جست‌وجوی استاد و پژوهشگر

Jenia Tevelevمشاهده پروفایل

استاد

• Algebraic Geometry
• Moduli Spaces
• Birational Geometry
• +۴ مورد دیگر

Jenia Tevelev is a Professor in the Department of Mathematics and Statistics at the University of Massachusetts Amherst. His research focuses on algebraic geometry, particularly moduli spaces, birational geometry, derived categories, and tropical geometry. He has held prestigious awards including the Simons Fellowship (2019), Fulbright Scholarship (2019), and Sloan Fellowship (2007). Tevelev's research explores advanced topics such as noncommutative resolutions of moduli spaces, mirror symmetry, and categorical aspects of singularities. He has contributed to significant results on Mori Dream Spaces, hypertree divisors, and the geometry of vector bundles. His work bridges algebraic geometry with mathematical physics, notably through connections to scattering amplitudes in N=4 Yang-Mills theory. Research Grants: Multiple NSF grants (e.g., DMS-2401387, DMS-2101726) supporting projects on moduli spaces and algebraic geometry. Editorial Role: Managing Editor of Transformation Groups . Scientific Contributions: His publications address foundational questions in derived categories, birational geometry, and compactifications. Notable works include the resolution of the BGMN conjecture, studies on non-polyhedral effective cones of toric surfaces, and the analysis of stable curves via scattering amplitudes. Awards: Simons Fellowship (2019), Fulbright Scholarship (2019), Sloan Fellowship (2007). Mentoring: Tevelev has supervised numerous graduate and undergraduate students, fostering their research in algebraic geometry and related fields. His mentoring program supports underrepresented students through specialized training in algebraic geometry, leading to impactful contributions in areas like derived categories and tropical geometry.

Vivek Shendeمشاهده پروفایل

استاد

• Quantum Mathematics
• Symplectic Geometry
• Algebraic Geometry
• +۷ مورد دیگر

Vivek Shende is a Professor in the Department of Mathematics and Computer Science at the University of Southern Denmark (SDU), where he leads research in quantum mathematics, symplectic geometry, and mathematical physics. His work bridges deep theoretical mathematics with concepts from string theory and quantum field theory. His primary research interests include: Homological Mirror Symmetry Fukaya Categories and Wrapped Fukaya Categories Microlocal Sheaf Theory Topological Open Strings Lagrangian and Symplectic Geometry Algebraic Geometry and Higgs Bundles Shende's recent publications (2023–2025) in premier journals reflect a consistent focus on categorical and geometric structures in mirror symmetry, with frequent collaborations with leading mathematicians such as Sheel Ganatra, John Pardon, and David Nadler. His work often involves advanced tools from derived categories, homological algebra, and microlocal analysis to solve problems in symplectic topology and mathematical physics. He has been recognized with the Villum Investigator Grant (2021), a major Danish research award supporting his project Mathematics of the topological open string (2021–2027). He was also a participant in the DNRF Chair project (2021–2024), further affirming his status as a leading figure in mathematical research. Shende has no named advisees listed in the provided material, but his role as Principal Investigator indicates leadership in mentoring and guiding research. He is actively involved in large-scale collaborative research and has no indication of retirement or former status.

Kenji Matsukiمشاهده پروفایل

استاد

• Algebraic Geometry
• Birational Geometry
• Minimal Model Program
• +۳ مورد دیگر

Dr. Kenji Matsuki is a Professor of Mathematics at Purdue University's Department of Mathematics, located in West Lafayette, Indiana. His research expertise centers on algebraic geometry, with a focus on birational geometry, minimal model programs, and resolution of singularities. He is the author of the influential textbook Introduction to the Mori program (2002). His research contributions include foundational work on toroidalization, birational factorization, and the study of singularities in algebraic varieties. Matsuki has collaborated extensively with leading mathematicians such as Dan Abramovich, Sean Keel, and James McKernan, advancing topics like the log abundance theorem for threefolds and the termination of flops for 4-folds. His publications span over three decades, addressing core areas such as moduli spaces of vector bundles, Weyl group actions in birational transformations, and the application of the Mori program to higher-dimensional varieties. His work often bridges geometric and algebraic perspectives, contributing to both theoretical advancements and their implications in related fields like number theory and mathematical physics.

