جست‌وجوی استاد و پژوهشگر

DUVAL Guillaumeمشاهده پروفایل

دانشیار

• Hamiltonian Mechanics
• Integrable Systems
• Differential Galois Theory
• +۴ مورد دیگر

GUILLAUME DUVAL is an Associate Professor of Mathematics at INSA Rouen, a member of the Laboratoire de Mathématiques de l'INSA de Rouen (LMI). His research focuses on integrability criteria for Hamiltonian systems using Differential Galois Theory, with collaborations including A. Maciejewski (Poland) and G. Casale. He teaches the STPI curriculum and has advised doctoral student Fernanda Urrea Castillo. Education: PhD in Mathematics (2004-2005): Thesis on 'Action of Differential Galois Groups on Valuation Spaces' at Université Paul Sabatier, Toulouse, under Prof. Jean-Pierre Ramis. Agrégation de Mathématiques (1997-1998, Academy of Burgundy). DEA in Mathematics (1993-1994), Université Paris VII-XI. Research Themes: Integrability of Hamiltonian systems via Differential Galois Theory. Algebraic and geometric analysis of chaotic dynamics (ergodic theory, number theory). Emergence of nonlinear differential Galois groups (Abelian varieties as symmetries). Publications: Over 13 peer-reviewed articles in journals like Communications in Mathematical Physics, Discrete and Continuous Dynamical Systems, and Physics Letters A, emphasizing integrability criteria and differential Galois methods. Awards: None explicitly listed, but active in international collaborations and conference participation (e.g., Bedlewo, Boston, Zaragoza). Grants/Advising: Directing Fernanda Urrea Castillo's doctoral research. No grants specified in text. Labs/Teams: Active member of LMI (Laboratoire de Mathématiques de l'INSA de Rouen).

William Schmittمشاهده پروفایل

استاد

• Combinatorics
• Algebra
• Matroid Theory
• +۴ مورد دیگر

William Schmitt is a Professor of Mathematics at George Washington University. His expertise spans Combinatorics, Algebra, Matroid Theory, Hopf Algebras, and Category Theory. He holds a B.S. from the University of Vermont (1982) and a Ph.D. from the Massachusetts Institute of Technology (1986). His research focuses on Algebraic Combinatorics, particularly exploring Hopf Algebras and their applications to combinatorial structures like matroids. He has collaborated extensively on topics such as matroid minors, free products of matroids, and categorical frameworks for algebraic structures. His work bridges abstract algebra with combinatorial enumeration and poset theory. Key publications include studies on renormalization in bialgebras, unique factorization in matroids, and foundational work on Whitney algebras. His contributions highlight interdisciplinary methods linking algebraic structures to discrete mathematics. No scientific awards or grants are explicitly mentioned in the provided text. He advises no listed students, and no lab affiliations are noted.

Natasha Rozhkovskayaمشاهده پروفایل

استاد

• Representation Theory
• Quantum Groups
• Combinatorics
• +۳ مورد دیگر

Natasha Rozhkovskaya is a Professor in the Department of Mathematics at Kansas State University (KSU). Her research focuses on representation theory of Lie algebras, quantum groups, combinatorics, and mathematical physics. She is actively involved in mathematics education, particularly through initiatives like the Berkeley Elementary School Math Circle (2009) and the I-70 Math project, which links mathematics with art and museums in Manhattan, Kansas. She authored Mathematical Seminars for Elementary School Students (2011, translated into English by AMS in 2014), a book offering engaging math activities for children aged 5–10. Her work emphasizes accessible, hands-on educational resources, including problem sets, games, and craft projects. She also contributed articles to Kvantik , a Russian journal for young mathematicians, focusing on topics like symmetry, mirrors, and geometric art. Rozhkovskaya collaborates with international educational initiatives, such as the 2022 Math Circles Around the World conference. Her efforts bridge advanced mathematical research with public outreach, including organizing museum-based math workshops and developing curricula for K-12 students.

