جست‌وجوی استاد و پژوهشگر

• Quantum Geometry
• Mathematical Physics
• Topological String Theory
• +۵ مورد دیگر

Prof. Alim Murad is a Professor of Quantum Geometry at the Technical University of Munich (TUM), leading the research group at the Department of Mathematics within the TUM School of Computation, Information and Technology. He previously held positions as an Associate Professor at Heriot-Watt University (Edinburgh) and led an Emmy Noether research group in Hamburg. His research focuses on quantum geometry, combining methods from complex algebraic geometry, representation theory, and number theory to study quantization and dualities in physical systems, particularly via resurgence in topological string theory and mirror symmetry. Alim completed his studies in mathematics and physics at Karlsruhe Institute of Technology, École Normale Supérieure (Paris), and Ludwig-Maximilians-Universität München (LMU), where he earned his PhD in 2009 with distinction. He held postdoctoral positions at Harvard University and the Hausdorff Center for Mathematics in Bonn. His teaching includes advanced courses on representation theory, differential topology, complex geometry, and resurgence in mathematical physics at TUM, Heriot-Watt, and Hamburg University. Notable awards include the Emmy Noether Programme (2016) and the Arnold Sommerfeld Doctoral Award (2010). Key research contributions include foundational work on BPS structures, non-perturbative topological strings, and quantum curves. His group collaborates internationally, with affiliations at the Maxwell Institute for Mathematical Sciences in Edinburgh. Current projects explore the interplay between perturbative and non-perturbative structures in quantum field theories and string theory.

Jeffrey Harveyمشاهده پروفایل

استاد

• String Theory
• Conformal Field Theory
• Moonshine
• +۳ مورد دیگر

Jeffrey Harvey is a Professor at the University of Chicago, affiliated with the Department of Physics and the Enrico Fermi Institute. His research focuses on theoretical physics, particularly string theory, conformal field theories, and moonshine phenomena, with significant contributions to understanding black holes and mathematical physics. He is also associated with the Kavli Institute for Cosmological Physics, where he explores cosmological questions through interdisciplinary approaches. His work bridges particle physics, mathematics, and cosmology, with key contributions in modular forms, sporadic group symmetries, and string compactifications. Harvey has extensively studied the connections between moonshine theory and string theory, advancing our understanding of these abstract structures' physical manifestations. His publications highlight explorations into BPS states, heterotic strings, and the interplay between finite groups and conformal symmetries. Though no specific awards are listed here, his prolific output underscores his influence in theoretical physics. He collaborates across disciplines, reflecting his role in fostering interdisciplinary research at the University of Chicago.

Luca Candeloriمشاهده پروفایل

دانشیار

• Number Theory
• Algebraic Geometry
• Modular Forms
• +۷ مورد دیگر

Luca Candelori is an Associate Professor in the Department of Mathematics at Wayne State University, affiliated with the College of Liberal Arts and Sciences. His research spans number theory, algebraic geometry, quantum computing, and quantum information science, focusing on modular forms, geometric invariant theory, and mathematical models for quantum states. Education: A.B. in Mathematics, Harvard University (2008) Ph.D. in Mathematics, McGill University (2014) Research Interests: Luca’s work explores modular forms, algebraic geometry, and quantum computing. Specific topics include minimal integral models for quantum field theory, Hecke operators, Riemann surfaces with complex multiplication, and p-adic properties of mock modular forms. Publication Trends: His recent articles emphasize the intersection of quantum information theory and algebraic geometry, with a strong focus on modular forms and their applications. Earlier work delves into representation theory, orbifold curves, and theta functions. Grants: Co-PI, U.S. Department of Energy grant DE-SCSC0022134