• Representation Theory
• Algebraic Geometry
• Combinatorics
• +۳ مورد دیگر

José Simental Rodríguez is an Assistant Professor (Investigador Asociado C) at the Department of Mathematics, Instituto de Matemáticas of UNAM. His research focuses on representation theory intersecting algebraic geometry and combinatorics, particularly rational Cherednik algebras, quantized quiver varieties, and categorical link invariants. He actively organizes international conferences including the Cluster Colloquium (2025), the Canada-Mexico-US Conference on Representation Theory (2025), and WARTHOG 2025 on cluster algebras. He contributes to equity initiatives as part of CInIG at IM-UNAM. Key research areas include braid varieties, cluster algebras, and geometric representation theory. His work bridges algebraic structures with geometric/topological insights, often employing combinatorial tools like Dyck paths and positroids. Recent studies explore elliptic Hall algebras and affine Springer fibers, advancing noncommutative algebra and categorification. He has delivered invited lectures at ICRA 2026 (France) and BIRS workshops. His publications appear in top journals like Journal of the American Mathematical Society and Advances in Mathematics . He collaborates internationally, co-organizing ICERM workshops on computation in representation theory and CMI programs in algebraic combinatorics.

Valery Alexeevمشاهده پروفایل

استاد

• Algebraic Geometry
• Birational Geometry
• Moduli Spaces
• +۷ مورد دیگر

Valery Alexeev is the David C. Barrow Professor of Mathematics at the University of Georgia, affiliated with the Franklin College of Arts and Sciences. His research focuses on algebraic geometry, particularly degenerations and compact moduli spaces of algebraic varieties, including K3 surfaces, abelian varieties, and singularities arising in the Minimal Model Program. He has organized numerous conferences, including the 2007 'Curves and Abelian Varieties' conference and the 2010 'Compact Moduli and Vector Bundles' conference. His educational background and early career are not detailed in the provided texts, but his extensive contributions include foundational work on moduli spaces of stable pairs, toric degenerations, and the classification of log del Pezzo surfaces. He has advised 12 PhD students, including notable researchers such as Adrian Brunyate and Luca Schaffler. Research interests span birational geometry, toric and spherical varieties, and derived categories. His work often intersects with arithmetic geometry and combinatorics, exemplified by studies on reflective hyperbolic lattices and Z-emms in genus calculations. Key collaborations include projects with Philip Engel, Gavril Farkas, and Rita Pardini, resulting in seminal publications on K3 surfaces, moduli spaces, and abelian varieties. He contributed to the development of KSBA (Kollár-Shepherd-Barron-Alexeev) stable pairs theory and their compactifications. Teaching and mentorship have been central to his career, with active involvement in supervising graduate students and postdocs. He co-organized the 2023 Georgia Algebraic Geometry Symposium and remains active in the global algebraic geometry community.

Justin Laciniمشاهده پروفایل

پژوهشگر

• Algebraic Geometry
• Commutative Algebra
• Arithmetic Geometry
• +۳ مورد دیگر

Justin Lacini is a Postdoctoral Research Associate in the Department of Mathematics at Princeton University. His work focuses on advanced topics in algebraic geometry and commutative algebra, including singularities, syzygies, and logarithmic geometry. Recent research emphasizes log del Pezzo surfaces, Fujita’s conjecture, and pluricanonical maps in positive characteristic settings. His publications from 2022 to 2025 highlight explorations into vanishing theorems, boundedness of fibers, and essential dimension in algebraic structures. While no formal academic awards are cited, his contributions to algebraic geometry and arithmetic geometry reflect a deep engagement with foundational problems in these fields. He currently holds no listed grants or advising roles, though his research aligns with broader efforts in birational geometry and minimal model programs. Lacini’s work often bridges theoretical frameworks with computational approaches, particularly in analyzing projective varieties and their properties under varying characteristics. His office is located in Fine Hall at Princeton, and he can be reached via jlacini@princeton.edu.

