جست‌وجوی استاد و پژوهشگر

Mickaël LAURENTمشاهده پروفایل

پژوهشگر

• Dynamic Programming Languages
• Type Systems
• Set-Theoretic Types
• +۹ مورد دیگر

Mickaël LAURENT is a French researcher in computer science currently working at Charles University with Jan Vitek. He completed his PhD in 2024 at Université Paris-Cité under Giuseppe Castagna and Kim Nguyen, focusing on polymorphic type inference for dynamic languages. His research combines parametric polymorphism, ad-hoc polymorphism, and subtyping in set-theoretic type systems. Affiliation: Charles University (Prague, Czech Republic) Previous Affiliation: Université Paris-Cité (IRIF & LMF) Research Interests span dynamic language type systems, occurrence typing, set-theoretic types, and traceability analysis. His work integrates union elimination, intersection type introduction, and type narrowing techniques to create sound and terminating type reconstruction algorithms. Scientific Awards : 1st Place, 2025 Thesis Award (GDR GPL) Teaching Experience includes courses on network programming (TCP/UDP sockets), binary machine principles (IEEE-754, cryptography), object-oriented programming in Java, web development (HTML/CSS/PHP), and Python programming for mathematics students. He also contributes to outreach programs like Fête de la Science. Projects include a type checker prototype for dynamic languages, the Modular Set-Theoretic Types Library (SSTT), Arbitrary Code Execution tools for Pokémon games, and a level editor for Kuru Kuru Kururin. His work bridges academic research with practical reverse engineering challenges.

Lasath Siriwardenaمشاهده پروفایل

پژوهشگر

• Computational Design
• Timber Construction
• Robotic Systems
• +۳ مورد دیگر

Lasath Siriwardena is a computational designer and researcher at the University of Stuttgart's Institute for Computational Design and Construction (ICD), affiliated with the Cluster of Excellence IntCDC. His work focuses on agent-based modeling for architectural design and construction. Bachelor of Engineering Honours (Civil) - University of Sydney Bachelor of Design in Architecture - University of Sydney Master of Science in Integrative Technologies and Architectural Design Research (ITECH) - University of Stuttgart Research interests center on agent-based computational design , robotic timber construction , and collective construction systems . His projects integrate multi-robot coordination with material-specific design constraints for sustainable architecture. Scientific contributions include agent-based frameworks for timber structures and robotic fabrication systems. Publications demonstrate interdisciplinary collaboration across computational design , robotics , and sustainable construction . IntCDC Master’s Thesis Grant 2020 Dr. Artur-Fischer-Stiftung Award 2021 Teaching involves workshops at DigitalFutures Shanghai, AAG Stuttgart, and IAAC Barcelona. He supervises ITECH Master's theses on topics like mixed reality reinforcement learning for robotic construction.

Linda Hoyerمشاهده پروفایل

پژوهشگر

• Representation Theory
• Algebra
• Number Theory
• +۴ مورد دیگر

Linda Hoyer is a PostDoc researcher in the Department of Algebra and Number Theory at RWTH Aachen University, Germany, working under Prof. Dr. Gabriele Nebe. She is an active member of SFB-TRR 195, a major Collaborative Research Center focused on symbolic mathematical computation. Her educational background includes: PhD: Orthogonal Determinants of Finite Groups of Lie Type Master: Birational Geometry of Quadrics in characteristic 2 Bachelor: Nilpotent Groups Dr. Hoyer's research centers on computational representation theory, with significant contributions to determinant calculations for classical groups over finite fields and structural analysis of Specht modules. Her work integrates deep theoretical insights with practical computer algebra implementations, particularly for GLn(q), SL3(q), and SU3(q) groups. Analysis of her 2023-2024 publications reveals a focused trajectory in computational group theory, with increasing emphasis on explicit determinant formulas and combinatorial aspects of representation theory. Her recent papers demonstrate sophisticated techniques bridging finite group theory, algebraic combinatorics, and computational mathematics. Funded through SFB-TRR 195, she participates in a robust research ecosystem with extensive computational resources and international collaboration networks. While primarily research-focused, she contributes to departmental teaching and mentors advanced students in algebraic computation projects within the Algebra and Number Theory group.

