جست‌وجوی استاد و پژوهشگر

Jun Zhangمشاهده پروفایل

استاد

• Information Geometry
• Optimal Transport
• Statistical Learning Theory
• +۷ مورد دیگر

Jun Zhang is a Professor of Psychology and holds a courtesy appointment in the Department of Statistics at the University of Michigan. He earned his Ph.D. in Statistics from the University of California, Berkeley. His research spans interdisciplinary areas, including information geometry, optimal transport theory, machine learning, and cognitive neuroscience. Notably, he explores applications of geometric structures to statistical models and neural systems. Key research themes include the development of reproducing kernel Banach spaces, entropy deformation theory, and the integration of differential geometry with statistical methodologies. His work often bridges abstract mathematical frameworks with empirical studies in neuroscience, such as modeling neuronal firing rates and analyzing fMRI data in social decision-making contexts. Zhang’s contributions to Bayesian inference, topological data analysis, and neurocomputational modeling reflect his expertise in both theoretical and applied domains. His recent articles highlight advancements in Kähler geometry for optimal transport, statistical mirror symmetry, and the neural basis of strategic reasoning. While no specific grants or awards are listed in the provided text, his prolific publication record underscores his influence in these fields. Collaborative projects involve interdisciplinary teams addressing complex problems at the intersection of mathematics, psychology, and statistics.

Ralf Spatzierمشاهده پروفایل

استاد

• Differential Geometry
• Dynamical Systems
• Ergodic Theory
• +۱۰ مورد دیگر

Ralf Spatzier is the Gopal Prasad Collegiate Professor of Mathematics at the University of Michigan, Department of Mathematics (College of Literature, Science, and the Arts). He holds a Ph.D. in Mathematics from the University of Warwick (1983). His research focuses on differential geometry, dynamical systems, ergodic theory, and rigidity phenomena in geometric and algebraic structures. Key interests include higher rank rigidity, Anosov actions, symmetric spaces, and Zimmer’s program. Education: Ph.D., Mathematics, University of Warwick (1983). Research emphasizes rigidity of geometric and dynamical systems under symmetry or curvature conditions. Recent work explores smooth actions of higher rank groups, Carnot metrics, and local rigidity of lattice actions. Notable contributions include classification of Cartan actions and rigidity of symmetric spaces. Scientific Awards: Gopal Prasad Collegiate Professor (2024), AMS Fellow (2013), Sloan Foundation Fellow (1988). He serves as editor for Michigan Math Journal , Geometriae Dedicata , and Journal of Modern Dynamics . Advising: Over 20 doctoral students since 1995, including notable researchers in geometry and dynamics. Active in training through NSF RTG grants and inquiry-based learning initiatives. Labs/Teams: Collaborates widely in geometric group theory, dynamical systems, and rigidity theory. Leads editorial roles and organizes seminars in his research areas.

Jesse Laeuchliمشاهده پروفایل

مدرس ارشد

• Cyber Security
• Quantum Computing
• Linear Algebra
• +۵ مورد دیگر

Dr. Jesse Laeuchli is a Senior Lecturer in the Department of Computer Science and Engineering at UNSW, specializing in Cyber Security, Quantum Computing, and Numerical Linear Algebra. He holds a PhD from the College of William and Mary, where his dissertation focused on matrix function diagonal estimation. His research bridges theoretical foundations (e.g., graph analytics, differential privacy) with practical applications like quantum remote memory attestation and posthumous data management through tools like BeyondLife. He has conducted security reviews for the Australian Government and led projects funded by the Defense Innovation Network and EU's HERMES initiative. Education : PhD in Numerical Linear Algebra, College of William and Mary Research Interests : Quantum Cybersecurity: Developing protocols using quantum entanglement for remote hardware verification Cyber Defense: Specializing in penetration testing and securing IoT systems Data Privacy: Innovating differential privacy techniques for centrality measures and graph analysis Legacy Systems: Creating open-source solutions for posthumous data management Grants & Awards : $528k IoT Security Grant (CSCRC, 2023) $136k Quantum Security Grant (Defense Innovation Network) Cyber Security CRC Award for pandemic contact tracing efforts Advising & Labs : Supervises research in quantum security and data forensics. Collaborates on projects like BeyondLife, an open-source digital will platform.

Daniel Danersمشاهده پروفایل

دانشیار

• Partial Differential Equations
• Elliptic and Parabolic Boundary Value Problems
• Spectral Theory
• +۴ مورد دیگر

Associate Professor Daniel Daners is affiliated with the School of Mathematics and Statistics at the University of Sydney. He holds a PhD from the University of Zurich (1992). His research focuses on partial differential equations, elliptic and parabolic boundary value problems, spectral theory, operator theory, and analytic semigroups. His work aligns with research strengths in Complex Systems and Precision Health. Research Interests: Daners' expertise includes domain perturbation for boundary value problems, spectral analysis of operators, and applications in mathematical biology. He has contributed to studies on logistic growth in seasonally changing environments and positivity properties of operator semigroups. Advising: Current student: Mark PERRIN. Professional Activities include organizing international conferences and workshops on nonlinear PDEs, as well as coordinating Mathematics Special Studies Programs. Publications: Over 70 articles spanning 1992–2025, including works on Faber-Krahn inequalities, semigroup positivity, and elliptic equations on rough domains. His recent work emphasizes operator semigroup theory and applications in mathematical biology.

Zeev Dvirمشاهده پروفایل

استاد

• Theoretical Computer Science
• Discrete Mathematics
• Computational Complexity
• +۳ مورد دیگر

Zeev Dvir is a Professor jointly appointed in the Department of Computer Science and the Department of Mathematics at Princeton University. His research interests span theoretical computer science, discrete mathematics, and their intersections with algebra and combinatorics. He focuses on computational complexity, pseudo-randomness, coding theory, and combinatorial geometry. Notable contributions include work on the Kakeya conjecture in finite fields, incidence theorems, and applications to coding theory. He has published extensively in top venues such as computational complexity conferences and journals. His work has been highlighted in Quanta Magazine for its impact on geometric problems. Zeev Dvir holds grants from the National Science Foundation (NSF), including awards for research on dimension expanders and line-point incidence problems. His research also intersects with areas like matrix rigidity and data structure lower bounds. He maintains an active research program and collaborates on foundational questions in theoretical computer science and mathematics. His homepage hosts surveys on incidence theorems and their applications, reflecting his commitment to bridging algebraic methods with discrete geometry. He is a prominent figure in the Princeton academic community, contributing to both departments through teaching and interdisciplinary research.

Duncan Haldaneمشاهده پروفایل

استاد

• Quantum Hall Effect
• Topological Phases of Matter
• Entanglement Spectrum
• +۳ مورد دیگر

F. Duncan M. Haldane is the Eugene Higgins Professor of Physics at Princeton University and recipient of the 2016 Nobel Prize in Physics for theoretical discoveries of topological phase transitions and topological phases of matter. He holds a Ph.D. from the University of Cambridge and joined Princeton in 1990 after positions at Institut Laue-Langevin, USC, and UCSD. His research focuses on strongly-interacting quantum systems, including the geometric description of fractional quantum Hall effects, entanglement spectra, and topological insulators. Research interests include quantum geometry, topological phases, and non-Abelian statistics. Recent publications explore quantum Hall states, chiral gravitons, and non-commutative geometry, often using advanced numerical methods like DMRG. His work bridges condensed matter theory and quantum field theory. Awards include the Nobel Prize (2016), Dirac Medal (2012), and Buckley Prize (1993). He is a Fellow of the Royal Society, APS, and AAAS. Students include Hui Li and B. Andrei Bernevig. Grants include Moore Foundation support for quantum systems research.

Ubirajara van Kolckمشاهده پروفایل

استاد

• Effective Field Theory
• Nuclear Physics
• Particle Physics
• +۳ مورد دیگر

Ubirajara (Bira) van Kolck is a Professor in the Department of Physics at the University of Arizona and an Affiliate Professor at the Department of Physics, University of Washington. His research focuses on Effective Field Theories (EFTs), particularly their applications to nuclear-particle physics interfaces and molecular systems. He earned his Ph.D. in Physics from the University of Texas at Austin (1993). Research Interests : Effective Field Theory, nuclear forces, chiral symmetry, and low-energy nuclear interactions. His work bridges particle and nuclear physics, emphasizing controlled expansions in strongly interacting systems. Awards : Alfred P. Sloan Research Fellowship (200?), Outstanding Junior Investigator Award (U.S. Department of Energy), APS Fellow (2004). Teaching : Courses include Nuclear Physics (PHYS 551) and PHYS 261H. He emphasizes research-driven pedagogy, including undergraduate projects on quantum mechanics and renormalization. Service : Past-Chair of APS Topical Group on Few-Body Systems, editorial board member of Progress in Particle and Nuclear Physics . Organized major workshops on Effective Field Theories at Caltech and the Institute for Nuclear Theory. Labs/Groups : Involved with the Nuclear Theory Group at UW and the University of Arizona's Nuclear Physics Group. Key collaborations include the Cooler-CSB experiment and RIA Theory Working Group.

