جست‌وجوی استاد و پژوهشگر

Simon Wadsleyمشاهده پروفایل

مدرس

• Iwasawa Algebras
• Representation Theory
• Algebraic Geometry
• +۵ مورد دیگر

Simon Wadsley is a Lecturer in the Department of Pure Mathematics and Mathematical Statistics (DPMMS) at the University of Cambridge's Faculty of Mathematics. His research focuses on algebraic structures, particularly in the realm of Iwasawa algebras, p-adic representation theory, and noncommutative geometry. He is affiliated with the Algebra research group and contributes to foundational work in D-modules on rigid analytic spaces and equivariant line bundles over p-adic spaces. Academic Position: Lecturer, DPMMS, University of Cambridge Research Group: Algebra Contact: S.J.Wadsley@dpmms.cam.ac.uk | Room C0.05 His research interests span prime ideals in Iwasawa algebras , p-adic analytic groups , and equivariant geometric structures . He explores connections between algebraic geometry and number theory, with notable contributions to the theory of D-modules in rigid analytic settings and the study of representations of p-adic Lie groups. Recent work includes investigations into global sections of line bundles on p-adic upper half planes and holonomicity properties of D-modules. Publications highlight advancements in p-adic analysis, including work on Kashiwara equivalences and weak holonomicity. His research also extends to categorical frameworks like PROPs for linear systems and foundational studies in noncommutative algebraic structures. Wadsley collaborates widely, with key contributions to Iwasawa theory and invariant ideals in noncommutative rings.

Hamid Hezariمشاهده پروفایل

دانشیار

• Analysis
• Partial Differential Equations
• Spectral Geometry
• +۳ مورد دیگر

Hamid Hezari is an Associate Professor in the Department of Mathematics at the University of California, Irvine (UCI). He holds a PhD from Johns Hopkins University (2009) and was a CLE Moore Instructor at MIT (2009–2012), with a postdoctoral fellowship at the Mathematical Sciences Research Institute (MSRI) during 2010. His research focuses on analysis and partial differential equations, particularly semiclassical/microlocal analysis and its applications in spectral geometry and quantum chaos. Key research interests include spectral geometry, quantum chaos, inverse problems, and the analysis of eigenfunctions. He has published over 25 peer-reviewed articles in top journals such as the Annals of Mathematics, Journal of Spectral Theory, and Communications in Mathematical Physics. His work explores topics like spectral rigidity of geometric domains, nodal set properties, and Bergman kernel asymptotics. Teaching responsibilities at UCI include courses in analysis, partial differential equations, and graduate-level topics like microlocal analysis. He has been supported by grants and has contributed to collaborative research with leading institutions. No specific awards are highlighted in the provided texts, though his prolific publication record underscores his scholarly impact. Hezari’s research often bridges mathematical physics and pure analysis, with applications to understanding geometric and dynamical systems through spectral methods.

• Partial Differential Equations
• Mathematical Physics
• Scattering Theory
• +۳ مورد دیگر

Dean Baskin is an Associate Professor in the Department of Mathematics at Texas A&M University, affiliated with the College of Arts & Sciences. His research focuses on partial differential equations, mathematical physics, and geometric analysis, with particular emphasis on scattering theory, wave propagation, and spectral analysis. He holds an office in Blocker 614B and can be reached at dbaskin@tamu.edu. His work integrates advanced analytical techniques with geometric insights to study phenomena such as radiation fields, singularities in wave equations, and resonance structures on non-Euclidean spaces. Key research interests include the mathematical theory of scattering resonances, asymptotic behavior of solutions to wave equations on various manifolds (e.g., asymptotically Minkowski spaces), and microlocal analysis. His articles explore topics such as diffraction effects in Dirac-Coulomb systems, quantum ergodicity on Riemann moduli spaces, and the propagation of singularities in hyperbolic PDEs. While no specific awards or grants are listed in the provided materials, his publication record reflects sustained contributions to theoretical aspects of mathematical physics and analysis. No advisees or laboratory affiliations are explicitly mentioned, though his work likely involves collaboration with international research networks in geometric analysis and PDEs.