Richard J Henshمشاهده پروفایل

پژوهشگر

• Discrete Mathematics
• Combinatorics
• Graph Theory
• +۳ مورد دیگر

Richard J Hensh serves as a Senior Specialist in the Department of Mathematics at Michigan State University. His office is located in D201 Wells Hall. He can be reached via email at hensh@msu.edu or through his virtual office at Zoom using the password 'counting'. His work focuses on discrete mathematics education, combinatorics, and the application of computational tools like Mathematica and LaTeX/PSTricks for educational materials. He teaches courses such as MTH 481: Discrete Mathematics I. His research interests include enumerative combinatorics, graph theory, and the integration of technology in mathematics education. He maintains resources for students and colleagues, including course materials for Math 481 and references to seminal texts like A Walk Through Combinatorics and Enumerative Combinatorics .

• Arithmetic Geometry
• Number Theory
• Euler Systems
• +۳ مورد دیگر

Waqar Ali Shah is a Visiting Assistant Professor in the Department of Mathematics at the University of California, Santa Barbara (UCSB) . He previously held a visiting position at the Mathematical Sciences Research Institute (MSRI) in 2023. Educational Background: PhD in Mathematics, Harvard University (2022) MMath/MASt in Mathematics, Trinity College, Cambridge (2017) Bachelor of Science in Mathematics, Lahore University of Management Sciences (2016) Research Focus: Shah’s work centers on arithmetic geometry and number theory , with a particular emphasis on Euler systems and their connections to p-adic L-functions . His research also explores topics such as modular forms, Shimura varieties, and cohomology theories in algebraic geometry. Key Contributions: Shah has published in leading journals including Proceedings of the London Mathematical Society and Algebraic Combinatorics . His recent work includes studies on norm relations in cohomology, zeta elements for Shimura varieties, and applications of Euler systems to unitary groups. Awards & Honors: No explicit awards mentioned in the provided materials. Professional Activities: Active in academic collaborations, including joint work with Andrew Graham on anticyclotomic Euler systems. Maintains a presence on platforms like arXiv and zbMATH .

• Pure Mathematics
• Applied Mathematics
• Discrete Combinatorial Mathematics
• +۳ مورد دیگر

Dr. Michael Nyblom is a Lecturer in the School of Science at RMIT University, Australia. His research focuses on Pure and Applied Mathematics, with a particular emphasis on Discrete Combinatorial Mathematics, Number Theory, and their applications to Computer Science. He actively engages in individual and collaborative research, including conference presentations and publications, and explores topics such as Diophantine equations, lattice path counting, and series manipulation. Dr. Nyblom is open to supervising Masters and PhD students in relevant research areas. He holds an ORCID identifier (0000-0001-7903-5705) and can be contacted at michael.nyblom@rmit.edu.au. His teaching interests include Discrete and Combinatorial Mathematics applied to Computer Science. Research highlights include contributions to divergent series analysis, self-avoiding walk enumeration, and number sequence theory. His work spans over two decades, with publications in journals such as the Fibonacci Quarterly, Rocky Mountain Journal of Mathematics, and the Australian Mathematical Society Gazette.

Tom Bradenمشاهده پروفایل

استاد

• Algebraic Geometry
• Algebraic Topology
• Combinatorics
• +۳ مورد دیگر

Tom Braden is a Professor and Director of the Graduate Program in the Department of Mathematics and Statistics at the University of Massachusetts Amherst. His research focuses on the topology of singular algebraic varieties, particularly those with combinatorial structures such as toric and Schubert varieties. He employs intersection cohomology and other topological invariants to explore connections between algebraic geometry and combinatorics. Braden holds a Ph.D. from the Massachusetts Institute of Technology (1995), a Cambridge University Part III Mathematics Tripos (1991), and a B.A. from the University of Chicago (1990). His research interests include algebraic topology and geometry, with an emphasis on singular varieties, intersection cohomology, and perverse sheaves. He investigates Schubert and toric varieties, symplectic resolutions, and their combinatorial applications. His work often bridges algebraic geometry, representation theory, and combinatorics, leveraging equivariant methods to uncover deeper structural relationships. Braden's recent publications explore foundational questions in algebraic geometry and topology, including the Dowling-Wilson conjecture, intersection cohomology of matroids, and quantizations of symplectic resolutions. His work often combines geometric and combinatorial techniques, with notable contributions to hypertoric varieties, perverse sheaves, and category O structures. Braden actively collaborates with researchers in algebraic geometry and combinatorics. While specific advising details are not provided, his research group likely focuses on interdisciplinary projects at the intersection of topology and combinatorics. Grants and funding sources are not detailed in the provided texts.

