جست‌وجوی استاد و پژوهشگر

• Algorithm Design
• Algorithmic Economics
• Game Theory
• +۶ مورد دیگر

Richard J. Cole is a Silver Professor of Computer Science at New York University's Courant Institute of Mathematical Sciences, part of the Faculty of Arts and Science. His research focuses on algorithm design, algorithmic economics, game theory, and parallel computing. He holds a Ph.D. in Computer Science from Cornell University (1982) and a B.A. in Mathematics from Oxford University (1978). Education: Ph.D., Computer Science, Cornell University, USA, 1982 B.A., Mathematics, Oxford University (University College), United Kingdom, 1978 His research spans algorithmic economics (market theory, mechanism design), parallel algorithms, and foundational areas like string matching and graph algorithms. Recent work emphasizes stable matching, non-quasi-linear agent mechanisms, and fair resource allocation. He has advised notable Ph.D. students including Yun Kuen Cheung and Vasilis Gkatzelis. Teaching includes undergraduate and graduate courses on algorithms, computational theory, and algorithmic aspects of the internet. His 15+ years of publications reflect contributions to theoretical computer science and interdisciplinary applications in economics. His work on parallel computing and resource-oblivious algorithms addresses multicore efficiency, while contributions to market equilibrium analysis and mechanism design highlight algorithmic solutions to economic challenges.

Alexander I. Bobenkoمشاهده پروفایل

استاد

• Geometry
• Discrete Differential Geometry
• Mathematical Physics
• +۳ مورد دیگر

Professor Alexander I. Bobenko is a faculty member at the Institute of Mathematics, Technische Universität Berlin, holding the position of Professor in the Department of Geometry and Mathematical Physics. His research focuses on Discrete Differential Geometry, Integrable Systems, and Mathematical Physics, with notable contributions to the theory of discrete surfaces, circle patterns, and geometric structures. He leads the research group AG Geometrie und mathematische Physik and is involved in the DFG Collaborative Research Center (SFB/TRR 109) 'Discretization in Geometry and Dynamics.' PhD advisor for over 20 students, including Carl O. Lutz and Alexander Fairley. Recipient of extensive funding for projects on discrete geometry and integrable systems. His research interests span geometry visualization, Riemann surfaces, and applications of discrete methods in mathematical physics. Bobenko has published prolifically on topics like discrete conformal maps, minimal surfaces, and integrable systems, with over 130 peer-reviewed articles. His work bridges classical and discrete geometry, emphasizing computational and algorithmic approaches.

Yuri B. Surisمشاهده پروفایل

استاد

• Discrete Differential Geometry
• Integrable Systems
• Mathematical Physics
• +۳ مورد دیگر

Prof. Yuri B. Suris is a distinguished academic at the Institute of Mathematics, Technical University of Berlin, specializing in integrable systems, discrete differential geometry, and mathematical physics. His research focuses on geometric discretization methods, integrable lattices, and the interplay between continuous and discrete systems. He has contributed to foundational works on pluri-Lagrangian systems, discrete Painlevé equations, and the Hirota-Kimura discretization approach. Suris has authored seminal books such as The Problem of Integrable Discretization: Hamiltonian Approach and Discrete Differential Geometry: Integrable Structure . He actively participates in editorial roles for journals like Journal of Nonlinear Mathematical Physics and coordinates large-scale projects like Methods of Integrable Systems, Geometry, and Applied Mathematics (MISGAM). His teaching spans advanced courses on mathematical physics, analysis, and geometry, alongside mentoring the Berlin Mathematical School's student circles. Suris' work bridges pure mathematics with applications in dynamical systems and numerical analysis, emphasizing geometric and algebraic structures in discrete settings.

