جست‌وجوی استاد و پژوهشگر

• Computational Geometry
• Discrete Geometry
• Convex Optimization
• +۶ مورد دیگر

Francisco Criado is a researcher with significant contributions to computational geometry, discrete mathematics, and applied algorithm design. His work spans theoretical and applied domains, including convex optimization, Voronoi diagrams, and geometric modeling in gas dynamics and earthquake decision-making frameworks. Collaborators : Francisco Santos, Sebastian Pokutta, Michael Joswig Key Venues : Discrete & Computational Geometry , Foundations of Computational Mathematics , NeurIPS Research Interests focus on geometric algorithms, polyhedral complexes, and applications of fuzzy logic. His 2025 papers explore convex hulls, zonotopes, and tropical geometry, while earlier works address gas dynamics and decision-making models. Article Trends reveal expertise in high-dimensional geometry, combinatorial optimization, and numerical methods. He frequently employs randomized and linear convergence algorithms in 2022–2025. Advising and Grants : No explicit data provided, but his extensive co-authorship network suggests collaborative research leadership.

Gerard Renardel de Lavaletteمشاهده پروفایل

استاد

• Computer Science
• Mathematical Logic
• Discrete Mathematics
• +۴ مورد دیگر

Prof. Gerard Renardel de Lavalette is a Professor in the Department of Fundamental Computing Science at the University of Groningen’s Faculty of Science and Engineering. His research focuses on mathematical logic, formal methods, and theoretical computer science, with notable expertise in interpolation theory, modal logics, and belief revision systems. Academic Appointments: Deputy Programme Director for Computing Science. Research Interests: Intersection of discrete mathematics, intuitionistic logic, and computational logic applied to software verification and social simulation models. His work integrates foundational logic with practical applications in agent-based systems and GDPR-compliant data anonymization. Recent contributions include dialogical models for opinion dynamics and studies on pseudonymisation techniques. He has authored over 50 peer-reviewed publications across journals and conferences. Key research themes include formal semantics of modularization, Lindelöf properties in infinitary logics, and the design of knowledge-based programming frameworks.

Sören Kraußharمشاهده پروفایل

استاد

• Dirac and Laplace operator on manifolds
• Complex and hypercomplex analysis
• Slice monogenic functions
• +۸ مورد دیگر

Prof. Dr. Sören Kraußhar is a Professor in the Department of Mathematics and Mathematics Education at the Faculty of Educational Science, University of Erfurt. His office is located in Teaching Building 2, Room 109b. He is actively involved in research and teaching in advanced mathematical analysis, with particular expertise in hypercomplex function theory and its applications to physics and engineering problems. Prof. Kraußhar's research spans Dirac and Laplace operators on manifolds, complex and hypercomplex analysis, slice monogenic functions, harmonic and hypercomplex automorphic forms, parabolic partial differential equations, and non-commutative geometry. His work represents a sophisticated integration of pure mathematical theory with practical applications in physics, particularly in magnetohydrodynamics and quantum mechanics. He has developed significant theoretical frameworks for octonionic and quaternionic analysis that extend traditional complex analysis to more complex algebraic structures. His publication record demonstrates a consistent progression from classical complex analysis toward more advanced hypercomplex analysis, with notable contributions to octonionic Bergman and Szegö kernels, Cauchy formulas in discrete settings, and variational principles with applications to magnetohydrodynamic equations. His recent work shows increasing focus on fractional calculus applications within hypercomplex settings and eigenvalue problems for slice functions. Prof. Kraußhar maintains active collaborations with researchers including F. Colombo, D. Legatiuk, and I. Sabadini, resulting in publications in high-impact journals such as Complex Analysis and Operator Theory, Journal of Geometry and Physics, and Mathematical Methods in the Applied Sciences. His work continues to push theoretical boundaries while maintaining relevance to physical applications, particularly in differential equations and mathematical physics.