• Harmonic Analysis
• Microlocal Analysis
• Time-Frequency Analysis
• +۳ مورد دیگر

Bengt Patrik Martin Wahlberg is an Associate Professor in the Department of Mathematical Sciences (DISMA) at Politecnico di Torino. His contact information includes phone number +39 0110907531 and email patrik.wahlberg@polito.it. His research interests focus on several advanced areas of mathematical analysis: Harmonic analysis Microlocal analysis Time-frequency analysis Partial differential equations Phase space analysis and applications to quantum mechanics Wahlberg is a member of the Analysis and Quantum Theory Group (also referred to as Quantum Analysis and Theories) within DISMA. His research primarily involves microlocal analysis, harmonic analysis, time-frequency analysis, and linear partial differential equations, with applications to quantum mechanics. His recent publications demonstrate a consistent focus on wave front sets, Gabor analysis, and the propagation of singularities in various mathematical contexts. The research shows strong connections between harmonic analysis, time-frequency methods, and partial differential equations, particularly Schrödinger equations. Wahlberg teaches Mathematical Analysis I for the Automotive Engineering program from academic year 2021/22 through 2025/26, Mathematical Methods for Engineering for Computer Engineering (2020/21), and Gabor Frames and Modulation Spaces for the PhD program in Mathematical Sciences (2025/26). He is also a member of the College of Civil and Building Engineering and the College of Mathematical Engineering.

Ivana Alexandrovaمشاهده پروفایل

دانشیار

• Scattering Theory
• Semiclassical Analysis
• Mathematical Physics
• +۱ مورد دیگر

Ivana Alexandrova is an Associate Professor in the Department of Mathematics and Statistics at the University at Albany, State University of New York. Her research explores analytical foundations of quantum phenomena through advanced mathematical frameworks. Primary research domains include: Mathematical analysis of quantum resonances in magnetic fields Semiclassical approximations for Schrödinger operators Microlocal techniques in scattering theory Aharonov-Bohm effect characterization Recent theoretical investigations focus on spectral properties of magnetic Hamiltonians using complex scaling methods and Fourier integral operator techniques. Her work connects rigorous mathematical analysis with quantum mechanical applications, particularly in systems with topological features. Honors include the Simons Foundation Collaboration Grant and SUNY research awards recognizing contributions to mathematical physics. Alexandrova maintains extensive international collaborations and has delivered invited lectures at institutions worldwide.

• Generalized functions
• Integral transformations
• Pseudodifferential operators
• +۳ مورد دیگر

Stevan Pilipović is a Full Professor at the University of Novi Sad, Faculty of Sciences, Department of Mathematics and Informatics, since 1987. He holds a BSc (1973), MSc (1977), and PhD (1979) from Novi Sad and Belgrade Universities. His research focuses on generalized functions, integral transforms, pseudodifferential operators, and microlocal analysis. He has authored over 300 scientific papers and 10 monographs, served as editor for journals like Publications de l’Institut Mathématique , and led research projects, including the Center of Excellence for Applications of Mathematics. He is a Full Member of the Serbian Academy of Sciences and Arts (since 2009) and has mentored 30 doctoral students. His work spans functional analysis, fractional calculus, and stochastic processes, with contributions to conferences and international collaborations. Education: BSc (1973), MSc (1977), PhD (1979) in Mathematics. Positions: Full Professor (1987–present), Associate Professor (1985–1987), Assistant Professor (1980–1985). Research: Specializes in functional analysis, PDEs with singularities, fractional calculus applications in mechanics, and stochastic processes. Leadership: Organized international conferences, chaired the Serbian Scientific Mathematical Society, and coordinated EU-funded projects.

• Mathematical Analysis
• Partial Differential Equations
• Generalized Functions
• +۵ مورد دیگر

Günther Hörmann is an Associate Professor at the Faculty of Mathematics, Department of Mathematics, University of Vienna. With an academic career spanning from 1995 to present, he has established himself as a prominent researcher in mathematical analysis with particular expertise in generalized functions, microlocal analysis, and partial differential equations. His research interests span several interconnected areas of mathematical analysis and its applications: Generalized functions and Colombeau algebras Microlocal analysis and wavefront sets Partial differential equations, particularly wave equations Mathematical physics applications in quantum field theory Geophysical modeling and earth deformation Non-smooth geometry and regularization techniques Hörmann's scholarly output demonstrates a consistent focus on developing rigorous mathematical frameworks for analyzing differential equations with singular coefficients or data. His work often bridges pure mathematical theory with applications in physics, particularly in quantum mechanics, relativity, and geophysics. A distinctive feature of his research is the application of generalized function theory to problems that involve singularities or low regularity conditions. His publication record shows remarkable productivity across nearly three decades, with significant contributions in both theoretical mathematics and its applications. The interdisciplinary nature of his work is evident in collaborations across mathematics, physics, and even biomedical research as seen in his 2023 prostate cancer study.