Jason DeBloisمشاهده پروفایل

دانشیار

• Low-dimensional topology
• Hyperbolic geometry
• Geometric group theory
• +۳ مورد دیگر

Jason DeBlois is an Associate Professor in the Department of Mathematics at the University of Pittsburgh, affiliated with The Dietrich School of Arts and Sciences. His research focuses on the intersection of topology and geometry in low-dimensional manifolds, particularly hyperbolic 3-manifolds and surfaces. He has contributed to understanding hyperbolic structures, injectivity radii, and geometric flows. DeBlois holds a PhD from the University of Texas at Austin and has organized conferences such as the 2014 Geometry, Topology and Physics workshop and the 2013 Chern-Simons Theory conference. He teaches advanced courses in topology, differential geometry, and linear algebra. His educational background includes a PhD in mathematics from the University of Texas at Austin (thesis advisor: Alan Reid). His research spans algebraic geometry, geometric group theory, and geometric flows, with a focus on hyperbolic manifolds and their properties. Notable contributions include work on Dehn surgery, injectivity radii, and hidden symmetries in knot complements. He has collaborated with researchers such as Eric Chesebro, Neil Hoffman, and Priyadip Mondal on projects analyzing hyperbolic structures and 3-manifold topology. DeBlois has taught courses like Topics in Topology, Differential Geometry, and Advanced Calculus, reflecting his expertise in geometric and algebraic topology. His work includes organizing academic events that bridge geometry, topology, and mathematical physics. Current research interests continue to explore hyperbolic geometry’s connections to algebraic and geometric structures.

Andrew Putmanمشاهده پروفایل

استاد

• Geometry
• Topology
• Group Theory
• +۵ مورد دیگر

Andrew Putman is the Notre Dame Professor of Topology in the Department of Mathematics at the University of Notre Dame, part of the College of Science. He holds a PhD from the University of Chicago (2007) and a BA from Rice University (2002). His research focuses on geometric and topological properties of infinite groups, including mapping class groups, automorphism groups of free groups, and lattices in Lie groups. His work integrates geometric group theory, algebraic topology, hyperbolic geometry, and representation theory. Putman has received prestigious awards such as the Simons Fellowship (2024), AMS Fellow (2018), and Sloan Research Fellowship (2013–2015). He has authored over 50 publications and secured significant grants, including NSF funding for research on topological aspects of group theory and cohomology. His research interests span geometry, topology, group theory, and representation theory, with recent work exploring high-dimensional cohomology of moduli spaces and stability phenomena in homology. He has advised numerous graduate students and postdocs, including Daniel Studenmund and Neil Fullarton, and has organized conferences such as Braids in Algebra, Geometry, and Topology (2017). Putman is actively involved in academic service, serving on the AMS Council and organizing initiatives like the Notre Dame Program in Mathematics for High School Students . His teaching spans advanced courses in topology, algebraic geometry, and calculus.

• Differential Geometry
• Topology
• Mathematical Physics
• +۴ مورد دیگر

Simone Cecchini is an Assistant Professor in the Department of Mathematics at Texas A&M University, affiliated with the College of Arts & Sciences. His research focuses on the intersection of analysis, geometry, and topology, particularly scalar curvature in Riemannian manifolds and mathematical general relativity. He holds a PhD from Northeastern University (2017), supervised by Maxim Braverman, and a Master’s from Sapienza University of Rome (2012), advised by Paolo Piazza. His work is supported by the Simons Foundation and the NSF. Research interests include scalar curvature rigidity, positive mass theorems, noncommutative geometry, and geometric analysis. He co-organized the MAGEC 2024 workshop at Caltech and contributes to initiatives like TAMU Math Circle. Teaching includes Algebraic Topology II and Linear Algebra. He co-organizes the Noncommutative Geometry Seminar at Texas A&M.