Yanezمشاهده پروفایل

استادیار مدعو

• Algebraic Geometry
• Birational Algebraic Geometry
• Minimal Model Program
• +۳ مورد دیگر

Dr. Yanez is a Hedrick Assistant Adjunct Professor in the Department of Mathematics at UCLA, mentored by Joaquín Moraga. His research focuses on Algebraic Geometry, particularly Birational Algebraic Geometry and the Minimal Model Program, with applications to automorphisms, numerical dimensions, and the Kawamata-Morrison conjecture. He holds a PhD from the University of Utah (supervised by Christopher Hacon) and earlier degrees from Pontificia Universidad Católica de Chile (supervised by Giancarlo Urzúa). His academic journey includes teaching roles at UCLA, where he was honored with the 2025 Liggett Instructor Distinguished Faculty Teaching Award. He has taught courses ranging from Calculus to Analysis and Algebra. Previously, he taught at the University of Utah and served as a Teaching Assistant at Pontificia Universidad Católica de Chile, covering topics like Algebraic Geometry, Linear Algebra, and Trigonometry. Yanez has an active research portfolio with publications in top journals such as International Mathematics Research Notices and Selecta Mathematica . His work explores complex geometric structures, including Kähler pairs, Fano varieties, and Calabi-Yau pairs, often in collaboration with leading researchers like Joaquín Moraga and Christopher Hacon. His academic contributions span theoretical advances in birational geometry, endomorphism studies, and the interplay between algebraic structures and geometric properties. Current research emphasizes complexity classifications and moduli spaces in algebraic varieties.

• Forest Engineering
• Transportation in Forestry
• Measurement Technologies
• +۱۱ مورد دیگر

Korhan Enez is a Professor in the Department of Forest Engineering at Kastamonu University, Turkey. He has held various academic and administrative roles since 2002, including Head of the Department, Board Member, and Director of Vocational Schools. His career spans institutions like Karadeniz Technical University and Kastamonu University, focusing on forest engineering and environmental science. Education: PhD in Forest Engineering, Karadeniz Technical University (2008) Master's in Forest Engineering, Gazi University (2002) BSc in Forest Engineering, Karadeniz Technical University (1997) Research Interests: Transport, measurement, and information technologies in forestry Forest fire potential mapping Pest infestation modeling Workforce ergonomics and safety Impact of forest roads on ecosystems Decomposition dynamics of logging residues Scientific Work Trends: Recent publications focus on GIS and remote sensing applications in forest fire and pest management Integration of deep learning and analytical hierarchy processes for ecological modeling Assessment of ergonomic risks in forestry operations Quantifying environmental impacts of logging and infrastructure Collaborations: Long-term partnerships with researchers like Gonca Ece Özcan, Burak Arıcak, and Temel Sarıyıldız Contributions to international projects including EU-funded FORESTVET and UN-supported Insect-IMP Advising: Mentored 7 master's and PhD students on topics like forest road impacts, fire management, and workforce satisfaction

Anne-Sophie Kaloghirosمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Birational Geometry
• Fano Varieties
• +۴ مورد دیگر

Dr. Anne-Sophie Kaloghiros is a Reader in Mathematics at Brunel University London and Co-director of the Centre for Mathematical and Statistical Modelling. She works in algebraic geometry and birational geometry of higher-dimensional varieties, with a focus on Fano and uniruled varieties, K-stability, and moduli constructions. Current research supported by EPSRC grant EP/V056689 Advises PhD students K. Kubiliute (2016–2020) and D. Jiao (2022–) Postdoctoral researchers mentored: N. Viswanathan (2023–2024) and P. Voegtli (2024–2025) Her recent publications explore K-moduli spaces of Fano 3-folds, toric geometry, and the classification of Calabi-Yau pairs. Key themes include: Moduli theory and K-stability Birational geometry of Fano and Calabi-Yau varieties Applications to rationality questions and mirror symmetry Professional memberships include: London Mathematical Society American Mathematical Society EPSRC Peer Review College UKRI Future Leaders Fellowship Panel College Royal Society International Exchanges scheme panel She actively contributes to diversity in mathematics through the Mentoring African Research in Mathematics initiative and the LMS Good Practice Scheme.