• Discrete Geometry
• Algebraic Combinatorics
• Polytope Theory
• +۶ مورد دیگر

Cesar Ceballos is an Assistant Professor at TU Graz, leading the Discrete Geometry and Algebraic Combinatorics Group . He holds academic positions since 2012, including postdoctoral roles at FU Berlin, York University, and the Fields Institute. His research focuses on algebraic, combinatorial, and geometric problems, particularly in polytope theory, Coxeter groups, diagonal harmonics, and cluster algebras. He has overseen multiple grants, including the ANR-FWF Project PAGCAP and FWF Stand Alone Project. Ceballos has advised numerous PhD students and postdocs, including Joseph Dorfer and Matthias Müller. His teaching includes courses like Discrete and Computational Geometry and Topics on Combinatorics, Algebra, and Geometry . He earned his PhD from FU Berlin under Günter Ziegler and completed habilitations at TU Graz (2021) and the University of Vienna (2020). Research Interests: Polytope theory, simplicial complexes, tropical geometry, Coxeter groups, subword complexes, diagonal harmonics, Hopf algebras, and cluster algebras. Awards: Banting Postdoctoral Fellowship (2013-2015), Elsevier Sponsorship Fund (2018), MRI Master Class Fellowship (2008-2009), and multiple grant leadership roles. Lab/Team: The Discrete Geometry and Algebraic Combinatorics Group at TU Graz.

Andrei Asinowskiمشاهده پروفایل

پژوهشگر

• Discrete Mathematics
• Combinatorics
• Computational Geometry
• +۳ مورد دیگر

Andrei Asinowski is a Researcher at the Institute of Mathematics at Alpen-Adria-Universität Klagenfurt. He has held academic appointments at institutions including Bielefeld University (2005–2006), University of Haifa (2006–2008), Technion (2008–2011), Free University of Berlin (2012–2015), and TU Wien (2015–2018). Since 2020, he leads the FWF-funded project 'Generic Rectangulations: Enumerative and Structural Aspects' (P32731). His research focuses on combinatorics, discrete mathematics, computational geometry, and enumerative combinatorics. Key interests include rectangulations, permutation patterns, lattice paths, and guillotine partitions. Research Interests: Combinatorics of rectangulations, permutation classes, enumerative combinatorics, geometric permutations, and algorithmic applications of discrete structures. His work bridges combinatorial theory and computational geometry, with recent emphasis on bijections between rectangulations and permutations, generating functions, and analytic methods. Grants & Projects: Principal Investigator of FWF Grant P32731 (since 2020), exploring enumerative and structural aspects of rectangulations. Collaborative projects include EuroGIGA's ComPoSe (2012–2015) and SFB F50's Algorithmic and Enumerative Combinatorics (2015–2018). Publications Trends: Recent work emphasizes rectangulation enumeration, permutation patterns, and analytic combinatorics techniques. Earlier contributions addressed geometric permutations, computational geometry, and lattice path enumeration.

Lorenzo Sauras-Altuzarraمشاهده پروفایل

پژوهشگر

• Enumerative combinatorics
• Logic
• Extractive proof theory
• +۶ مورد دیگر

Lorenzo Sauras-Altuzarra is a Researcher at the Research Unit of Computational Logic at Vienna University of Technology (Austria). His research focuses on enumerative combinatorics, logic, proof theory, recursion theory, number theory, and geometry of numbers. He has actively contributed to interdisciplinary work, merging logic with discrete geometry and algebra. PhD in Mathematics (2024): Vienna University of Technology MSc in Mathematics (2018): University of Vienna BSc in Mathematics (2015): University of Zaragoza His research interests include the calculation of integer sequences, irrationality/transcendence studies, and iteration processes. He explores applications of Baaz’s generalization method to number theory, particularly Fermat numbers, and their factorization properties. His work often bridges abstract logic with concrete number-theoretic problems. Recent publications span topics like factorial function arithmetic terms, lattice properties of complex matrices, and Fermat number factors. He has presented widely, including at the Conference on Techniques from Logic in Mathematics (Austria) and the 32èmes Journées Arithmétiques (France). He has organized events like the Conference on Techniques from Logic in Mathematics (2023, Austria) and contributed to over 15 academic events globally since 2016. His presentations address proof theory, Hilbert’s 10th problem, and geometric descriptions of number-theoretic structures.