• Algebraic Combinatorics
• Hyperplane Arrangements
• Matroids
• +۳ مورد دیگر

Galen Dorpalen-Barry is an Assistant Professor at Texas A&M University's Department of Mathematics, part of the College of Arts & Sciences. She holds a PhD from the University of Minnesota (2021) and completed postdoctoral roles at the University of Oregon and Ruhr-Universität Bochum. Her research focuses on geometric and algebraic combinatorics, including hyperplane arrangements, matroids, posets, and nonnegativity of polynomials with topological connections. Education: PhD in Mathematics (2021, University of Minnesota), MMath (2018), B.A. in Mathematics (2015, Bard College). Research interests include topology of hyperplane arrangements, matroid theory, and algebraic combinatorics applications. Notable grants include an AIM SQuaRE Collaboration Grant (2023-2025) and an ICERM fellowship (2021-2022). Her recent work explores the interplay between geometric structures and algebraic methods, with a focus on cohomology of configuration spaces, equivariant topology, and combinatorial invariants. She has organized conferences like FPSAC 2024 and seminars on positive geometries. Teaching includes courses on linear algebra, discrete mathematics, and calculus at Texas A&M and other institutions. Key Awards: AIM Collaboration Grant, ICERM Fellowship Research Themes: Zonotopal algebras, matroid polytopes, poset topology

Nataliia Goncharukمشاهده پروفایل

استادیار

• Dynamical Systems
• Bifurcation Theory
• Complex Dynamics
• +۳ مورد دیگر

Nataliia Goncharuk is an Assistant Professor in the Department of Mathematics at Texas A&M University, part of the College of Arts & Sciences. She holds a PhD in Mathematics from the Institute for Information Transmission Problems, Moscow, under the supervision of Yulij S. Ilyashenko. Her research focuses on dynamical systems, bifurcation theory, complex dynamics, and renormalization, with notable contributions to topics like Arnold tongues, polynomial foliations, and bubble dynamics. She has received prestigious awards, including the 2018 Moscow Mathematical Society Prize and Simons Foundation grants. Dr. Goncharuk teaches courses such as Dynamical Systems and Chaos, Complex Variables, and has organized workshops on Groups and Dynamics. Her work bridges theoretical insights with applications in topology and geometry, including contributions to the understanding of fractal structures and structural instability in dynamical systems. Educations: PhD in Mathematics (2016, Institute for Information Transmission Problems), MS in Mathematics (2012, Lomonosov Moscow State University and Independent University of Moscow). Postdoctoral experience includes roles at the University of Toronto, Cornell University, and Higher School of Economics. Research interests include global bifurcations, circle dynamics, renormalization, and complex rotation numbers. Recent work explores anti-classification results in dynamical systems and smoothness properties of Arnold tongues. Her publications span journals like Analysis & PDE, Nonlinearity, and the Moscow Mathematical Journal. Awards and recognitions highlight her contributions to dynamical systems, including the August Möbius Contest (2012) and Gold Medal in the International Mathematical Olympiad (2006). She actively engages in outreach, leading summer math programs and math circles focused on fractals and topology.

Jacob Matherneمشاهده پروفایل

استادیار

• Algebraic combinatorics
• Combinatorial representation theory
• Computational algebra
• +۳ مورد دیگر

Jacob Matherne is an Assistant Professor in the Department of Mathematics at North Carolina State University (NC State), part of the College of Sciences. His research focuses on algebraic combinatorics, combinatorial representation theory, computational algebra, and geometric representation theory, with a strong emphasis on matroid theory and logarithmic concavity phenomena. He holds a Ph.D. in Mathematics from Louisiana State University (2016). His work bridges algebraic geometry, topology, and discrete mathematics, particularly through studies of matroid cohomology, logarithmic concavity of polynomials, and equivariant structures. He is affiliated with the Algebra and Combinatorics Research Group at NC State's Department of Mathematics. Recent research trends include exploration of matroid Chow rings, equivariant log concavity, and applications of Hodge theory to combinatorial geometries. His publications span prestigious journals like Advances in Mathematics and Transactions of the American Mathematical Society , with a focus on foundational questions in combinatorial algebra and geometric representation theory. No academic awards or grants are explicitly listed in the provided materials. He advises no listed students but collaborates actively within the Algebra and Combinatorics Faculty group at NC State.