• Birational geometry
• non-abelian Hodge theory
• P=W conjecture
• +۵ مورد دیگر

Mirko Mauri is a Junior CNRS Professor at the Institute of Mathematics of Jussieu-Paris Rive Gauche, University of Paris Cite. Previously, he held positions as Professor Monge at École polytechnique, group leader of the Junior Trimester Term on Algebraic geometry at the Hausdorff Institute for Mathematics in Bonn, IST-BRIDGE and Marie Skłodowska-Curie postdoctoral fellow at ISTA in Hausel group, Postdoctoral Assistant Professor at University of Michigan, and Postdoctoral Fellow at Max Planck Institute for Mathematics in Bonn. Mauri obtained his PhD in Mathematics at Imperial College London as a member of the London School of Geometry and Number Theory, under the supervision of Paolo Cascini. His doctoral thesis was titled "The geometry of dual complexes." Mirko Mauri's research focuses on several interconnected areas of algebraic geometry and related fields. His primary interests include birational geometry , where he investigates properties of algebraic varieties through birational transformations; non-abelian Hodge theory , particularly the P=W conjecture which connects topology of character varieties with Hodge theory of moduli spaces; and the study of holomorphic symplectic varieties including hyperkähler manifolds and their Lagrangian fibrations. He also works on dual complexes associated with log Calabi-Yau pairs, non-archimedean geometry with applications to essential skeletons, and symplectic topology focusing on Lagrangian fibrations and mirror symmetry phenomena. An analysis of Mauri's recent publications reveals a strong focus on the interplay between birational geometry, Hodge theory, and symplectic structures. His work frequently centers on the P=W conjecture and its geometric implications, the structure of dual complexes in birational geometry, and the study of hyperkähler manifolds and their degenerations. Many of his papers bridge multiple areas, demonstrating how techniques from one field can illuminate problems in another, particularly the connections between algebraic geometry, topology, and non-archimedean geometry. Mauri has organized several significant workshops and reading groups, including the "Higher-dimensional log Calabi–Yau pairs" workshop at the American Institute of Mathematics (2024), the "New advances on the Dolbeault moduli spaces" workshop at École polytechnique (2024), and the "Birational workshop" at the Hausdorff Institute for Mathematics in Bonn (2023). He has also organized reading groups on topics such as the Tate-Shafarevich group, degeneration of hyperkähler varieties, and the geometric Langlands conjecture.

• Constraint Programming
• Artificial Intelligence
• Algorithms
• +۵ مورد دیگر

Matthew McIlree is a PhD Student and Tutor at the School of Computing Science , University of Glasgow , with research expertise in constraint programming, algorithm certification, and formal verification. His work focuses on advancing proof logging techniques for constraint solvers, certifying dynamic programming algorithms, and generating human-readable explanations for computational problems ranging from logic puzzles to industrial optimization. Key themes in his research include integer multiplication constraints , pseudo-boolean reasoning , and minimal unsatisfiable subsets (MUSes) . Recent publications highlight his contributions to certified constraint propagation algorithms dynamic programming verification explanation generation for pen-and-paper puzzles His academic output spans conferences in constraint programming, artificial intelligence, and operations research. He is currently engaged in developing formal verification systems for combinatorial algorithms and exploring applications of constraint programming in both theoretical and applied problem-solving domains.

Enrica Florisمشاهده پروفایل

مدرس

• Algebraic Geometry
• Birational Geometry
• Minimal Model Program
• +۳ مورد دیگر

Enrica Floris is a Lecturer at the University of Poitiers , affiliated with the Mathematics and Applications Laboratory (UMR 7348 CNRS) . Her research focuses on algebraic geometry , particularly in birational classification of varieties and Cremona group structures. Member of the University Institute of France (IUF) (2024) Active in ANR projects : POK0, Fracasso, Fibalga Organizer of academic meetings: GDR GAGC Poitiers Days (2023) , Bordeaux-Poitiers meetings (2022, 2021) , Feuilletages and K3 meeting (2019) Her work explores varieties with trivial canonical bundles , group actions , and foliations , with recent trends focusing on rational homogeneous spaces , quadric fibrations , and moduli parts . She has contributed to 15+ peer-reviewed articles and co-organized multiple international workshops. Scientific Awards : Member of the University Institute of France (Junior member since 2024)

Gianluca Pacienzaمشاهده پروفایل

استاد

• Algebraic geometry
• Birational geometry
• Hyperbolicity of complex varieties
• +۳ مورد دیگر

