جستجوی استاد راهنمای دانشگاهی

Jinhyung Park is an Associate Professor in the Department of Mathematical Sciences at KAIST, Daejeon, Korea. He obtained his Ph.D. from KAIST in 2014 under Prof. Sijong Kwak and was mentored as a CMC Fellow at KIAS (2014–2019). His research focuses on Algebraic Geometry , particularly syzygies of algebraic varieties , secant varieties , and positivity of line bundles . Education: Ph.D., KAIST (2014); MS/BS, KAIST and University of Chicago (2002/2001). Research Interests: His work explores geometric properties of projective manifolds, singularities in algebraic geometry, and applications of Okounkov bodies to divisors and syzygies. Recent trends include Castelnuovo-Mumford regularity bounds (e.g., for threefolds with rational singularities) and subadditivity of Okounkov bodies in fiber spaces. Teaching: Courses include Matrix Groups, Algebraic Geometry, and Calculus. He previously taught at Sogang University and Purdue University. Professional Affiliations: Member of the Korean Mathematical Society, American Mathematical Society, and other international societies. Organized the 8th East Asia Number Theory Conference at KAIST (2019).

• Algebraic Geometry
• Syzygies of Algebraic Varieties
• Secant Varieties
• +۶ مورد دیگر

Angela Capel Cuevas is an Assistant Professor of Quantum Information Theory/Theoretical Quantum Computation at the University of Cambridge's Department of Applied Mathematics and Theoretical Physics (DAMTP). Previously, she held a Junior Professorship at Eberhard Karls Universität Tübingen (2021-2024) and was an MCQST Distinguished PostDoc at TU München (2020-2021). Her research focuses on the intersection of quantum information theory and quantum many-body systems, particularly studying thermalization dynamics via quantum functional inequalities. She is a recipient of the Simons Emmy Noether Fellowship and Forbes 30 Under 30 (Spain 2023). Education: PhD in Mathematics, Universidad Autónoma de Madrid/ICMAT (2015-2019) Master in Computational Engineering and Mathematics, URV/UOC (2016-2018) Bachelor in Mathematics, Universidad de Granada (2009-2014) Research: Angela's work applies analytic and geometric tools to quantum systems, emphasizing decay of correlations in Gibbs states and quantum dissipative evolutions. Key topics include entropy inequalities, modified logarithmic Sobolev inequalities, and thermalization rates in spin chains. Her recent work bridges quantum functional analysis with practical implications for quantum computing and thermalization phenomena. Grants & Roles: PI of CRC TRR 352 'Mathematics of Many-Body Quantum Systems' (7M€) Co-PI of QuantERA project TouQan (1.25M€) Organized workshops at BIRS and Tübingen (2023-2024) Awards: Simons Emmy Noether Fellowship (2023) Forbes 30 Under 30 (2023) Vicent Caselles RSME-FBBVA Award (2022) Labs/Teams: Leads a group studying quantum dissipative systems and thermalization at DAMTP. Collaborates with institutions globally on quantum functional inequalities and Gibbs state properties.

• Quantum Information Theory
• Quantum Many-Body Systems
• Quantum Dissipative Evolutions
• +۲ مورد دیگر

Prof. Dr. Guido Kings is a Professor of Pure Mathematics at the Faculty of Mathematics, University of Regensburg. His research focuses on Special Values of L-functions , Tamagawa Number Conjecture , and Polylogarithms , with significant contributions to Iwasawa Theory and Arithmetic Geometry . He has held leadership roles in research projects such as the CRC Higher Invariants. Prof. Kings has authored influential papers on topics like Eisenstein-Kronecker classes , p-adic interpolation , and regulators in arithmetic geometry . He received the Frontier of Science Award in recognition of his work. His team includes doctoral students and postdoctoral researchers, such as Bernadette Melichar and Julio de Mello Bezerra. Current Affiliations: Faculty of Mathematics, University of Regensburg Recent Courses Taught: Analysis II, Advanced Seminar in Arithmetic Geometry, and Modular Forms Research Group: Comprises scientific staff (e.g., Han-Ung Kufner) and doctoral students working on number theory and algebraic geometry. His publications are widely cited in Annals of Mathematics , Duke Mathematical Journal , and Inventiones Mathematicae , reflecting his expertise in connecting motivic cohomology with p-adic analysis.