Stepan Paulمشاهده پروفایل

عضو هیئت علمی

• Mathematics Education
• Scholarship of Teaching and Learning
• 3D Modeling in Education
• +۵ مورد دیگر

Stepan Paul is an Associate Teaching Professor in the Department of Mathematics at North Carolina State University (NC State), where he has been since 2020. He holds a BS in Mathematics from Duke University (2007) and a PhD in Mathematics from the University of California, Santa Barbara (2013). His primary research focuses on the scholarship of teaching and learning (SoTL) in mathematics, particularly how spatial and visualization skills influence student success in calculus and the impact of 3D manipulatives in active learning environments. He is also deeply involved in mathematical illustration, designing physical and digital tools to enhance the understanding of advanced mathematical concepts, such as non-Euclidean geometry and differential geometry. Paul’s work includes collaborations on projects like Manipulative Calculus , which developed 3D models for multivariable calculus education, and the Flat Klein Bottle sculpture, a curved-crease origami piece displayed at the National Museum of Mathematics. He has published extensively on calculus pedagogy, resource utilization in teaching, and the application of 3D printing in education. His contributions to the Illustrating Mathematics program at ICERM (2019) further highlight his commitment to bridging mathematical research and educational outreach. Education: BS Mathematics, Duke University, 2007 PhD Mathematics, UC Santa Barbara, 2013 Key Projects: Non-Euclidean paper thermoforming for geometry education Desmos applets for calculus visualization Thingiverse 3D print designs (e.g., Sudanese Möbius Band, Siefert Surface) Awards/Grants: Funded by NSF Grant DMS-1439786 and Sloan Foundation (2019) His teaching and research emphasize innovative methods to make abstract mathematical concepts accessible, leveraging technology and hands-on tools to improve student engagement and achievement.

• Additive Combinatorics
• Number Theory
• Ramsey Theory
• +۳ مورد دیگر

Dr Jonathan Chapman is a Research Fellow at the Department of Mathematics, University of Warwick. His research focuses on additive combinatorics, Ramsey theory, and number theory, with particular emphasis on partition regularity, Diophantine equations, and combinatorial structures in number systems. His work bridges algebraic, analytic, and probabilistic methods to address problems in arithmetic Ramsey theory and additive patterns. Recent publications explore topics such as monochromatic solutions to multiplicative equations, additive Ramsey configurations over primes and non-integer sequences, and generalizations of classical Ramsey criteria like Rado and Roth theorems. His studies often involve intricate interplays between linear algebraic structures, syndetic sets, and hypergraph Ramsey phenomena. No scientific awards or grants are explicitly listed in available records. He currently holds no documented advisees, though his research likely involves collaboration with graduate students and postdocs in the Mathematics Institute. His affiliations include the Mathematics Institute at the University of Warwick, with office B2.28 and contact details available via institutional channels.

Marco Schlichtingمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Algebraic Topology
• K-Theory
• +۳ مورد دیگر

Marco Schlichting is an Associate Professor in the Department of Mathematics at the University of Warwick. His research focuses on homotopical methods in algebraic geometry, including algebraic K-theory, A1-homotopy theory, motivic cohomology, and homology of classical groups. He has held a Leverhulme Fellowship from 2018 to 2019 and received an EPSRC grant (EP/M001113/1) from 2015 to 2018. His work explores foundational questions in algebraic topology and geometry, with notable contributions to the understanding of Euler class groups, Grothendieck-Witt groups, and cyclic homology. He teaches advanced courses such as MA3G6 Commutative Algebra and has contributed to seminal papers in top-tier journals like Advances in Mathematics and Inventiones Mathematicae . His research interests span a broad spectrum of algebraic geometry and topology, with a particular emphasis on homotopy-theoretic approaches to classical problems in algebra. His EPSRC grant supported foundational studies in algebraic K-theory and related areas, while his Leverhulme Fellowship enabled further exploration of hermitian K-theory and motivic homotopy. He collaborates with leading mathematicians such as A.J. Berrick, G. Cortiñas, and C. Weibel, as evidenced by joint publications in prestigious venues.