Yiwen Dingمشاهده پروفایل

دانشیار

• Number Theory
• Representation Theory
• p-adic Langlands Programme
• +۱ مورد دیگر

Yiwen Ding is an Associate Professor at the Beijing International Center for Mathematical Research (BICMR), Peking University. His research focuses on advanced topics in pure mathematics, particularly the intersection of number theory and representation theory. He specializes in the p-adic Langlands program, exploring its arithmetic applications through innovative approaches to Galois representations and automorphic forms. Research Interests: Dr. Ding's work centers on: Number Theory : Especially p-adic aspects and arithmetic applications Representation Theory : With emphasis on locally analytic representations of p-adic groups p-adic Langlands Programme : Bridging automorphic forms and Galois representations L-invariants & Local-Global Compatibility : Fundamental constructs in modern arithmetic geometry His publications demonstrate consistent focus on p-adic methods in representation theory, featuring advancements in: L-invariants, locally analytic representations, deformation theory, and the geometric Langlands correspondence. Recent work (2023-2024) shows deepened exploration of crystabelline representations and weight structures in p-adic contexts. No scientific awards, student advisees, or grant information are mentioned in available materials.

Charlotte Dietzeمشاهده پروفایل

پژوهشگر

• Partial differential equations
• Spectral Theory
• Analysis
• +۱ مورد دیگر

Charlotte Dietze is a mathematical researcher holding dual appointments at Ludwig Maximilian University of Munich (LMU) and Sorbonne Université in Paris. At LMU, she operates within the Mathematical Institute under the Faculty of Mathematics, Computer Science and Statistics, while maintaining an active research position at Sorbonne’s Laboratoire Jacques-Louis Lions. Her work bridges rigorous mathematical analysis with quantum mechanical applications, supported by institutional affiliations at two leading European research universities. Her research program centers on partial differential equations , spectral theory , and many-body quantum mechanics , with particular emphasis on singular systems and boundary value problems. Key contributions include asymptotic analysis of Laplacian eigenvalues under Robin conditions, concentration phenomena for eigenfunctions on singular manifolds, and mathematical foundations of Bose-Einstein condensation. Her methodological approach integrates semiclassical analysis, functional inequalities, and geometric measure theory to address complex spectral problems arising in quantum physics. Analysis of her 15 most recent publications reveals a clear trajectory toward increasingly sophisticated applications of spectral theory to quantum systems. Early work focused on foundational aspects of Sobolev inequalities and zeta values, while recent output (2023-2025) demonstrates deep engagement with quantum many-body dynamics and singular metrics—particularly in modeling acoustic modes for astrophysical applications. This evolution reflects growing specialization in mathematical physics with direct relevance to quantum computing and condensed matter theory. As an educator, Dietze teaches advanced courses including Mathematical Quantum Mechanics (WS 2024/2025) and Numerical Analysis at LMU, demonstrating commitment to training next-generation mathematical physicists. Her organizational role in the 2023 Workshop for Young Researchers in Analysis and Mathematical Physics further highlights her active participation in the research community. Her institutional presence spans: LMU Munich : Mathematical Institute, Theresienstr. 39, Bureau 16-26 315 Sorbonne Université : Laboratoire Jacques-Louis Lions, 4 place Jussieu, 75005 Paris