George E. Andrewsمشاهده پروفایل

استاد

• Number Theory
• Partitions
• q-Series
• +۳ مورد دیگر

George E. Andrews is the Atherton Professor of Mathematics at The Pennsylvania State University, where he has established himself as a leading authority in number theory, particularly in partitions, q-series, and combinatorics. His distinguished career has centered around Penn State, where he holds one of the university's highest academic honors. Dr. Andrews earned his Ph.D. from the University of Pennsylvania in 1964. His academic journey has been primarily at Penn State, where he has developed into one of the world's foremost experts in partition theory and Ramanujan's mathematics. Professor Andrews' research focuses on Number Theory , with special emphasis on Partition Theory and q-Series . He is renowned for discovering Ramanujan's "lost notebook" in 1976, which launched decades of groundbreaking research documented in his five-volume series with Bruce Berndt. His work spans integer partitions, mock theta functions, combinatorial identities, and connections to statistical mechanics. Andrews' 1976 monograph "The Theory of Partitions" remains the definitive reference in the field, and his contributions have revitalized interest in Ramanujan's enigmatic discoveries. Analysis of Andrews' recent publications (2023-2025) reveals continued innovation in partition theory, with increasing attention to overpartitions, Schmidt-type theorems, parity considerations, and connections to modular forms. His work maintains the deep combinatorial insights that characterize his career while expanding into new mathematical territories. The consistency of high-impact research over five decades demonstrates his enduring influence on the field. While specific awards aren't detailed in the provided information, Professor Andrews' distinguished Atherton Professorship at Penn State and his extensive publication record, including multiple volumes on Ramanujan's lost notebook, attest to his significant contributions to mathematics. Throughout his career, Andrews has mentored numerous graduate students and collaborated extensively with mathematicians worldwide, including Bruce Berndt, Richard Askey, and Kimmo Eriksson. His research has been supported by various grants that have enabled the production of influential mathematical texts and the advancement of partition theory. Professor Andrews has been central to a vibrant international research community in partition theory and q-series. His work has inspired and connected researchers across institutions, creating an influential network focused on advancing the understanding of Ramanujan's legacy and partition mathematics.

• Number Theory
• Automorphic Forms
• Analytic Number Theory
• +۳ مورد دیگر

Riad Masri is a Professor at Texas A&M University’s College of Arts & Sciences, specializing in Number Theory with a focus on automorphic forms, L-functions, and arithmetic geometry. His research bridges analytic and algebraic methods, addressing problems in equidistribution, partition functions, and special values of L-series. His work often explores connections between modular forms, CM fields, and arithmetic applications, such as the Colmez conjecture and Malle’s conjecture. Recent studies include effective bounds for traces of weak Maass forms and singular moduli distributions. Though no scientific awards are explicitly listed, his publications span high-impact areas like partition theory, Galois representations, and arithmetic statistics. He holds a United States citizenship and resides in College Station, Texas, with his family.

• Mathematical Physics
• String Theory
• M-theory
• +۱۲ مورد دیگر

Gregory W. Moore is a Distinguished Professor and Board of Governors Professor at Rutgers University's Department of Physics & Astronomy within the School of Arts and Sciences. He is a prominent member of the High Energy Theory group and the New High Energy Theory Center (NHETC), where he has made significant contributions to mathematical physics, particularly in the areas of string theory, M-theory, and gauge theories. Moore is widely recognized for coining the term "Physical Mathematics" to describe his research approach that bridges deep mathematical structures with theoretical physics. Moore's research focuses on the mathematical underpinnings of physical theories, with particular emphasis on string theory, M-theory, and gauge theories. His work explores the intersection of physics and mathematics through investigations of branes, generalized abelian gauge theories in supergravity, topological field theories, conformal field theories, and black hole physics. He has made seminal contributions to understanding BPS state counting, wall-crossing phenomena, and the application of automorphic forms to string theory. Moore's concept of "Physical Mathematics" reflects his belief in the profound connections between modern mathematics and theoretical physics, where each field informs and advances the other. D-branes and K-theory in topological field theory Mathematical structures underlying string compactification Relations between black hole entropy and automorphic forms Applications of differential cohomology to physical theories Connections between number theory and string theory Professor Moore has received numerous prestigious awards recognizing his contributions to theoretical physics and mathematics. He was awarded the Dirac Medal from the International Center for Theoretical Physics in 2015, the Leonard Eisenbud Prize for Mathematics and Physics in 2014, and the Dannie Heineman Prize for Mathematical Physics from the American Physical Society. His election to the National Academy of Sciences, the American Academy of Arts and Sciences, and the American Mathematical Society as a Fellow underscores the significance of his work across disciplinary boundaries. Moore has been instrumental in advancing our understanding of the mathematical structures in quantum field theory and string theory. His collaborations with leading physicists and mathematicians have produced groundbreaking results in areas such as wall-crossing phenomena, spectral networks, and the connections between physical theories and mathematical structures. His work continues to influence both theoretical physics and pure mathematics, demonstrating the power of interdisciplinary research at the highest level.