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

Prof. Balázs Szendroi is a University Professor in Algebraic Geometry at the University of Vienna's Faculty of Mathematics, Department of Mathematics. His research focuses on algebraic geometry, topology, representation theory, and combinatorics, with significant contributions to Calabi-Yau manifolds, Hilbert schemes, and geometric structures. He organizes international workshops including the Austria-Uganda collaboration series and leads projects to develop mathematics in East Africa. Affiliations: University of Vienna (current), former roles at University of Oxford and other institutions Teaching includes advanced courses on algebraic geometry, commutative algebra, and group theory Active in academic outreach: coordinating the Vienna African Mathematics Scholarships and mentoring over 40 students/postdocs Key collaborations include projects with institutions in Uganda, Kenya, Rwanda, and South Africa Research interests span algebraic geometry's pure and applied facets, including symmetries in Islamic art, representation theory, and geometric invariant theory. He co-authored the textbook Geometry and Topology with Miles Reid.

Manuel Eberlمشاهده پروفایل

پژوهشگر

• Theorem Proving
• Formal Verification
• Analytic Number Theory
• +۴ مورد دیگر

Dr. rer. nat. Manuel Eberl is a Postdoc at the Computational Logic Group of the University of Innsbruck since September 2021. His research focuses on the formalization of pure mathematics in Isabelle/HOL , particularly in areas like analytic number theory, asymptotics, and algorithm verification. He contributes to the Archive of Formal Proofs and the Annals of Formalized Mathematics . Education : PhD in Computer Science from the Technical University of Munich (2021). Research Interests : Manuel works on theorem proving , formalizing mathematical concepts, and verifying algorithms. His interests span complex analysis , analytic combinatorics , abstract algebra , and randomized algorithms . Current projects include semi-automatic real asymptotics, formalization of Tom Apostol's analytic number theory textbook, and continued fractions. Publication Trends : His 15 most recent works (2023-2024) emphasize formalizing number theory (Chebyshev polynomials, Kummer's congruence), algorithm verification (Parallel Shear Sort), and mathematical analysis (Theta functions, critical points of polynomials). These publications reflect a strong focus on Isabelle/HOL and bridging pure mathematics with formal methods.

Maximilian Wiesmannمشاهده پروفایل

پژوهشگر ارشد

• Algebraic Geometry
• Computational Geometry
• Combinatorics
• +۴ مورد دیگر

Maximilian Wiesmann is a mathematician working as an ELBE Postdoctoral Fellow at the Center for Systems Biology Dresden, Germany. Previously, he completed his PhD at the Max-Planck-Institute for Mathematics in the Sciences in Leipzig under the supervision of Eliana Duarte and Bernd Sturmfels. Mentored by Aida Maraj and Ivo Sbalzarini at CSBD, his work bridges pure mathematics with applications in computational biology and quantum information. His educational background includes: PhD in Mathematics, Max-Planck-Institute for Mathematics in the Sciences, Leipzig (2025) MASt in Pure Mathematics, University of Cambridge (2022) B.Sc. in Mathematics, University of Bonn (2021) Wiesmann's research focuses on the intersection of algebraic geometry and computational mathematics, particularly in nonlinear algebra applications. His work spans theoretical investigations in toric geometry and combinatorics to practical implementations in quantum information and machine learning. He has developed significant software tools including the EulerStratifications.jl Julia package, which accompanies his research on hypersurface families. His publications demonstrate a consistent trajectory from foundational mathematical structures to their applications in statistical modeling and computational science. Analysis of his 11 most recent publications reveals a strong focus on algebraic statistics and geometric approaches to statistical problems, with increasing attention to machine learning applications. His work connects pure mathematical structures with practical computational frameworks, particularly through the lens of nonlinear algebra. The development of specialized software like EulerStratifications.jl demonstrates his commitment to making theoretical advances accessible for practical computation. Wiesmann has served as a tutor in linear algebra and foundational mathematics at the University of Bonn during winter terms 2019/20 and 2020/21. He also completed a Quantum Science Summer Internship at Riverlane in Cambridge, UK in 2021, and was a visiting student at the Institute for Mathematical and Statistical Innovation at the University of Chicago in September and October 2023. At CSBD, Wiesmann is part of a vibrant research environment focused on systems biology, where he applies his expertise in algebraic geometry to biological modeling problems. His work with the Nonlinear Algebra Community on Zenodo demonstrates his commitment to open science and community building in his field.