• Mathematical Physics
• Quantum Field Theory
• Spectral Geometry
• +۳ مورد دیگر

Prof. Dr. Alexander Strohmaier is a Professor at the Institute of Analysis, part of the Faculty of Mathematics and Physics at Leibniz University Hannover. He serves on the Executive Board of the university, the Riemann Center for Geometry and Physics, and various committees such as the Faculty Council and Admissions Board for Mathematics. His research focuses on mathematical physics, quantum field theory, spectral geometry, and partial differential equations, with a particular emphasis on scattering theory and geometric analysis. He has contributed significantly to topics like Casimir energy computation, microlocal analysis, and the application of spectral methods in curved spacetimes. Prof. Strohmaier’s work bridges theoretical physics and mathematics, addressing foundational questions in quantum field theory on curved spacetimes and the interplay between geometry and analysis. His recent articles explore trace formulas in electromagnetic scattering, Lorentzian manifolds, and numerical methods for spectral problems. While no specific awards are listed, his prolific publication record reflects his influence in these fields. He is actively involved in academic governance and mentorship within the university.

Tal Malinovitchمشاهده پروفایل

پژوهشگر

• Mathematical Physics
• Spectral Theory
• Quantum Materials
• +۴ مورد دیگر

Tal Malinovitch is a postdoctoral researcher (Lovett instructor) in the Department of Mathematics at Rice University, where he conducts research at the intersection of mathematical physics and quantum materials. With over 10 years of experience spanning academia and nuclear research, he bridges theoretical modeling with practical applications in semiconductor technology, quantum hardware, and advanced materials development. His educational background includes: Ph.D. in Mathematics from Yale University (2018-2023), supervised by Prof. Wilhelm Schlag M.Sc. in Industrial and Implementive Mathematics from Ben Gurion University (2012-2016) B.Sc. in Mathematics and Physics from Hebrew University of Jerusalem through the prestigious "Talpiot" Excellence program Malinovitch's research focuses on fundamental mathematical physics problems with technological relevance. His work centers on Schrödinger operators, spectral theory, and scattering theory, with recent emphasis on twisted bilayer graphene and ballistic transport phenomena. He develops mathematical frameworks that connect abstract theory to real-world applications in quantum materials and nuclear reactor physics. His approach combines rigorous mathematical analysis with computational modeling to address complex physical systems. His publication record shows a clear progression from nuclear reactor physics to advanced mathematical physics, with recent work establishing significant contributions to the understanding of electronic properties in novel materials. The 2024-2025 publications particularly demonstrate innovative approaches to twisted bilayer graphene that move beyond conventional models, while maintaining strong connections to spectral theory fundamentals. Award highlights: Robert Willets Carle Scholarship (2019-2020) Nathan Hale Associates Fellow (2018-2019) Multiple awards from the Nuclear Research Center Negev for research excellence and safety contributions Early recognition in mathematical competitions including Singapore International Mathematical Challenge Malinovitch actively mentors students through Rice University's Directed Reading Program and has extensive experience developing training programs for nuclear reactor operators. His service includes organizing academic workshops, serving on graduate student committees at Yale, and peer-reviewing for prestigious mathematics journals. He maintains strong connections between academic research and practical applications, evidenced by his ongoing industry consulting work and collaborations with medical researchers on metabolic rate modeling.