Gianluca Pacienza is a Professor at the Institut Élie Cartan de Lorraine (IECL) , Université de Lorraine, and leads the Geometry team. His research focuses on algebraic and birational geometry of complex varieties, particularly irreducible holomorphic symplectic (IHS) varieties, moduli spaces, and hyperbolicity. He actively collaborates with institutions like the Simons Center and Università di Roma. Education: PhD in Mathematics (2001) from Université Pierre et Marie Curie (advisor: Claire Voisin); postdoctoral research at Ohio State University and La Sapienza di Roma. Research Trends: Recent work addresses cone conjectures for IHS and Enriques manifolds, Zariski density of rational curves, deformations of symplectic varieties, and Noether-Lefschetz loci. His studies intersect birational geometry, minimal model program (MMP), and geometric hyperbolicity. Academic Leadership: Pacienza coordinates the ANR-DFG project 'Positivity on K-trivial varieties' and co-leads a double degree program with Université Libanaise. He advises current PhD students Raphael Hiault and Aurélien Faucher, building on a legacy of mentoring graduates like Enrica Floris and Giosuè Muratore.

Carl Coreaمشاهده پروفایل

پژوهشگر

• Business Informatics
• Theoretical Informatics
• Artificial Intelligence
• +۳ مورد دیگر

Dr. Carl Corea is a postdoctoral researcher at the University of Koblenz-Landau, Germany, affiliated with the Process Science Group within the Department of Computer Science. He holds a PhD in Computer Science (with distinction, 2020) and has served in roles such as Acting Professor of Business Information Systems (2023/24) at Justus Liebig University Giessen and Visiting Researcher at SAP Signavio. His research bridges business informatics and theoretical computer science, focusing on process mining, declarative process specifications, and decision modeling (DMN). He actively contributes to academic leadership roles, including memberships on doctoral committees, examination boards, and interdisciplinary research centers at the University of Koblenz. Corea's research interests include business process management, artificial intelligence applications in processes, and inconsistency measurement in business rules and process models. He has delivered courses on AI in Accounting, Project Management, and Business Process Management at multiple institutions. His work has been recognized with awards such as the Best Paper Award at WI 2019 and the Debeka Innovationspreis for research projects like 'Predictive Process Monitoring'. He serves on the program committees of major conferences in AI and business process management, including KR, AAAI, BPM, and ECAI. His publications span topics like declarative process modeling, DMN verification, and carbon-aware process execution. Corea also chairs Minitracks at events like HICSS and oversees conference organization for tracks such as Business Process Technology. Education: PhD in Computer Science (2020, with distinction) Awards: Multiple research and teaching awards, including nominations for early-career recognition Administration: Member of doctoral committees, academic boards, and interdisciplinary research centers Grants: DAAD Fellowship for international conference participation (2020)

• Optimal Transport
• Gradient Flows
• Ricci Curvature
• +۷ مورد دیگر

Prof. Dr. Matthias Erbar is a faculty member in the Faculty of Mathematics at Bielefeld University, where he leads the research group AG Erbar. His work is centered on mathematical analysis, with a focus on optimal transport, gradient flows, and discrete geometric analysis. He is affiliated with the Department of Mathematics and maintains an active research profile with numerous publications in top-tier journals. His research interests lie at the intersection of analysis, probability, and geometry. He investigates optimal transport on discrete and continuous spaces, gradient flow structures in PDEs and stochastic processes, Ricci curvature on metric measure spaces and graphs, and functional inequalities such as Poincaré and logarithmic Sobolev inequalities. His work often employs entropy-based methods and explores the geometric implications of curvature conditions in non-smooth settings. The recent publications show a consistent trend toward understanding geometric and analytic properties of discrete systems, including graphs, Markov chains, and configuration spaces. There is a strong emphasis on formulating continuous concepts like Ricci curvature and gradient flows in discrete settings, enabling applications in probability, statistical mechanics, and numerical analysis. The work frequently involves collaboration with leading researchers in the field. Scientific Awards: No awards explicitly mentioned in the provided text. Prof. Erbar advises doctoral students and leads an active research group (AG Erbar), suggesting engagement in graduate supervision and collaborative research. While specific grants are not listed, his publication output and collaborations imply sustained research funding. He has co-authored papers with researchers across Europe, indicating international collaboration and academic leadership. He is the principal investigator of AG Erbar , a research group within the Faculty of Mathematics at Bielefeld University. The group focuses on analysis and probability, particularly in the context of optimal transport and discrete geometry. The group likely includes PhD students and postdoctoral researchers, contributing to the broader research environment in mathematical analysis at Bielefeld.