جست‌وجوی استاد و پژوهشگر

Marco Freibertمشاهده پروفایل

پژوهشگر ارشد

• Differential Geometry
• Geometric Structures on Lie Algebras
• Hitchin Flow
• +۷ مورد دیگر

Marco Freibert is a Postdoctoral Researcher at the Department of Mathematics , Christian-Albrechts-University of Kiel. His research focuses on differential geometry, geometric structures on Lie algebras, and flows like the Hitchin and spinor flows. Research Interests: Specializing in Special Holonomy , Geometric Flows , and Lie Group Applications , Freibert investigates structures such as G2-eigenforms , Half-flat and SU(4)-holonomy metrics, and complex symplectic structures . His work often bridges theoretical geometry with applications in physics. Publication Trends: Recent works analyze SKT metrics , Einstein pseudo-Riemannian metrics , and complex symplectic Lie algebras . Key themes include torsion geometry, solvable Lie groups, and geometric constructions for heterotic string theory. Education: PhD in Mathematics (Advisor: Prof. Dr. Vicente Cortés), University of Hamburg

Francisco de Asis Guil Asensioمشاهده پروفایل

استاد

• Partial Differential Equations
• Dynamical Systems and Ergodic Theory
• Integrable Systems
• +۴ مورد دیگر

Francisco de Asis Guil Asensio is a Professor at the Faculty of Informatics , Universidad de Murcia , with a research focus spanning partial differential equations , integrable systems , and quantum theory . He holds a PhD in Mathematics (1996) from Universidad de Murcia, with a thesis on automorphism groups and Picard groups of finite-dimensional algebras. Education : PhD in Mathematics, Universidad de Murcia (1996) Thesis: "El grupo de automorfismos y el grupo de Picard de un álgebra finitodimensional" Research Interests : Specializing in soliton equations , nonlinear wave phenomena , and geometric methods in physics , his work bridges mathematical physics and applied mathematics . Key contributions include studies on Dirac-KP correspondence , twistor solutions , and quantum lattice states under magnetic fields. Publications (2007–1980): 15 major works on integrable hierarchies, geometric PDE reductions, and quantum systems. Articles explore topics like dromion deformations , self-dual Yang-Mills , and Heisenberg subalgebras in AKNS systems. Collaborations : Frequent co-authorship with Manuel Mañas on integrable systems (21 joint papers) and Luis Martínez Alonso on Whitham hierarchies. His work is cited in 57 documents across 28 serials. Technical Contributions : Developed spectral methods for Davey-Stewartson equations, applied Grassmannian geometry to soliton hierarchies, and formulated Banach-Lie group frameworks for infinite-dimensional integrability.

Jesse Madnickمشاهده پروفایل

استادیار

• Differential Geometry
• Geometric Analysis
• Minimal Surfaces
• +۳ مورد دیگر

Jesse Madnick is an Assistant Professor of Mathematics at Seton Hall University, Department of Mathematics and Computer Science. He joined Seton Hall in 2024 after postdoctoral fellowships at McMaster University, the National Center for Theoretical Sciences (NCTS) at National Taiwan University, and the University of Oregon. He holds a PhD from Stanford University (2018) and a BS from Brown University (2012). His research focuses on differential geometry and geometric analysis , particularly minimal surfaces with exceptional geometric features, calibrated geometry, and special holonomy structures. Current research topics include minimal submanifolds in spheres, free-boundary hypersurfaces, and complex Lagrangians. His work often combines techniques from geometric analysis and classical differential geometry. Madnick is passionate about teaching, emphasizing nuanced reasoning and intuitive abstraction in courses like Analysis (Math 3515) and Advanced Topics in Analysis (Math 4516). No scientific awards are listed, though his CV includes notable research contributions. His office is located in McQuaid Hall 213.

Mihaela Pilcaمشاهده پروفایل

استاد

• Differential Geometry
• Complex Geometry
• Global Analysis
• +۲ مورد دیگر

Prof. Mihaela Pilca is a faculty member in the Faculty of Mathematics at the University of Regensburg, Germany. