جست‌وجوی استاد و پژوهشگر

• Dynamical systems
• Mathematical physics
• Spectral theory
• +۳ مورد دیگر

Xueyin Wang is a Visiting Assistant Professor in the Department of Mathematics at Texas A&M University (2024–2027). He holds a Doctor of Science in Pure Mathematics from Nankai University (2020–2024), advised by Prof. Jiangong You, with a thesis on spectral analysis of non-self-adjoint quasi-periodic operators. His research focuses on dynamical systems, mathematical physics, and spectral theory, with notable contributions to quasi-periodic operators, non-self-adjoint systems, and energy market modeling. Education: Doctor of Science, Pure Mathematics, Chern Institute of Mathematics, Nankai University (2020–2024) Research Interests: Spectral theory of non-self-adjoint operators, quantum dynamical systems, ergodic Schrödinger operators, and energy economics modeling. Recent Research Trends: Recent work emphasizes spectral properties of non-Hermitian systems, quasi-periodic dynamics, and applications in energy demand response mechanisms. Publications explore topics like winding numbers, density of states, and stabilization of time-varying systems. Awards: 2023 First Prize, Nankai University Gongneng Scholarship 2022 Shiing-Shen Chern Academic Scholarship Grants & Foundations: Nankai Zhide Foundation (2020–2024) Jiangsu Tao Shing Pee Education Foundation (2013–2017) Advising & Services: Currently mentoring students in spectral theory and dynamical systems. Serves as an American Mathematical Society (AMS) reviewer.

Karl-Mikael Perfektمشاهده پروفایل

استاد

• Operator Theory
• Complex Analysis
• Harmonic Analysis
• +۲ مورد دیگر

Professor Karl-Mikael Perfekt holds a Chair in mathematical analysis at the Department of Mathematical Sciences, NTNU. His research focuses on operator theory, complex analysis, harmonic analysis, potential theory, and spectral theory. He earned his Ph.D. from Lund University in 2013 under Alexander Aleman. Prior roles include Associate Professor at NTNU (2021–2023), Lecturer at the University of Reading (2017–2021), and postdoctoral positions at the University of Tennessee and NTNU. Perfekt has secured major grants including the Zemánek Prize (2018), EPSRC Research Grant (2019–2021), and a Norwegian Research Council project (2023–2027). He mentors postdocs like Carlos Mudarra and Marta de León-Contreras and supervises PhD students such as Athanasios Kouroupis. His editorial work includes roles at Analysis and Mathematical Physics . His recent publications explore Dirichlet series, Hardy kernel matrices, plasmonic eigenvalues, and spectral theory. Research highlights include contributions to functional analysis, PDEs, and applied mathematics, often addressing boundary value problems and operator properties in complex geometries.

Mira Shamisمشاهده پروفایل

مدرس ارشد

• Disordered Systems
• Quantum Dynamics
• Spectral Theory
• +۳ مورد دیگر

Dr. Mira Shamis is a Senior Lecturer in Disordered Systems at the School of Mathematical Sciences, Queen Mary University of London. Her research focuses on spectral theory, mathematical physics, and quantum dynamics, with particular emphasis on disordered systems and random operators. She holds grants from the EPSRC for studies on quasiperiodic Schrödinger operators. Her work bridges probability, functional analysis, and statistical mechanics, addressing topics like Anderson localization, spectral properties of random operators, and phase transitions in complex systems. Key contributions include studies on the almost Mathieu operator, Wegner orbital models, and Curie-Weiss models under complex temperature conditions. Education & Grants: EPSRC Small Grant (2023–2024): Quasiperiodic Schrödinger Operators with Well-Approximated Frequencies (£38,972) Research Interests: Disordered systems, quantum dynamics, spectral theory, random matrix theory, Anderson localization, and phase transitions. She explores topics such as the spectral properties of quasi-periodic operators, resonances in quantum graphs, and critical phenomena in statistical mechanics models. Publications: Her work appears in journals like Duke Mathematical Journal , Communications in Mathematical Physics , and Annales Henri Poincaré . Recent studies analyze localization-delocalization transitions, upper bounds on quantum dynamics, and the abominable properties of the almost Mathieu operator.

• Dynamical Systems
• Ergodic Theory
• Topology
• +۳ مورد دیگر

Roman Hric serves as an Associate Professor in the Department of Mathematics at Matej Bel University's Faculty of Economics in Banská Bystrica, Slovakia. His academic profile encompasses teaching core mathematics courses including Mathematical Analysis 1-4, Difference Equations, and Partial Differential Equations, while maintaining an active research program in dynamical systems theory. His educational qualifications include: Master of Science (Mgr.) from Comenius University Bratislava (1993) PhD. from Comenius University Bratislava (1999) Habilitation (Doc.) from Silesian University Opava (2005) Hric's research centers on Dynamical Systems and Ergodic Theory, with particular emphasis on minimality phenomena, topological entropy, and structural properties of invariant sets. His work bridges Topology (General and Algebraic), Differential Geometry, and the dynamical analysis of Ordinary and Partial Differential Equations. The interdisciplinary nature of his research connects pure mathematics with applications in complex systems modeling. His publication trajectory reveals evolving focus from foundational studies on interval maps (1999-2000) through investigations of minimal systems and chaos (2003-2009) toward contemporary work on abelian group actions and minimality inheritance (2018-2024). Recent publications demonstrate increasing sophistication in handling abstract dynamical structures while maintaining connections to concrete topological spaces. No scientific awards or honors were documented in the source materials. Regarding academic mentorship and funding, the available documentation does not specify graduate students supervised, research grants awarded, or collaborative projects. His consultation hours are scheduled Fridays 09:00-12:00 at the Department of Mathematics, Tajovského 40, 97401 Banská Bystrica.

• Hyperbolic Partial Differential Equations
• Bifurcation Theory
• Applied Analysis
• +۵ مورد دیگر

Dr. Irina Kmit is a Researcher at the Institute of Mathematics , affiliated with the Faculty of Mathematics and Natural Sciences at Humboldt-Universität zu Berlin . Her work focuses on hyperbolic partial differential equations, bifurcation theory, and applied analysis. Editorial Board Member, Philosophical Transactions A (Royal Society Publishing) Member, Berlin Mathematical School Member, European Women in Mathematics Research interests include: Exponential dichotomy and stability analysis for hyperbolic systems Nonlocal boundary value problems with singular data Applications in tomography and inverse problems Frequency locking and Hopf bifurcation in wave equations Recent publications emphasize regularity of solutions, perturbation effects, and time-periodic dynamics. She has organized workshops like DEDAL-2025 and contributed to approximation theory projects funded by the Volkswagen Foundation.

• Partial Differential Equations
• Fluid Dynamics
• Mathematical Analysis
• +۳ مورد دیگر

Ryo Takada is an Associate Professor at the Graduate School of Mathematical Sciences, University of Tokyo, specializing in mathematical analysis of nonlinear partial differential equations in fluid dynamics. His work focuses on the well-posedness, stability, and asymptotic behavior of Euler, Navier-Stokes, and Boussinesq equations. His research investigates dispersion and anisotropy in rotating stably stratified fluids, with notable contributions to commutator estimates, Strichartz estimates, and singular limit problems. Recent publications analyze fast rotation effects and stratified limits in 3D fluid models. Scientific awards include the MSJ Takebe Katahiro Prize (2012) and the 15th Hukuhara Prize (2023). He is affiliated with the Mathematical Society of Japan and contributes to editorial activities in mathematical communications.

Robert Krawczykمشاهده پروفایل

استادیار

• Differential Equations
• Newtonian Systems
• Homoclinic Solutions
• +۳ مورد دیگر

Robert Krawczyk is an Assistant Professor at the Institute of Applied Mathematics within the Faculty of Applied Physics and Mathematics at Gdańsk University of Technology. He also serves as Deputy Director for Educational Affairs at the Institute of Applied Mathematics. His office is located in Building B, room 514, and he can be reached at (58) 347 28 71 or via email at robkrawc@pg.edu.pl. Dr. Krawczyk's research focuses on differential equations, particularly Newtonian systems with singular potentials. His work examines homoclinic solutions, almost periodic functions, and variational methods in dynamical systems. He has made contributions to the understanding of almost homoclinic solutions for perturbed Newtonian systems and has extended approximative schemes originally developed for time-periodic potentials to more general cases. His research keywords include almost homoclinic solution, almost periodic function, approximative method, gordon's condition, homoclinic solutions, newtonian system, newtonian systems, and singular potential. His recent publications demonstrate a consistent focus on mathematical analysis of Newtonian systems, with particular attention to homoclinic orbits and singular potentials. The work combines theoretical analysis with practical approximation methods, contributing to both pure and applied mathematics. Dr. Krawczyk has been involved in educational projects, notably serving as project manager for "E-podręcznik - przyszłość szkoły zaczyna się dziś..." (E-textbook - the future of school begins today...) under the Kapitał Ludzki financial program. This project was realized in the Faculty of Applied Physics and Mathematics according to agreement UDA.POKL.03.03.04-00-024/10-00 starting from November 3, 2010. He has taught numerous courses over the years including Differential Equations I, Sobolev Spaces, Bifurcation Theory in Differential Equations, Nonlinear Systems, and Mathematical Signal Analysis. His teaching spans various specializations within mathematics including Financial Mathematics, Applied Mathematics, and Data Analytics across multiple academic years from 2017 through 2025.

Valentin Blomerمشاهده پروفایل

استاد

• Number Theory
• Analytic Number Theory
• Automorphic Forms
• +۲ مورد دیگر

Valentin Blomer is a Professor of Mathematics at the University of Bonn, where he has been employed since 2019. Previously, he held professorships at the University of Göttingen (2009-2019) and the University of Toronto (2005-2009). His primary research focuses on number theory, particularly analytic number theory, automorphic forms, L-functions, and quadratic forms. He leads the research group 'Analytic Number Theory and Automorphic Forms' at the University of Bonn and organizes the Oberseminar Analytic Number Theory and Automorphic Forms, which features regular talks by leading researchers in the field. Blomer's research has significantly advanced our understanding of density theorems for GL(n), bounds for Kloosterman sums, the Manin-Peyre conjecture for spherical Fano varieties, and spectral theory of automorphic forms. His work demonstrates deep connections between analytic number theory, harmonic analysis, and algebraic geometry. Heinz Maier-Leibnitz Preis (2005) André Aisenstadt Prize (2009) Ribenboim Prize (2010) Elected to Academia Europaea (2019) Gauß lecture (2021) Teaching award at University of Bonn (2022) ICM Speaker (2026) His research has been supported by numerous prestigious grants including an ERC Advanced Grant (2022), ERC Starting Grant (2010), Sloan Fellowship (2008), and multiple DFG-SNF collaborative grants. He serves on the editorial boards of International Mathematics Research Notices, Journal of the Institute of Mathematics of Jussieu, and Essential Number Theory. Notably, beyond his mathematical research, Blomer is also an accomplished classical pianist with professional training and numerous performances across Europe and North America.

Ilia Binderمشاهده پروفایل

استاد

• Geometric Function Theory
• Complex Dynamics
• Complex Analysis
• +۴ مورد دیگر

Ilia Binder is a Professor of Mathematics at the University of Toronto, holding positions at both the St. George and Mississauga (UTM) campuses. He currently serves as Chair of the Mathematical and Computational Sciences at UTM. His research focuses on Geometric Function Theory, Complex Dynamics, and Computability in Analysis and Dynamical Systems, with notable contributions to topics like Stochastic Löwner Evolution (SLE), quasi-periodic operators, and harmonic measure analysis. His work bridges pure mathematics with computational aspects, addressing foundational questions in analysis and probability. Research Interests Geometric Function Theory Complex Analysis and Potential Theory Computational Complexity in Dynamical Systems Stochastic Löwner Evolution Quasi-periodic and Random Operators His recent research explores computability aspects of equilibrium states in dynamics and inverse Gaussian multiplicative chaos, advancing understanding of algorithmic limits in mathematical physics. He also investigates critical interfaces in statistical physics models, leveraging conformal invariance principles. Labs & Collaborations Binder is affiliated with the Centre for Nonlinear Analysis and Modeling (CNAM) at UTM, focusing on interdisciplinary research in nonlinear systems. His work often intersects with stochastic processes, spectral theory, and computational mathematics.

Shiwen Zhangمشاهده پروفایل

استادیار

• Mathematical Physics
• Spectral Theory
• Dynamical Systems
• +۵ مورد دیگر

Shiwen Zhang is an Assistant Professor in the Department of Mathematics & Statistics at the University of Massachusetts Lowell (2022–present). He holds a Ph.D. in Mathematics from the University of California, Irvine (2016) and a B.S. from Nanjing University, China (2009). His research focuses on Mathematical Physics, Spectral Theory, Dynamical Systems, Harmonic Analysis, and Partial Differential Equations. He has been a Postdoctoral Associate at the University of Minnesota (2019–2022) and a Visiting Assistant Professor at Michigan State University (2016–2019). **Education:** Ph.D., Mathematics, UC Irvine (2013–2016) B.S., Mathematics, Nanjing University (2005–2009) **Research Interests:** Explores spectral properties of Schrödinger operators, quantum systems, and localization phenomena. Recent work includes studies on landscape theory, tight-binding Hamiltonians, and quasiperiodic systems. His contributions bridge functional analysis, dynamical systems, and mathematical physics. **Awards:** Kovalevsky Outstanding PhD Thesis Award (2016) Euler Award (2014) Samsung Scholarship (2007) **Grants:** Recipient of the NSF LEAPS-MPS Grant (DMS-2418611, 2024–2026). **Teaching & Mentorship:** Advises undergraduate research projects at UMass Lowell and has taught courses in calculus, differential equations, and partial differential equations. Previously taught at the University of Minnesota and Michigan State University.

Matteo Novagaمشاهده پروفایل

استاد

• Geometric Flows
• Calculus of Variations
• Partial Differential Equations
• +۳ مورد دیگر

Matteo Novaga is a Full Professor in the Department of Mathematics at the University of Pisa. His research focuses on geometric flows, calculus of variations, partial differential equations, and free boundary problems. He has contributed significantly to topics such as mean curvature flow, isoperimetric problems, nonlocal equations, and mathematical physics. Academic Role: Full Professor Institution: University of Pisa Department: Dipartimento di Matematica Novaga's work spans theoretical and applied aspects of geometric analysis, with a particular emphasis on evolving interfaces, energy minimization, and the mathematical modeling of physical phenomena. His recent research includes studies on periodic tilings, fractional mean curvature flows, and charged liquid drop models. His publications reflect a strong interest in the interplay between geometry and analysis, addressing questions related to stability, regularity, and asymptotic behavior of solutions. He has organized numerous conferences and workshops, contributing to the advancement of geometric partial differential equations and calculus of variations.

Manaf MANAFLIمشاهده پروفایل

استاد

• Spectral Analysis
• Differential Operators
• Sturm-Liouville Equations
• +۳ مورد دیگر

Manaf MANAFLI is a Professor and Department Head in the Department of Mathematics at Adıyaman University's Faculty of Arts and Sciences. He has held this position since 2011 after serving as an Associate Professor at the same institution since 2008. Previously, he worked at Gaziantep University (2004-2007) and spent nearly two decades at the Institute of Mathematics and Mechanics of the Azerbaijan Academy of Sciences. Bachelor's and Master's: Azerbaijan State University (Baku State University), Faculty of Mechanics and Mathematics (1975-1980) PhD in Physics and Mathematics: Azerbaijan State University (1987) Professor MANAFLI specializes in the spectral properties of differential and difference operators with generalized function coefficients. His research focuses on Sturm-Liouville equations with delta and delta-prime interactions, inverse spectral problems, and the analysis of operators with singular potentials. His work bridges pure mathematics with applications in mathematical physics, particularly in understanding quantum systems with point interactions. His extensive publication record demonstrates a consistent focus on spectral theory and inverse problems for differential operators with singular potentials. Over the past decade, his research has increasingly addressed energy-dependent Sturm-Liouville equations and discrete analogues of continuous problems, reflecting a trend toward more complex operator structures and their spectral properties. Professor MANAFLI has received recognition including the title of Chief Scientific Expert from the High Attestation Commission of the Presidency of Azerbaijan (1994). His editorial work includes serving as editor for Fundamentals of Contemporary Mathematical Sciences and Adıyaman University Journal of Sciences. As Department Head since 2011 and Dean since 2019, Professor MANAFLI has supervised numerous graduate students and led research projects including "Spectral Problems for Integro-Differential Equations with Delta Interactions on Finite Ranges" (2017) and "Investigation of Spectral Properties of Differential and Difference Operators with Generalized Function Coefficients" (2009-2011). He actively contributes to the mathematical community through editorial work and as a reviewer for multiple international journals including Transactions of NAS of Azerbaijan, Filomat, and Numerical Functional Analysis and Optimization.