• Special Values of L-functions
• Tamagawa Number Conjecture
• Polylogarithms
• +۳ مورد دیگر

Markus Hausmann is a Professor of Topology at the University of Bonn since 2023. His research focuses on equivariant homotopy theory , with groundbreaking work on bordism theory and symmetry of spaces, including a 2022 publication in the Annals of Mathematics . He received the prestigious Minkowski Medal 2025 from the German Mathematical Society (DMV) for his outstanding contributions to mathematics. Current affiliation: University of Bonn (2023–present) Former roles: University Lecturer at Stockholm University (2021–2023), Postdoc at University of Copenhagen and Bonn Education: Mathematics studies at University of Bonn with a semester abroad at MIT His ERC Starting Grant 'BorSym' explores bordism of symmetries using algebraic methods, funded for five years. His work intersects topology , algebraic structures , and equivariant cohomology , with recent publications addressing symmetric spectra, global group laws, and subgroup lattices. The Minkowski Medal recognizes his international acclaim as a young mathematician. Scientific Awards : Minkowski Medal 2025 (DMV) Markus Hausmann's research bridges equivariant homotopy theory with applications to derived orbifolds and global symmetries , advancing foundational understanding in these areas.

• Topology
• Equivariant Homotopy Theory
• Algebraic Topology
• +۳ مورد دیگر

Prof. Gert-Martin Greuel is a distinguished mathematician and Emeritus Professor at RPTU Kaiserslautern, where he previously held a Professorship in the Department of Mathematics. His career includes roles as Director of the Mathematisches Forschungsinstitut Oberwolfach (2002-2013) and as editor of major journals like Zentralblatt MATH. He co-founded the Singular computer algebra system and led the Center for Computer Algebra at Kaiserslautern. Research Interests: His work focuses on singularity theory, algebraic geometry, and computational algebra. Key contributions include foundational studies on hypersurface singularities, equisingularity, and the development of mathematical software tools like Singular and swMATH. Awards: Greuel received the Richard D. Jenks Prize (2004) for Singular, an honorary doctorate from Leibniz University Hannover (2009), and the German Mathematical Society's Media Prize (2013). He pioneered public math exhibitions through the IMAGINARY project. Leadership & Outreach: He served as Chair of European Research Centres on Mathematics (2010-2013) and championed open-access initiatives for mathematical software and publications. His editorial roles span Oberwolfach Reports, Revista Matemática Complutense, and Ergebnisse series. Education: PhD (1973) and Habilitation (1980) from University of Göttingen and Bonn, respectively. His academic journey includes professorships in Osnabrück and Kaiserslautern, and supervision of over 20 PhD students in algebraic geometry and computational mathematics.

• Singularity Theory
• Computer Algebra
• Algebraic Geometry
• +۳ مورد دیگر

Hans-Joachim Hein is a Professor at the University of Münster 's Faculty of Mathematics and Computer Science, affiliated with the Mathematisches Institut. He serves as an Investigator in Mathematics Münster (MM) and participates in the Collaborative Research Centre (CRC) 1442 Geometry: Deformations and Rigidity , leading projects B05 and B06. Research Interests: Differential geometry of complex and Einstein manifolds Geometric analysis of PDEs and singular spaces Collapsing metrics in Calabi-Yau geometry Asymptotic structures in Ricci-flat and Kähler metrics Recent Publications focus on Calabi-Yau metrics, Ricci flow, and singular perturbations, including studies on collapsing manifolds, gravitational instantons, and renormalized volume computations. Projects: Topics in Mathematics Münster T6/T7; CRC 1442 B05 ( Scalar curvature between Kähler and spin ) and B06 ( Einstein 4-manifolds with two commuting Killing vectors ).