• Number Theory
• Algebraic Geometry
• p-adic Analysis
• +۳ مورد دیگر

Prof. Dr. Michael Spieß is a Professor in the Faculty of Mathematics at the University of Bielefeld, Germany. His research focuses on advanced topics in number theory and algebraic geometry, particularly in the areas of p-adic analysis, automorphic forms, and arithmetic geometry. He holds office in room UHG V5-211 and can be reached at mspiess@math.uni-bielefeld.de or by phone at +49 521 106-5030. Spieß's research interests center around p-adic L-functions, L-invariants, cohomology of arithmetic groups, and Shimura varieties. His work bridges abstract algebraic concepts with concrete number-theoretic applications, particularly through the study of special values of L-functions and their connections to arithmetic geometry. He has made significant contributions to understanding the exceptional zero phenomenon in p-adic L-functions and the cohomological construction of Gross-Stark units. His publication record shows a consistent focus on the analytic properties of L-functions, with particular emphasis on their p-adic analogues. The articles demonstrate a progression from foundational work on Heegner cycles and monodromy modules (2003) to more recent investigations of the characteristic polynomial of the Gross regulator matrix (2019), showing deepening understanding of the connections between cohomology, automorphic forms, and special values of L-functions. Spieß is currently leading two major subprojects within the Collaborative Research Center TRR 358 "Integral Structures in Geometry and Representation Theory" funded by the German Research Foundation (2023-2026): B05 on "p-adic L-functions, L-invariants and the cohomology of arithmetic groups" and B06 on "Equivariant cohomology and Shimura varieties." These projects aim to deepen our understanding of the Birch and Swinnerton-Dyer conjecture and its p-adic analogues through advanced cohomological methods and the study of automorphic forms. As an educator, Spieß teaches advanced courses in algebra and number theory, including Advanced Algebra and Number Theory, Automorphic Forms, Introduction to Modular Forms, and Algebraic Geometry. He serves on the Doctoral Committee for mathematics PhD students and the Faculty Conference as deputy to Henning Krause.

• Algebraic Geometry
• Cohomology
• Representation Theory
• +۲ مورد دیگر

Dr. Yingying Wang is a researcher at the Faculty of Mathematics of the University of Duisburg-Essen . Her work focuses on algebraic geometry and representation theory, particularly the cohomology and geometric structures of Deligne-Lusztig varieties. Her research explores the interplay between geometric constructions and cohomological properties in arithmetic contexts, with recent publications addressing compactification techniques for Deligne-Lusztig varieties and their applications to GL_n. Keywords: Algebraic Geometry, Cohomology, Deligne-Lusztig Theory, Representation Theory, Arithmetic Geometry

• Number Theory
• Modular Forms
• p-adic Automorphic Forms
• +۷ مورد دیگر

Xiaoyu Zhang is a Research Assistant in Prof. Massimo Bertolini's group at the Faculty of Mathematics, University of Duisburg-Essen (ESAGA), specializing in number theory and arithmetic geometry. He obtained his PhD in 2019 from Université Paris 13 under Jacques Tilouine. Education: PhD (2019), Université Paris 13, Supervisor: Jacques Tilouine His research focuses on p-adic automorphic forms, modularity lifting theorems, theta correspondence, and Iwasawa theory , with significant contributions to Selmer groups, Bloch-Kato conjectures, and special values of L-functions. His work bridges algebraic geometry and number theory through advanced techniques in Galois representations and automorphic forms. His publication trends reveal a sustained investigation into modular forms and their arithmetic applications, particularly examining p-adic properties of theta lifts, convergence of indefinite series, and structural theorems for orthogonal/symplectic groups. Recent work emphasizes connections between geometric constructions (log abelian varieties, Hecke orbits) and deep conjectures in Iwasawa theory. Teaching & Mentoring: Regularly teaches advanced courses including Modular Forms (Parts 1-2), Master Seminars on Number Theory (Euler systems, elliptic curves, modularity theorems) Has led 15+ courses/seminars since 2019 covering automorphic forms, Galois representations, and arithmetic geometry He is actively involved in the ESAGA research group, collaborating on projects related to the Langlands program and arithmetic of Shimura varieties. Zhang is currently on the academic job market for Fall 2025 positions.

• Power Electronics
• Renewable Energy Systems
• Electrical Engineering
• +۵ مورد دیگر

Frede Blaabjerg is a Professor at Aalborg University's Department of Energy Technology, Denmark. He specializes in power electronics, renewable energy systems, and grid integration. His research focuses on advanced control strategies for power converters, renewable energy integration, and smart grid technologies. With over 500 publications, he has contributed extensively to topics like inverter control, microgrid stability, and model predictive control. His work emphasizes practical applications in sustainable energy systems and high-efficiency power conversion. Key research areas include grid-forming inverters, fault-tolerant energy storage systems, and advanced modulation techniques for converters. Collaborations with industry and academia highlight his global impact. His studies often address challenges in integrating renewable sources into modern grids and improving system reliability through innovative control algorithms. He leads projects in wave energy conversion, smart metering, and hybrid AC/DC microgrids. His publications reflect a blend of theoretical advancements and engineering solutions, driving the energy transition through power electronics innovation.