Colleen Robichauxمشاهده پروفایل

استادیار مدعو

• Algebraic Combinatorics
• Schubert Calculus
• Algebraic Geometry
• +۳ مورد دیگر

Colleen Robichaux is a Hedrick Adjunct Assistant Professor and NSF Postdoctoral Fellow at UCLA's Department of Mathematics. Previously, she was a UCLA Chancellor's Postdoctoral Fellow (2023–2024) and earned her Ph.D. from the University of Illinois at Urbana-Champaign under Alexander Yong. Her research focuses on algebraic combinatorics and Schubert calculus, with emphasis on computational aspects and geometric interpretations. Education: Ph.D. in Mathematics, University of Illinois at Urbana-Champaign, 2022 B.S. in Mathematics with Secondary Education, Louisiana State University (Geaux Teach program), 2016 Research Interests: She explores Schubert coefficients, Grothendieck polynomials, and Castelnuovo-Mumford regularity in algebraic varieties. Her work bridges combinatorial structures with geometric properties, often involving complexity-theoretic analysis. Recent projects include signed puzzles for Schubert coefficients and algorithmic decision problems in algebraic geometry. Awards: NSF Postdoctoral Fellowship UCLA Chancellor's Postdoctoral Fellowship Teaching & Mentoring: Has instructed courses at UCLA (MATH 206A, 184, 180) and UIUC. Actively mentors women in mathematics through UCLA's Women in Math program and coordinates outreach activities through the UCLA Curtis Center and Math Circle. Outreach Leadership: Former Outreach Manager at Illinois Mathematics Lab (IML), founded its undergraduate outreach branch, and organized K-12 math engagement programs including Science at the Market, Julia Robinson Day, and First Lego League robotics activities.

Georg Lohoمشاهده پروفایل

استاد

• Discrete Geometry
• Topological Combinatorics
• Optimization
• +۴ مورد دیگر

Georg Loho is a Professor at Freie Universität Berlin (FU Berlin), acting head of the Discrete Geometry and Topological Combinatorics Group. Previously, he held an assistant professorship at the University of Twente (on leave since 2023). He specializes in discrete geometry, optimization, and algebraic combinatorics, with notable contributions to tropical geometry and machine learning. His research integrates geometric and combinatorial methods with applications in optimization and data science. Education: PhD in Mathematics (2017) from TU Berlin Diploma in Mathematics (2012) from Universität Würzburg Research Interests: Focuses on tropical geometry, discrete optimization, and their applications in machine learning. Explores geometric structures like oriented matroids, polytopes, and their connections to neural networks and algorithm design. Advocates for sustainability in research and education. Teaching: Leads courses on discrete geometry, mathematics & sustainability, and optimization. Active in educational innovation, including free open-source course materials and the MatchTheNet educational game on polytopes. Grants & Collaborations: Participated in the HIM Trimester Program (Bonn, 2021), substitute professorships (Kassel, 2020–2021), and multiple ERC-funded projects. Collaborates with institutions like the London School of Economics (LSE) and EPFL. Labs/Teams: Coordinates the Discrete Geometry and Topological Combinatorics research group at FU Berlin, fostering interdisciplinary projects in geometry, combinatorics, and optimization.