• Differential Geometry
• Kähler Geometry
• Einstein Metrics
• +۴ مورد دیگر

Geoffroy Horel is a Lecturer at the University of Paris 13 , affiliated with the Institut Galilée in France. His research spans algebraic topology, operads, and geometric topology, with a focus on homotopy theory and formality theorems. He can be contacted at horel@math.univ-paris13.fr . Research Interests : Algebraic topology, operads, homotopy theory, motivic homology, Galois representations, and knot theory. Projects : Member of the ANR HighAGT project and the Algebraic and Geometric Topology Thematic Network. Advising : Supervises PhD and Master’s students including Nicolas Guès, Coline Emprin, Jinwen Xu, and others. His publications (15 recent works) explore topics like little disks operads, motivic stability, and Galois symmetries.

• Algebraic Topology
• Operads
• Homotopy Theory
• +۴ مورد دیگر

Prof. Dr. Jürgen Hausen is a Professor in the Department of Mathematics at Eberhard Karls University of Tübingen, specializing in Algebraic Geometry with a focus on toric varieties, Cox rings, and geometric invariant theory. His research explores combinatorial structures in algebraic geometry, including the classification of algebraic varieties with torus actions, log del Pezzo surfaces, and Fano varieties. He has developed influential software tools like TorDiv for computations in toric geometry. His work bridges abstract algebraic theory with practical computational methods, contributing to the understanding of geometric structures and their applications. Key Research Themes: Toric varieties, Cox rings, geometric invariant theory, Fano varieties, and polyhedral divisors. Software Contributions: TorDiv (Maple package), compcox (Singular package), and MDS (Maple package for Mori dream spaces). Education: Extensive academic career with a focus on algebraic geometry, including foundational work on Mori dream spaces and the theory of Cox rings. His publications span over three decades, addressing topics such as degenerations of projective planes, automorphism groups of varieties, and the interplay between algebraic geometry and combinatorics. He actively contributes to teaching, authoring textbooks like Lineare Algebra I & II , and offers open-access course materials and video lectures.

• Algebraic Geometry
• Combinatorial Algebraic Geometry
• Toric Varieties
• +۳ مورد دیگر

Mario Berta is a Professor of Physics at RWTH Aachen University’s Institute for Quantum Information, with an honorary Visiting Reader position at Imperial College London’s Department of Computing. His research focuses on mathematical aspects of quantum information science, including quantum communication theory, cryptography, and algorithms. He leads a group funded by the ERC Starting Grant QEntropy, exploring entropy’s role in quantum information. He actively recruits PhD/postdoc researchers and organizes workshops like the Mathematics of Quantum Information conference at RWTH Aachen and Beyond IID 13 in Munich. Education: PhD in Theoretical Physics from ETH Zurich. Prior roles include Senior Research Scientist at Amazon Web Services’ quantum computing division and Postdoctoral Researcher at Caltech’s IQIM. He has pioneered quantum Gibbs sampling algorithms for the Fermi-Hubbard model and contributed to quantum error correction and complexity theory. His work bridges theoretical foundations with practical implementations, emphasizing resource analysis and algorithm optimization. Research interests span quantum algorithms’ computational complexity, entanglement theory, and information-theoretic security. He explores topics like quantum channel coding, hypothesis testing, and distributed quantum protocols under communication constraints. His group’s activities include organizing international workshops and collaborations with institutions like ML4Q and EPSRC. Funding sources include the European Research Council, RWTH’s Exploratory Research Space, and the EPSRC. He advocates for open-access science, as seen in his German-language article Algorithmen für neue Hardware . His work aims to advance quantum technologies through rigorous mathematical frameworks and experimental feasibility analysis.

• Quantum Information Science
• Quantum Communication Theory
• Theoretical Quantum Cryptography
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Jens Palsberg is a Professor and former Department Chair of Computer Science at the University of California, Los Angeles (UCLA), where he currently serves as Director of the UCLA-Amazon Science Hub for Humanity and Artificial Intelligence and co-director of UCLA's quantum research center. He chairs ACM SIGPLAN and is a member of the ACM Council. His research spans programming languages, software engineering, quantum computing, compilers, embedded systems, and information security. Palsberg has authored over 80 technical papers, co-authored the book Object-Oriented Type Systems , and revised Appel's textbook on Modern Compiler Implementation in Java . His recent work shows a significant shift toward quantum computing, including compiler techniques and program analysis for quantum systems. Analysis of his recent publications reveals a clear transition from traditional programming language research to quantum computing, with nearly half of his 2022-2024 publications focusing on quantum topics while maintaining strong work in software engineering and programming languages. His quantum research particularly emphasizes compiler optimization, abstract interpretation, and circuit analysis. ACM SIGPLAN Distinguished Service Award (2012) UCLA teaching award for quantum computing courses (2023) National Science Foundation CAREER and ITR awards Purdue University Faculty Scholar award IBM Faculty Award Okawa Foundation research award Palsberg has served in numerous leadership roles including general chair of POPL, conference chair of LICS, and vice chair of ACM SIGBED. His research has been supported by DARPA, Intel, British Telecom, and the National Science Foundation. He was instrumental in establishing UCLA's Masters degree in quantum science and has mentored numerous students through his legendary proof sessions. He leads a research group of over 30 professors in UCLA's quantum research center and maintains active collaborations across academia and industry, particularly with Amazon through the UCLA-Amazon Science Hub.

• Programming Languages
• Quantum Computing
• Software Engineering
• +۳ مورد دیگر

Gerhard Pfister is a professor of Mathematics at the University of Kaiserslautern. He holds the academic rank of Professor and specializes in Singularity Theory, Computer Algebra, Algebraic Geometry, and Complex Analysis. His career includes positions at Humboldt-Universität zu Berlin and University of Kaiserslautern, where he served as a professor from 1993 until his retirement in 2012, followed by a Senior Professorship until 2016. He has supervised numerous Ph.D. students, many of whom contributed to areas like computational algebra and singularity theory. Education: Gerhard Pfister earned his Diplom in Mathematics (1970) and Dr. rer. nat. (1971) from Humboldt-Universität zu Berlin. He habilitated in 1976 and became a professor there in 1983 before moving to Kaiserslautern in 1993. Research Interests: Pfister's work focuses on singularity theory, computational algebra, and the development of the SINGULAR computer algebra system. His research bridges theoretical and algorithmic aspects of algebraic geometry and commutative algebra, with contributions to Gröbner bases, standard bases, and modular computation techniques. He has co-authored foundational textbooks and over 140 publications. Key Contributions: Pfister is a co-developer of the SINGULAR software, a leading system for polynomial computations in algebraic geometry and singularity theory. His work includes algorithmic approaches to primary decomposition, normalization of rings, and classification of singularities. He has also contributed to the theoretical underpinnings of Neron desingularization and semicontinuity in algebraic geometry. Grants & Awards: While no specific awards are listed, his sustained contributions to computational algebra and singularity theory have had significant impact. He has supervised over 25 Ph.D. students and co-authored multiple influential books. Labs/Teams: He is a core contributor to the SINGULAR project and collaborates actively with researchers in computational commutative algebra and algebraic geometry.

• Singularity Theory
• Computer Algebra
• Algebraic Geometry
• +۳ مورد دیگر

Fredrik Marks is a Researcher at the Institute of Algebra and Number Theory at the University of Stuttgart. He holds a PhD in Mathematics from the University of Stuttgart (2011-2014) and completed his Habilitation in Mathematics there in 2022. His research focuses on algebra, representation theory, homological algebra, category theory, and silting/tilting theory. Marks has coordinated the DFG-funded Network on Silting Theory since 2021 and led a Baden-Württemberg Stiftung postdoctoral grant (2020-2024). He has organized numerous conferences, including the 2019 Two Weeks of Silting conference and the 2022 Silting Theory, Algebras and Representations workshop. His teaching portfolio includes courses such as Fachdidaktik 2 , Algebra 2 , and seminars on tilting theory and polynomials over finite fields. His publications explore advanced topics like universal localisations, torsion classes, and functorial approaches to triangulated categories. Awards include a DAAD PRIME fellowship (2015-2016) and ongoing DFG/DFG support for collaborative research.

• Algebra
• Representation Theory
• Homological Algebra
• +۳ مورد دیگر

Rainer Sinn is a University Professor (on leave) at Leipzig University, specializing in Applied Algebra within mathematics. His research centers on real algebraic geometry, convex optimization, and sums of squares, with significant contributions to spectrahedra, amplituhedra, and nonnegativity certificates. His primary research interests include real algebraic geometry (focusing on nonnegative polynomials and quadratic forms), convex algebraic geometry (studying convex hulls of algebraic varieties), and combinatorial applications in optimization. He explores geometric structures like amplituhedra in theoretical physics and investigates algebraic solutions to optimization problems. Recent publications (2022-2025) demonstrate a cohesive focus on algebraic approaches to optimization, with recurring themes in nonnegativity certificates, tropical geometry, and combinatorial aspects of algebraic varieties. His German-language works also address the philosophy and public understanding of mathematics, highlighting interdisciplinary impact. No scientific awards were documented in the provided sources. Details regarding academic advising, research grants, laboratories, or collaborative teams were not specified in the available information.

• Real Algebraic Geometry
• Convex Algebraic Geometry
• Sum of Squares
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Moritz Kerz is a Professor of Mathematics at the University of Regensburg's Faculty of Mathematics. His research spans arithmetic geometry and algebraic K-theory, with significant contributions to class field theory and cohomological methods. He leads a research group including postdoctoral scholars and doctoral candidates. Research Focus: Kerz's investigations center on: Non-archimedean K-theory and its applications to geometric problems Arithmetic invariants in positive characteristic Higher-dimensional class field theory constructions Monodromy representations and density theorems Publication Trends: Recent work demonstrates a consistent focus on K-theoretic invariants in arithmetic contexts, particularly through: Innovative applications to rigid analytic geometry Interactions between étale cohomology and representation theory Non-commutative generalizations of class field theory Awards: Minkowski Medal (2020) K-theory Prize (2014) Carus Medal (2011) Heinz Maier-Leibnitz Prize (2011) Cultural Prize of Bavaria (2009) Research Group: Current team members include Carolyn Echter, Lukas Krinner, Andrea Panontin, Yanshuai Qin, Yuenian Zhou, and Paul Ziegler, with research spanning arithmetic geometry and K-theory applications.

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

Michael Wibmer is a Lecturer in Pure Mathematics at the University of Leeds since 2023. Previously, he held positions at Graz University of Technology, the University of Notre Dame, the University of Pennsylvania, and RWTH Aachen University. He earned his PhD from the University of Heidelberg under the supervision of B.H. Matzat. His research focuses on algebraic, algorithmic, and arithmetic aspects of differential and difference equations, including Galois theory and algebraic groups. Key areas include algebraic methods in dynamical systems, symbolic computation, and connections to model theory and number theory. He organizes events like the Online Kolchin Seminar in Differential Algebra and co-organized workshops such as DART XI (2023) and the MSRI Summer School on Differential Equations (2022). Education: PhD in Mathematics, University of Heidelberg (2010), Habilitation in Mathematics, RWTH Aachen University (2015) Research Interests: Galois theory of differential equations, proalgebraic groups, difference algebraic groups, number theory, and symbolic computation Recent Activities: Organized the Algebraic Theory of Differential and Difference Equations workshop at Leeds (2024) His publications span topics like torsors under affine group schemes, regular singular differential equations, and étale difference algebraic groups, reflecting his expertise in algebraic structures and their applications to differential systems.

• Algebraic Methods in Dynamical Systems
• Difference and Differential Algebra
• Galois Theory of Differential Equations
• +۴ مورد دیگر