Hans-Jürgen Breuningمشاهده پروفایل

استاد

• Architecture
• Architectural History
• Building Theory
• +۳ مورد دیگر

Prof. Dr.-Ing. Hans-Jürgen Breuning is an Honorary Professor at HFT Stuttgart, specializing in Building Theory, Architectural History, and Scientific Work within the Architecture and Design discipline. He has held diverse academic roles including Acting Professor (2004-2011), Lecturer (2002-2003), and teaching assignments at institutions like the University of Karlsruhe and Politecnico di Milano (2001-2007). His professional career includes architecture firms such as bez+kock architects (since 2019) and wulf architects (2011-2013). Education: Studied Architecture and Urban Planning at the University of Stuttgart and Università degli Studi di Firenze. His research focuses on architectural theory, urban design, and critical analysis of built environments, with particular attention to historical contexts and regional identity. Publications span critical analyses of contemporary and historical buildings, emphasizing spatial perception, material innovation, and functional aesthetics. His work bridges academic critique with practical architectural solutions, as seen in studies of educational facilities, industrial complexes, and urban renewal projects. He has curated exhibitions on architectural topics and contributed to biennales, showcasing his dual role as scholar and practitioner. Teaching and advising have been central to his career, with contributions to HFT Stuttgart’s Interior Design and Architectural programs. His academic writing highlights architectural trends in sustainability, minimalism, and contextual design, reflecting a commitment to both historical preservation and modern innovation. Labs/Teams: Active in architectural firms like bez+kock, which produced notable works including the Maickler School in Fellbach. Collaborations with institutions like the Architecture Gallery at Weissenhof (2000-2013) further demonstrate his engagement with public architectural discourse.

Raymond O. Wellsمشاهده پروفایل

استاد

• Complex Analysis
• Wavelet Analysis
• Differential Geometry
• +۳ مورد دیگر

Raymond O. Wells is a Distinguished Professor of Mathematics at the School of Computer Science & Engineering, Constructor University. Previously, he held roles as Professor of Mathematics and Vice President for External Affairs at Jacobs University Bremen, and served as Professor Emeritus at Rice University. His academic journey includes a BA in Mathematics from Rice University (1962) and a PhD from New York University (1965). His research focuses on complex analysis, wavelet theory, differential geometry, and the history of mathematics. Notable contributions include foundational work on complex manifolds, cohomology in theoretical physics, and applications of wavelet analysis in signal processing. He has authored influential books such as *Differential Analysis on Complex Manifolds* and *Wavelet Analysis: The Scalable Structure of Information*. Wells has received prestigious awards including the Guggenheim Fellowship (1974–1975) and Humboldt Senior Scientist Award. Beyond academia, he has served as President of the Boulder Philharmonic Orchestra and the Boulder Ensemble Theatre Company. His career reflects a blend of mathematical rigor and interdisciplinary engagement, spanning academic leadership, research innovation, and cultural contributions.

• Algebraic Geometry
• Number Theory
• Arithmetic Geometry
• +۱ مورد دیگر

Sigrid Yanara Palacios Castillo is a Researcher at the University of Cologne's Mathematical Institute, affiliated with the Department of Mathematics and Computer Science. She holds a Dr. phil. (PhD) in Mathematics from the University of Bonn (2018) and conducted postdoctoral research at Princeton University (2019–2021). Her research focuses on Algebraic Geometry, Number Theory, and Arithmetic Geometry, with applications to cryptography and geometric representation theory. Education: PhD in Mathematics, University of Bonn, 2018 Postdoc, Princeton University, 2019–2021 Her work explores moduli spaces of abelian varieties, p-adic cohomology, and geometric approaches to the Langlands program. She has been recognized with the Award for Outstanding Research in Arithmetic Geometry (2021) . Awards: Award for Outstanding Research in Arithmetic Geometry (2021) Advising & Grants: Supervised PhD students: Lisa Müller (2022), Johannes Weber (2023) Recipient of an ERC Starting Grant (2022–2027) Labs/Teams: Part of the Arithmetic Geometry Research Group at Cologne, collaborating on interdisciplinary projects.