• Mathematical Physics
• Conformal Field Theory
• Lagrangian Field Theories
• +۳ مورد دیگر

David Adame Carrillo is a Postdoctoral Researcher at Aalto University's Department of Mathematics and Systems Analysis, with a research focus in Mathematical Physics and Conformal Field Theory. His work explores advanced topics such as Virasoro algebra representations, Lagrangian field theories, and discrete models in quantum and statistical mechanics. Research interests include symplectic fermions, conformal symmetry, lattice models, and geometric approaches to general relativity. Notable contributions involve analyzing discrete systems like the Einstein-Palatini model and their mathematical structures. Collaborations include studies on Virasoro representations in symplectic fermion systems and Fock space constructions in Gaussian free field theories. No scientific awards or advisory roles are listed. His research bridges algebraic methods with physical applications, contributing to both theoretical frameworks and specific model analyses.

• Algebraic Number Theory
• Modular Forms
• Elliptic Curves
• +۵ مورد دیگر

Dr Frazer Jarvis is a Professor in Pure Mathematics and Mathematics Programme Lead at the School of Mathematical and Physical Sciences, University of Sheffield. His research focuses on algebraic number theory, modular forms, elliptic curves, and Galois representations, with contributions to the Langlands Program and generalizations of Fermat's Last Theorem. He has held a grant from the EPSRC on modularity of elliptic curves over totally real fields. Research Interests: Dr Jarvis explores advanced topics in number theory, including the interplay between modular forms and elliptic curves, Galois representations, and arithmetic geometry. He investigates extensions of Fermat's Last Theorem to other fields and equations, leveraging techniques from algebraic geometry and representation theory. Publications span 20+ years, including work on isogenies, theta lifts, and combinatorial problems like Sudoku enumeration. Teaching responsibilities include modules like MAS111 Mathematics Core II and MAS369 Machine Learning. Member of the Number Theory research group at the University of Sheffield. His recent articles address cutting-edge questions in number theory, such as the modularity of elliptic curves, p-adic analysis, and applications to algebraic structures. He actively contributes to both theoretical advancements and pedagogical innovations.

• Mathematical Logic
• Algebra
• Lattice Theory
• +۴ مورد دیگر

Christian Herrmann is a Professor at the Department of Mathematics, Technische Universitaet Darmstadt. His research focuses on modular lattices , Arguesian lattices , *-regular rings , and quantum logic . He has collaborated with researchers like Doug Pickering, Michael Roddy, Marina Semenova, and Martin Ziegler. Research Interests: Algebraic structures, lattice theory, orthogonal geometry, computational complexity of quantum logic, and representation theory of regular rings. Educational Contributions: Authored classroom notes on topics including linear algebra, algebraic structures, and geometric representations. Publications: Specializes in equational theories, geometric representations, and complexity problems related to modular and ortholattices. Collaborations: Worked extensively with Doug Pickering, Michael Roddy, Marina Semenova, Martin Ziegler, and others. His research spans theoretical mathematics and its intersections with computer science.

Karl Heinrich Hofmannمشاهده پروفایل

استاد

• Pro-Lie Groups
• Compact Groups
• Topological Groups
• +۳ مورد دیگر

Prof. Karl Heinrich Hofmann holds the position of Professor at the Department of Mathematics, Technical University of Darmstadt. He is an active researcher in topological groups, pro-Lie groups, and semigroup theory, with significant contributions to the structure and properties of these mathematical objects. His editorial roles include serving as Honorary Editor of Semigroup Forum and Editor of Research and Exposition in Mathematics . Hofmann has authored or co-authored influential books, including Continuous Lattices and Domains and multiple editions of The Structure of Compact Groups . His research interests span compact groups, pro-Lie groups, and abstract harmonic analysis, with a focus on structural properties and applications in topology and algebra. Hofmann has collaborated extensively with scholars like Sidney A. Morris and Linus Kramer on topics such as weakly complete algebras and universal enveloping algebras. Recent work includes studies on locally compact groups, abelian p-groups, and coproducts within pro-Lie group frameworks. He has designed covers for prestigious journals like the AMS Notices and IEEE Signal Processing Magazine , reflecting his artistic contributions alongside his academic work. His artistry extends to illustrated books and watercolor diaries, showcasing a unique blend of mathematics and creative expression. Key Collaborations: Sidney Morris, Linus Kramer, Jimmie D. Lawson Recent Projects: Fifth edition of The Structure of Compact Groups , studies on weakly complete algebras, and pro-Lie group topological properties