Amita Malikمشاهده پروفایل

استادیار

• Number Theory
• Analytic Number Theory
• Algebraic Geometry
• +۳ مورد دیگر

Amita Malik is an Assistant Professor in the Department of Mathematics at the Pennsylvania State University, affiliated with the Eberly College of Science. Her office is located at 331 McAllister Building. She specializes in advanced mathematical research with a focus on number theory and related fields. Dr. Malik's work often intersects with algebraic geometry, analytic number theory, and combinatorics. Her research interests include the study of elliptic curves, partition theory, modular forms, zeta functions, and geometric structures such as Apollonian gaskets and Ford circles. She explores topics like extremal primes, equidistribution of zeros, and divisibility properties of special number sequences. Her contributions bridge pure mathematics with applications in complex analysis and dynamical systems. Dr. Malik's recent publications (2014–2025) reflect her deep engagement with these areas, addressing questions about Riemann ξ-function zeros, mock theta functions, and spatial statistics of fractal geometries. Her work often employs tools from harmonic analysis and algebraic geometry, demonstrating a commitment to interdisciplinary approaches. No scientific awards or grants are explicitly noted in the provided materials. She does not have listed advisees or students, though her research may involve collaborations with graduate students or postdoctoral researchers not detailed here.

Yingkun Liمشاهده پروفایل

استادیار

• Number Theory
• Modular Forms
• Theta Functions
• +۳ مورد دیگر

Prof. Yingkun Li is an accomplished mathematician specializing in number theory and modular forms. He served as an Assistant Professor at Technische Universität Darmstadt (2018–2024) and is currently a visiting researcher at the Max Planck Institute for Mathematics (MPIM) and the University of Bonn, supported by the DFG Heisenberg Program. His research focuses on automorphic forms, theta functions, and harmonic Maass forms, with notable contributions to the study of CM-values, Green functions, and singular units in elliptic curves. Education includes a B.S. from Caltech (2009), M.A. and Ph.D. from UCLA (2013), advised by William Duke. He has held postdoctoral positions at Cologne and Köln universities. Awards include NSF Postdoctoral and Graduate Fellowships, and leadership in DFG-funded projects like Collaborative Research Center 326 (GAUS). Teaching spans advanced courses in number theory, algebraic geometry, and topology at TU Darmstadt and Johannes Gutenberg Universität Mainz. He actively organizes international conferences and seminars, including the 'International Seminar on Automorphic Forms.' His academic network includes collaborations with leading mathematicians like Jan Bruinier and Kathrin Bringmann.

Ram P Murtyمشاهده پروفایل

استاد

• Number Theory
• Zeta Functions
• Sieve Methods
• +۳ مورد دیگر

Ram P Murty is a distinguished Professor of Mathematics and Statistics at Queen's University, holding the title of A. V. Douglas Distinguished University Professor and Queen's Research Chair. He is affiliated with the Faculty of Arts and Science and cross-appointed in the Department of Philosophy. His research focuses on number theory, zeta functions, and sieve methods, with contributions to graph theory and Indian philosophy. He has supervised numerous students and postdoctoral fellows, including notable names like Abhishek Bharadwaj and Seoyoung Kim. Murty earned his Ph.D. from MIT (1980) under Harold Stark and Dorian Goldfeld. He has been recognized with prestigious awards, including the Balaguer Prize (1996), Fellowships from the Royal Society of Canada and American Mathematical Society, and the CRM-Fields-PIMS Prize (2024). His interdisciplinary work spans mathematical philosophy, with publications on Indian thought and yoga. He teaches courses on the history of mathematics and Indian philosophy, reflecting his dual academic engagement. Murty's academic network includes adjunct roles at institutions like the Tata Institute of Fundamental Research and the Harish-Chandra Research Institute. His research integrates advanced number theory with applications in cryptography and graph theory, demonstrating a commitment to both theoretical and applied mathematics.