Salvatore Ivan Trapassoمشاهده پروفایل

استادیار

• Applied harmonic analysis
• Fourier analysis
• Machine learning
• +۵ مورد دیگر

Salvatore Ivan Trapasso is a Fixed-term Assistant Professor at the Department of Mathematical Sciences "GL Lagrange" (DISMA) , Polytechnic University of Turin , and a member of the SmartData@PoliTO - Big Data and Data Science Laboratory . His research focuses on Applied Harmonic Analysis , Fourier Analysis , Machine Learning , and Quantum Theory , with expertise in Mathematical Analysis (MATH-03/A) and Theoretical PDEs (PE1_11). Education : Implied PhD in Mathematics. Research Areas : Phase Space Analysis, Time-Frequency Methods, and Applications to Quantum Mechanics. His recent publications investigate phase space techniques for Feynman Path Integrals , Twisted Laplacian , Compressed Sensing , and Stability of Scattering Transforms . His work bridges Harmonic Analysis with Machine Learning and Quantum Dynamics . Notable scientific awards include the Axioms Young Investigator Award (2022) , Best Paper Award (ICGF 2020) , and the Quality Award 2019 from Polytechnic University of Turin. He serves on the Editorial Board of Advances in Operator Theory and as Associate Editor for University Texts in the Mathematical Sciences . Teaching roles include Lecturer for Mathematical Principles in the College of Architecture and Design , Collaborator for Mathematical Analysis I/II in Biomedical and Aerospace Engineering, and Contributor to advanced mathematical methods in Computer Science Engineering.

Kendric Schefersمشاهده پروفایل

استادیار مهمان

• Microlocal geometry
• Derived algebraic geometry
• Algebraic geometry
• +۴ مورد دیگر

Kendric Schefers is a Visiting Assistant Professor in the Department of Mathematics at the University of California, Berkeley, appointed in 2023. His research focuses on microlocal geometry, derived algebraic geometry, and related subjects at the intersection of algebra, topology, and analysis. Education: Ph.D. in Mathematics, University of Texas at Austin, supervised by David Ben-Zvi and Sam Raskin His work explores connections between microlocal methods and derived algebraic geometry, with applications to representation theory and geometric analysis. Kendric's recent preprints address topics such as derived V-filtrations, microlocal theorems, and non-Archimedean functional analysis. His research contributes to understanding geometric structures through categorical and homological approaches. Scientific Awards: Morrey Visiting Assistant Professorship Contact: kdschefers@berkeley.edu

Robert Dalangمشاهده پروفایل

استاد

• Probability Theory
• Stochastic Processes
• Stochastic Partial Differential Equations
• +۳ مورد دیگر

Robert Dalang is a Full Professor and Chair of Probabilities at École Polytechnique Fédérale de Lausanne (EPFL) in Switzerland. He is affiliated with the School of Basic Sciences, Department of Mathematics, specifically the Probability Section. His office is located in building MA, room B2 493 at EPFL's Lausanne campus. He also serves as a Full Professor in the Section of Mathematics (SMA) and for the Doctoral Program in Mathematics (EDMA). Professor Dalang's research focuses on probability theory and stochastic analysis. His work primarily centers on: Stochastic partial differential equations (SPDEs), particularly stochastic heat and wave equations Brownian motion and Brownian sheet Lévy processes and Lévy white noise Hitting probabilities and polarity Fractal properties of random fields Stochastic optimization problems His recent publications demonstrate a continued focus on the theoretical properties of solutions to stochastic partial differential equations, including their regularity, hitting probabilities, and asymptotic behavior. He has made significant contributions to understanding the fine properties of solutions to stochastic heat and wave equations, particularly in critical dimensions. Professor Dalang has served on the elected committee for the Pension fund PUBLICA since Fall 2007, being reelected for 2009-2012. His work on this committee has focused on preserving employee interests during the transition from a defined benefits system to a defined contributions system. He has supervised numerous PhD students, including: Candil David Jean-Michel Chen Le Ciccarella Carlo Conus Daniel Dumas Frédéric Humeau Thomas Marie Jean-Baptiste Pu Fei Rossel Jean-Benoît Vinckenbosch Laura Professor Dalang teaches courses including Analysis III, Analysis IV, and Theory of Stochastic Calculus at EPFL.