Manuel Karl-Heinz Müllerمشاهده پروفایل

پژوهشگر

• Number Theory
• Automorphic Forms
• Vector-Valued Modular Forms
• +۴ مورد دیگر

Manuel Karl-Heinz Müller is a researcher at the Department of Mathematics, Technical University of Darmstadt. He currently holds a postdoctoral position under Prof. Dr. Nils Scheithauer, focusing on algebraic and number-theoretic research. His research interests include number theory , automorphic forms , vector-valued modular forms , theta series , theta lifts , integral lattices , and the Weil representation . His work often bridges modular forms and algebraic structures. Publications highlight advanced topics like basis problems for modular forms, invariants of the Weil representation, and moduli spaces of polarized K3 surfaces. Collaborations include projects with researchers like C. Huang and Nils Scheithauer. Teaching includes roles as a teaching assistant in courses such as Algebra, Introduction to Algebra, and Linear Algebra for Physicists. He has also contributed to Mathematics courses for Computer Science and Civil Engineering students. He completed his PhD in 2024 at TU Darmstadt with a thesis on generating systems for modular forms and Hecke operators.

Claude Duhrمشاهده پروفایل

استاد

• Theoretical Physics
• Quantum Field Theory
• Particle Physics
• +۴ مورد دیگر

Claude Duhr is a Professor of Theoretical Physics at Bonn University, specializing in advanced mathematical and computational methods in particle physics. His research focuses on Feynman integrals, elliptic functions, Calabi-Yau geometries, and high-energy scattering amplitudes. He contributes to precision calculations in quantum field theories, including the Standard Model and its extensions. His work bridges theoretical physics and pure mathematics, addressing challenges in multi-loop calculations, modular forms, and algebraic geometry applications. Recent studies include antipodal self-duality in fishnet graphs, canonical differential equations for geometric models, and renormalization in effective field theories. Key research themes include scattering amplitudes, collider phenomenology, and integrability in gauge theories. His publications explore cutting-edge tools for Feynman integral evaluation and their implications for precision physics at colliders. Research Interests: Mathematical Physics, Quantum Field Theory, High-Energy Phenomenology No scientific awards or grants are listed in the provided texts. His work is supported by collaborative projects in theoretical physics and algebraic geometry.

Marc Alexander Schweitzerمشاهده پروفایل

استاد

• Numerical Methods
• Computational Mechanics
• Meshfree Methods
• +۴ مورد دیگر

Marc Alexander Schweitzer is a Professor of Mathematics at the University of Bonn and affiliated with Fraunhofer SCAI. His work focuses on numerical methods and computational mechanics, particularly meshfree methods, peridynamics, and algebraic multigrid techniques. He contributes to advancing computational tools for engineering and materials science applications. Research interests include partition of unity methods, multiscale modeling, fracture mechanics, and efficient linear solvers. His work integrates mathematical theory with practical computational challenges, such as adaptive algorithms and parallel computing. Publications highlight contributions to peridynamic fracture models, scalable solvers for material design, and visualization of fracture progression in particle-based systems. Collaborative efforts with Fraunhofer SCAI emphasize industrial applications and algorithmic innovation.

Claudiu Genesمشاهده پروفایل

پژوهشگر

• Quantum Optics
• Optomechanics
• Molecular Physics
• +۶ مورد دیگر

Claudiu Genes is the Head of the Cooperative Quantum Phenomena Research Group at the Max Planck Institute for the Science of Light (Erlangen, Germany), established in 2017. His research focuses on quantum optics, optomechanics, and molecular systems, with applications in quantum metrology, sensing, and novel materials. Key areas include subradiant ensembles, cavity QED with molecules, and optomechanical cooling techniques using feedback systems and hybrid cavities. The group also explores chiral molecule detection and laser physics with quantum aspects. Research interests span light-matter interfaces in optical cavities, quantum transport in materials hybridized with vacuum fields, and stochastic processes in quantum systems. Genes’ work emphasizes theoretical frameworks like master equations and stochastic quantum Langevin equations to model collective quantum phenomena. Recent publications highlight advancements in optoacoustic entanglement, phase-adaptive cooling, and nonlinear optovibronics. Genes advises PhD students and postdocs in his group, including Francesca Mineo, Michael Reitz, and Julian Lyne. His team collaborates internationally, hosting visitors from institutions like the University of Strasbourg and Lancaster University. The group’s research is supported by experimental-theoretical synergy, with applications in quantum technologies and materials science.