Anna-Maria von Pippichمشاهده پروفایل

مدرس ارشد

• Number Theory
• Arithmetic Geometry
• Automorphic Forms
• +۳ مورد دیگر

Dr. Anna-Maria von Pippich is a Senior Lecturer in the Department of Mathematics and Statistics at the University of Konstanz, Germany. Her research focuses on number theory, particularly automorphic forms, and arithmetic geometry, with a specialization in Arakelov theory. She previously served as a Principal Investigator in the LOEWE research unit Uniformized Structures in Arithmetic and Geometry (2018–2022), collaborating with TU Darmstadt and Goethe University Frankfurt. She is actively involved in academic service, including editorial roles for Elemente der Mathematik and organizing the 2026 Annual Meeting of the German Mathematical Society (DMV) in Konstanz. Her teaching includes courses on advanced mathematical analysis and algebra. She has advised four doctoral students, focusing on topics like Eisenstein series and Green's functions. Pippich has authored/co-authored books, including Von den natürlichen Zahlen zu den Quaternionen , and contributes to conferences and workshops globally, emphasizing the promotion of mathematics education and research. Research Interests: Number theory (automorphic forms), arithmetic geometry (Arakelov theory), modular forms, Eisenstein series. Her work bridges analytic and geometric aspects of number theory, with applications to L-functions and spectral theory. Publications: Recent works explore L^\infty-norm bounds for Jacobi forms, special values of Green’s functions, and Kronecker limit formulas. Her articles address spectral expansions, scattering constants, and Riemann-Roch isometries in non-compact settings, reflecting a deep engagement with both classical and modern number theory. Advising & Grants: Supervised four PhD students, including David Klein (Hyperbolic Eisenstein series) and Priyanka Majumder (Green’s functions). Her research has been supported through collaborative projects and institutional grants. She also contributes to outreach initiatives, such as the Explore Science Workshop and conferences targeting early-career researchers. Professional Activities: Member of the DMV 2026 Organizing Committee, editorial board of Elemente der Mathematik , and frequent speaker at international conferences like the Women in Automorphic Forms series. Her work bridges pure mathematics with pedagogical outreach, fostering interdisciplinary collaboration.

Özlem Imamoḡluمشاهده پروفایل

استاد

• Number Theory
• Modular Forms
• Automorphic Forms
• +۱۰ مورد دیگر

Özlem Imamoḡlu is a Professor in the Department of Mathematics at ETH Zurich. Her research focuses on Number Theory, Modular Forms, Automorphic Forms, and their interplay with Geometry and Topology. She teaches courses such as Complex Analysis, Algebra II, and Analysis I for Computer Science (INFK). University: ETH Zurich Email: ozlem.imamoglu@math.ethz.ch Her recent work explores topics like Hurwitz class number formulas, modular cocycles, and applications of automorphic forms to geometric invariants. Collaborations with prominent mathematicians (e.g., William Duke, Árpád Tóth) highlight her contributions to the field.

• String Theory
• Algebraic Geometry
• Modular Forms
• +۳ مورد دیگر

Jan Manschot is an Associate Professor in the School of Mathematics at Trinity College Dublin, specializing in the intersection of mathematics and theoretical physics. His work bridges advanced mathematical frameworks with fundamental questions in quantum gravity and particle physics. His core research spans String Theory, Algebraic Geometry, Modular Forms, and Black Hole Physics, with emphasis on mathematical structures underlying supersymmetric gauge theories and Calabi-Yau compactifications. He investigates Donaldson-Witten invariants, BPS state counting, and modular properties of partition functions, revealing deep connections between automorphic forms and quantum field theory dynamics. Analysis of his 2021-2024 publications shows consistent focus on string amplitudes via modular integrals, black hole microstate statistics through indefinite theta functions, and topological twists in supersymmetric QCD. His methodology combines path integral techniques, algebraic geometry of moduli spaces, and computational approaches to solve non-perturbative problems in quantum gravity. No scientific awards were documented in the provided sources. Information regarding academic advising, grant funding, or collaborative teams remains unspecified in available materials, though his research implicitly involves cross-disciplinary engagement with theoretical physics communities.