Gunther Uhlmannمشاهده پروفایل

استاد مدعو

• Inverse Problems
• Partial Differential Equations
• Mathematical Physics
• +۵ مورد دیگر

Gunther Uhlmann holds the Robert R. Phelps and Elaine F. Phelps Endowed Professorship and is an Adjunct Professor of Applied Mathematics at the University of Washington. His research focuses on inverse problems, partial differential equations, and their applications in imaging technologies like medical imaging and geophysical exploration. He is affiliated with the Department of Mathematics and has been recognized with prestigious awards such as the National Academy of Sciences membership (2023), the AMS-SIAM Birkhoff Prize (2021), and the Doctor Honoris Causa from the University of Helsinki (2022). His work bridges pure mathematics and applied sciences, with contributions to inverse scattering theory, microlocal analysis, and geometric inverse problems. Uhlmann has advised over 60 PhD students and collaborated with numerous postdocs, significantly advancing the field of inverse problems. His recent research explores nonlinear phenomena in inverse problems, including applications to black hole physics and elasticity theory. Key projects include developing inversion methods for anisotropic media, studying fractional Schrödinger operators, and recovering material parameters from boundary data. He has published influential works on topics ranging from cloaking technologies to seismic imaging, and his book Geometric Inverse Problems (2023) consolidates advancements in two-dimensional inverse problem theory. Awardees include grants from the National Science Foundation and the Simons Foundation, supporting his exploration of interdisciplinary challenges in mathematical physics. Current research priorities include gravitational wave analysis and machine learning applications in inverse problems.

• Inverse Problems
• Geometry
• Partial Differential Equations (PDEs)
• +۷ مورد دیگر

Sean Holman is a Senior Lecturer in Applied Mathematics at The University of Manchester, specializing in inverse problems, geometry, and partial differential equations. His research focuses on advancing theoretical frameworks and computational methods for imaging and material analysis, with applications in medical imaging, geophysics, and engineering. He is affiliated with the Industrial and Applied Mathematics and Inverse Problems research groups, contributing to the Digital Futures research beacon. His work integrates advanced mathematical techniques such as Radon transforms, tensor field analysis, and microlocal analysis to solve challenging inverse problems. Recent collaborations include studies on elastic strain reconstruction, electromagnetic parameter recovery, and agent swarm coordination under communication constraints. Dr. Holman has organized significant academic events like the 'Rich and Nonlinear Tomography' conference (2023) and the 'Microlocal Analysis meets Data Science' workshop (2018), fostering interdisciplinary research. His contributions span theoretical developments and practical applications in imaging modalities like SPECT and proton therapy range verification.

Michael Levitinمشاهده پروفایل

استاد

• Spectral Theory
• Spectral Geometry
• Mathematical Physics
• +۴ مورد دیگر

Michael Levitin is a Professor of Applied Mathematics at the Department of Mathematics and Statistics, University of Reading. He leads the Pure Mathematics Group and serves on the Departmental Research Committee. His research focuses on spectral theory, spectral geometry, and applications in mathematical physics, numerical analysis, and operator theory. Levitin holds a Candidate of Sciences (Ph.D.) from the Moscow Institute of Physics and Technology (1989), with a thesis on fluid-structure interactions. Prior to Reading, he held roles at Heriot-Watt University, Cardiff University, and Sussex University. His work includes foundational contributions to spectral asymptotics, non-self-adjoint operators, and geometric spectral theory. Key projects involve Pólya’s conjecture for eigenvalues, Steklov problems, and waveguide eigenmodes. He co-authored the textbook Topics in Spectral Geometry (2023) and frequently organizes international workshops, such as the 2026 Modern Applications of Microlocal Analysis conference honoring Dmitri Vassiliev. Levitin’s research integrates pure and applied mathematics, with applications in physics and engineering. Education: BSc+MSc (Applied Mathematics, Moscow Institute of Physics and Technology, 1986), PhD (1989). Employment History: University of Reading (2010–present), Cardiff University (2007–2010), Heriot-Watt University (1993–2007), University of Sussex (1992–1993). Research Interests: Spectral geometry of Laplace/Dirac/Maxwell operators, eigenvalue inequalities, numerical methods, and operator pencils. Collaborations include notable mathematicians like Iosif Polterovich, David Sher, and Matteo Capoferri. Grants and recognitions include EPSRC funding for microlocal analysis applications. Teaching includes Real Analysis and Complex Analysis courses at Reading. Publications span over 50 peer-reviewed papers in journals like Inventiones Mathematicae , SIAM Journal on Mathematical Analysis , and Journal of Spectral Theory . His work emphasizes interdisciplinary approaches, combining analytical techniques with numerical methods. Current projects include spectral asymptotics in linear elasticity and geometric wave propagators on manifolds.