Nicholas Jacksonمشاهده پروفایل

استادیار

• Algebraic Topology
• Knot Theory
• Homological Algebra
• +۳ مورد دیگر

Nicholas Jackson is an Assistant Professor at the University of Warwick, with joint affiliations in the Mathematics and Economics departments. His research focuses on geometric and algebraic topology, knot theory, homological algebra, and categorical structures. He completed his PhD at Warwick in 2004, specializing in category theory, homological algebra, and knot theory. He teaches modules such as EC119 Mathematical Analysis, EC133 Linear Algebra, EC961 Introductory Mathematics and Statistics, and MA267 Groups and Rings. Jackson is a member of the London Mathematical Society and holds fellowships with the Warwick International Higher Education Academy, the Warwick Institute for Engagement, and the Higher Education Academy. His research explores topics including twisted Alexander polynomials, hyperbolic knot volumes, and unknotting strategies. Notable publications include studies on rack and quandle homology, and collaborative work on experimental topology methods.

• Numerical Analysis
• Stochastic Differential Equations
• Runge-Kutta Methods
• +۴ مورد دیگر

Anne Kværnø is a Professor in the Department of Mathematical Sciences at NTNU. Her research focuses on numerical analysis, particularly stochastic differential equations, Runge-Kutta methods, and geometric integration. She has made significant contributions to the development of high-order numerical schemes for stochastic systems, including exponential integrators and Lawson schemes. Her work emphasizes preserving invariants and stability properties in stochastic and deterministic systems. Key research areas include multirate methods for coupled systems, differential-algebraic equations, and applications in energy storage modeling. She has collaborated extensively on projects involving aquifer thermal energy storage (ATES) systems and groundwater flow analysis. Her publications span prestigious journals like BIT Numerical Mathematics, SIAM Journal on Numerical Analysis, and Journal of Computational Physics. She has presented at major conferences such as ICIAM, SciCADE, and ENUMATH, focusing on stochastic numerical methods and their applications. Her research bridges theoretical developments with practical computational challenges in engineering and environmental modeling.

• Formal Verification
• Programming Languages
• Type Systems
• +۷ مورد دیگر

Arthur Azevedo de Amorim is an Assistant Professor in the Department of Computer Science at the Rochester Institute of Technology (RIT), part of the College of Computing and Information Sciences. His research lies at the intersection of programming languages, formal verification, and software security. Ph.D., University of Pennsylvania (advised by Benjamin Pierce and Cătălin Hrițcu) Postdoctoral Fellow, Boston University and Carnegie Mellon University B.S., Unicamp and Polytechnique His research focuses on enhancing software security and reliability through formal methods, particularly using formal verification , programming languages , and type systems . Key areas include cryptographic protocols , where he develops formalisms based on separation logic to verify protocols like TLS, and compartmentalization , where he analyzes and implements formally verified techniques to limit the impact of vulnerabilities in low-level code. His work includes the development of SECOMP , the first formally verified realistic compartmentalizing compiler. His recent publications span top conferences such as POPL, CCS, ESOP, and ICALP, reflecting a strong trend toward foundational work in program logics, secure compilation, and type-based security. His research often involves deep formalization in the Coq proof assistant, and he contributes to the formal methods community through open-source tools and educational resources like the Software Foundations textbook. He is actively involved in academic service, having served on program committees for POPL, ICFP, PLDI, and others. He mentors several graduate and undergraduate students at RIT and has previously mentored researchers at Boston University. Notable software contributions include: Cryptis : Extension of Iris separation logic for cryptographic protocols Deriving : Coq library for automating class instances Extensional Structures : Coq library for finite data structures Netter : Language for probabilistic network modeling