Syed Khayyam Shah | Mathematics | Research Excellence Award Published on 06/04/202606/04/2026 by Environmental Scientists Mr. Syed Khayyam Shah | Mathematics | Research Excellence Award Research Assistant | The University of Middle East Technical University | Cyprus Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Mr. Syed Khayyam Shah is an emerging researcher in Mathematics, with a strong focus on fixed point theory, nonlinear analysis, and their applications to differential and integral equations. His work explores advanced contraction techniques, fractional calculus, and stability analysis, contributing to mathematical modeling in climate systems, biological processes, and economic dynamics. With 17 research documents, 44 citations, and an h-index of 4, his research demonstrates growing academic influence. He has published in reputable international journals, addressing complex problems involving fractal fractional equations, Volterra integral inclusions, and super metric spaces. His contributions emphasize bridging abstract mathematical concepts with real-world applications, enhancing both theoretical understanding and computational methodologies in modern mathematical sciences and interdisciplinary research domains. Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index View Scopus Profile View ORCID Profile View Google Scholar Profile View Research Gate Profile Featured Publications Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities – Axioms, 2023 Generalized (ψ,φ)-Contraction to Investigate Volterra Integral Inclusions and Fractal Fractional PDEs in Super-Metric Space with Numerical Experiments – Nonlinear Engineering, 2025 Existence of Solutions of Fractal Fractional Partial Differential Equations Through Different Contractions – AIMS Mathematics, 2024 Investigating Fractal Fractional PDEs, Electric Circuits, and Integral Inclusions via (ψ,ϕ)-Rational Type Contractions – Scientific Reports, 2024 Ćirić-Type Generalized F-Contractions with Integral Inclusion in Super Metric Spaces – Results in Control and Optimization, 2024
Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index
Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index
Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index
Citation Metrics ( Scopus ) 60 50 40 30 20 10 0 Citations 44 documents 17 h-index 4 Citations Documents h-index
Miodrag Spalevic | Numerical Analysis | Best Researcher Award Published on 10/10/202510/10/2025 by Environmental Scientists Prof. Dr. Miodrag Spalevic | Numerical Analysis | Best Researcher Award Professor | University of Belgrade | Serbia Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Prof. Dr. Miodrag Spalevic is a distinguished full professor in the Department of Mathematics at the Faculty of Mechanical Engineering, University of Belgrade, with additional teaching at the Mathematical Grammar School in Belgrade. He completed his PhD studies in mathematics at the universities of Kragujevac and Montenegro and serves as an external member of the University of Athens for faculty selection in numerical analysis, approximation theory, and numerical integration. Prof. Dr. Miodrag Spalevic has made significant contributions as editor and referee for numerous international journals and is actively involved in shaping research in applied and numerical analysis, scientific computing, and quadrature theory, particularly focusing on Gaussian-type quadrature formulas and orthogonal polynomials. He has authored over a hundred papers and several influential books and chapters, mentoring numerous MSc and PhD theses. His research explores advanced quadrature rules, error bounds, and numerical algorithms, emphasizing practical computation for analytic functions and Fourier coefficients. Prof. Dr. Miodrag Spalevic has participated in and contributed to a wide array of international conferences, delivering invited lectures, plenary talks, and keynote presentations, while also organizing specialized minisymposia. His work bridges rigorous theoretical development with practical computational methods, making him a leading figure in approximation, quadrature, and scientific computing. He has 88 documents with 723 citations, an h-index of 14, and is widely recognized for his editorial and academic leadership across global mathematical communities. Profile: Scopus | Orcid | Researchgate
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.
Featured Publications Milovanović, G. V., & Spalević, M. M. (1998). Construction of Chakalov–Popoviciu’s type quadrature formulae. Rend. Circ. Mat. Palermo, 52, 625–636. Spalević, M. M. (1999). Bessel’s inequality in terms of a basis of Vk. Acta Sci. Math. (Szeged), 65, 169–177. Spalević, M. M. (1999). Product of Turán quadratures for cube, simplex, surface of the sphere, Ern, Er2n. Journal of Computational and Applied Mathematics, 106, 99–115. Spalević, M. M. (2002). Quadrature formulae of Radau and Lobatto type connected to s-orthogonal polynomials. Zh. Vychisl. Mat. Mat. Fiz., 42, 615–626. Spalević, M. M. (2001). Remainder term in Chakalov–Popoviciu quadratures of Radau and Lobatto type and influence function. Publ. Inst. Math. (Beograd) (N.S.), 70(84), 79–93.