• Geometric Analysis
• Calculus of Variations
• Partial Differential Equations
• +۳ مورد دیگر

Gian Paolo Leonardi is a Full Professor in the Department of Mathematics at the University of Trento. His research focuses on geometric analysis, calculus of variations, partial differential equations, and their applications in mathematical physics and optimization. He has organized several international conferences, including the 'One-Day Workshop on Applied Mathematics' and the 'National Conference on Calculus of Variations'. His work spans topics such as isoperimetric inequalities, free boundary problems, and geometric measure theory. Notable contributions include studies on Wulff crystals in materials science, quantitative Faber-Krahn inequalities, and the prescribed mean curvature equation. Recently, he has also explored applications of geometric analysis in deep learning theory, proposing novel complexity measures for neural networks. Leonardi has collaborated with institutions like ETH Zurich, the University of Jyväskylä, and the University of Padua. His research often bridges pure mathematics and applied problems, with a focus on variational principles and geometric regularity. Despite extensive contributions, no specific awards or grants are explicitly listed in the provided materials.

Brent Nelsonمشاهده پروفایل

دانشیار

• Free Probability
• Operator Algebras
• Von Neumann Algebras
• +۳ مورد دیگر

Brent Nelson is an Associate Professor in the Department of Mathematics at Michigan State University (MSU). He holds a PhD in Mathematics from the University of California, Los Angeles (UCLA), under the supervision of Dimitri Shlyakhtenko, and a BS in Mathematics from the University of Illinois at Urbana-Champaign (UIUC). His research focuses on free probability, non-tracial von Neumann algebras, free transport, subfactor planar algebras, and bi-free probability. He has held postdoctoral positions at Vanderbilt University and the University of California, Berkeley, and has been recognized with awards including the Pacific Journal of Mathematics Dissertation Prize (2015) and the Distinguished Teaching Award (2018). Key research interests include the structure of von Neumann algebras, free monotone transport, and applications to quantum graphs and operator algebras. He has authored numerous publications in top-tier journals and presented at international conferences such as the Canadian Operator Symposium and the Banff International Research Station workshops. His teaching includes advanced courses on functional analysis, operator algebras, and real/complex analysis at MSU and other institutions. Grants include NSF funding for projects on non-tracial derivations and distributions, and he has organized conferences like the Groundwork for Operator Algebras Lecture Series (2020). His work bridges abstract operator algebra theory with applications in quantum probability and ergodic theory.

• Mathematical Physics
• Spectral Theory
• Quantum Mechanics
• +۳ مورد دیگر

Jake Fillman is an Assistant Professor at Texas A&M University's College of Arts & Sciences. His research focuses on mathematical physics, spectral theory, and quantum mechanics. He investigates spectral properties of Schrödinger operators, quantum walks, and quasicrystalline systems using advanced techniques from functional analysis and operator theory. His work often addresses questions related to gap labeling, spectral transitions, and the interplay between dynamics and spectral characteristics. Fillman’s recent studies explore topics like optimal algorithms for spectral quantification, mobility edges in quasiperiodic systems, and the absence of bound states in quantum walks. His contributions bridge pure mathematics and theoretical physics, with applications to condensed matter systems and dynamical systems. He actively contributes to collaborative research and has published extensively in top-tier journals. His work is supported by grants focusing on mathematical physics and operator theory.