Stephan Elsenhansمشاهده پروفایل

استاد

• Algebraic Geometry
• Number Theory
• Computational Algebra
• +۳ مورد دیگر

Stephan Elsenhans is a Professor of Mathematics specializing in Computer Algebra at the University of Würzburg. He holds the Professorship for Mathematics at the Chair of Mathematics I (Algebra) within the Institute of Mathematics. His office is located in Building 30 (Mathematics West), Room 03.010 on the Hubland Nord campus at Emil-Fischer-Straße 30, 97074 Würzburg, Germany. Professor Elsenhans' primary research interests lie at the intersection of Algebraic Geometry , Number Theory , and Computational Mathematics . His work focuses on K3 surfaces , cubic surfaces , Galois groups , and Diophantine equations , with an emphasis on developing and implementing computational methods to solve theoretical problems in these areas. His research often combines deep theoretical insights with practical computational approaches. Analysis of his publication record reveals a consistent focus on computational aspects of arithmetic geometry. There is a strong emphasis on point counting algorithms , invariant theory , and the arithmetic properties of algebraic surfaces . His work frequently addresses fundamental questions about rational points on algebraic varieties, employing techniques from both theoretical mathematics and computer algebra. The collaborative nature of his research, particularly with Jörg Jahnel, demonstrates the interdisciplinary character of modern mathematical research. Professor Elsenhans is an active member of the Computer Algebra research team at the University of Würzburg's Institute of Mathematics. His work contributes significantly to the department's strength in computational algebra and arithmetic geometry. While specific information about students and grants is not detailed in available materials, his extensive publication record in prestigious journals indicates an active research program with considerable impact in his fields of expertise.

Jeroen Sijslingمشاهده پروفایل

استاد

• Arithmetic Geometry
• Computer Algebra
• Algebraic Geometry
• +۴ مورد دیگر

Prof. Jeroen Sijsling is a W3 Professor at the Institute of Algebra and Number Theory at Ulm University. His research focuses on arithmetic geometry and computer algebra, with particular emphasis on hyperelliptic curves, Shimura curves, and computational methods in algebraic geometry. He teaches courses such as Algorithmic Algebra, Algebraic Geometry, and Elementary Number Theory. His GitHub repository contains implementations related to endomorphism rings of curves and Dixmier-Ohno invariants. Office hours are held weekly during the semester. Education details are not explicitly stated, but his work builds on advanced topics in arithmetic geometry. Research contributions include algorithms for curve isomorphisms, Belyi maps, and explicit descent methods. Collaborations with researchers like Romain Basson, Reynald Lercier, and Christophe Ritzenthaler are notable. His work integrates theoretical arithmetic geometry with computational tools, leveraging the Magma software and the Echidna package. Projects such as heuristic endomorphism determination and canonical model computations reflect his interdisciplinary approach. No scientific awards are listed, but his active GitHub presence and academic publications demonstrate ongoing research contributions.

Samuel Grushevskyمشاهده پروفایل

استاد

• Moduli Problems
• Algebraic Geometry
• Abelian Varieties
• +۴ مورد دیگر

Samuel Grushevsky is a Professor at Stony Brook University, specializing in moduli problems involving curves and abelian varieties. His research focuses on geometry, homology, and compactifications of moduli spaces, as well as theta functions, modular forms, and low-genus curves. He delivered a talk titled 'An explicit weak solution to the classical Schottky problem' at the Max-Planck-Institut für Mathematik in den Naturwissenschaften (MPI MiS) in June 2018 as part of the Nonlinear Algebra Seminar. His work intersects algebraic geometry and mathematical physics, particularly string scattering amplitudes. Grushevsky has collaborated with institutions like MPI MiS but no awards, grants, or student advisement details are explicitly mentioned in the provided text.