Ankush Goswamiمشاهده پروفایل

پژوهشگر ارشد

• Analytic Number Theory
• Q-series
• Integer Partitions
• +۳ مورد دیگر

Ankush Goswami is a Research Fellow at the University of Texas Rio Grande Valley (UTRGV), School of Mathematical and Statistical Sciences. He holds a PhD in Mathematics from the University of Florida (2019) and has held postdoctoral positions at institutions including IIT Gandhinagar and the Research Institute for Symbolic Computation (RISC) in Austria. His research focuses on analytic number theory, q-series, integer partitions, modular forms, and combinatorics. Education highlights include a PhD under Dr. Krishnaswami Alladi at the University of Florida, and an integrated MSc from National Institute of Science Education and Research (NISER), India. He has received notable awards such as the Kenneth and Janet Keene Fellowship (2019), CAM Travel Grant (2017), and INSPIRE-DST Fellowship (2008–2013). His research interests span asymptotic estimates of arithmetic functions, quantum modular forms, and partition analysis. Recent work includes studies on Gauss circle problems, Habiro elements, and quantum modularity of theta series. He uses computational tools like Maple and Mathematica for experimental mathematics. Teaching experience includes instructor roles for Linear Algebra, Calculus, and Precalculus at UTRGV and the University of Florida. He has also been actively involved in academic and non-academic activities, including organizing cricket tournaments and music performances.

Sunghyuk Parkمشاهده پروفایل

پژوهشگر ارشد

• Knot Theory
• Low-Dimensional Topology
• Quantum Topology
• +۳ مورد دیگر

Sunghyuk Park is a Benjamin Peirce Fellow in the Department of Mathematics at Harvard University. His research focuses on low-dimensional topology, quantum invariants, and their connections to mathematical physics, algebraic geometry, and number theory. He explores topics such as knot homology theories, topological quantum field theories (TQFTs), and geometric structures related to Coulomb branches. His work bridges knot theory with advanced algebraic constructs like quiver representations, Rozansky-Witten invariants, and quantum modular forms. He investigates the interplay between 3-manifold invariants, BPS state counts, and resurgence phenomena in quantum field theories. Recent articles emphasize quantum trace maps, q-series, and topological string theory applications. His contributions include studies on inverted state sums, logarithmic knot invariants, and the 3d-3d correspondence for mapping tori. Park's research often involves sophisticated tools from symplectic geometry, cluster algebras, and non-compact hyperkähler manifolds. Though no specific advising or grants are documented here, his postdoctoral position indicates active involvement in cutting-edge research collaborations. His work reflects a deep engagement with modern geometric topology and its physical interpretations.

Tian An Wongمشاهده پروفایل

دانشیار

• Number Theory
• Representation Theory
• Algebraic Geometry
• +۷ مورد دیگر

Tian An Wong is an Associate Professor of Mathematics at the University of Michigan-Dearborn, with affiliations in the College of Arts, Sciences, and Letters and the Center for Southeast Asian Studies. They are actively involved in research at the intersection of pure mathematics and social justice issues. Dr. Wong's educational background includes a PhD in Mathematics from the City University of New York (CUNY) Graduate Center (2016) and a BA in Mathematics from Vassar College (2011). Wong's research spans both pure mathematics and applied areas with social relevance. Their primary mathematical interests include: Number Theory, particularly modular forms and L-functions Representation Theory Automorphic Forms Topological Data Analysis applied to social issues Causal inference in policing data Wong has published extensively in both pure mathematics journals and interdisciplinary venues. Their recent work shows a strong trend toward applying mathematical techniques to analyze police violence, predictive policing algorithms, and social justice issues. This dual focus on theoretical mathematics and socially relevant applications makes their research program distinctive. Notable scientific contributions include: Work on Bianchi modular forms and their applications Research on Dedekind sums and their connections to number theory Analysis of police violence using topological data analysis Critical examinations of predictive policing algorithms Wong advises numerous students, particularly on projects that bridge pure mathematics with social justice applications. They lead the Blue Data Lab, which studies police violence, surveillance, and technology, and are involved in the Mathematical and Computational Approaches to Social Justice initiative. Wong is also active in public scholarship, writing for venues like the AMS Inclusion/Exclusion blog, Times Higher Education, and Critical Asian Studies, where they address issues of race, equity, and the role of mathematics in society.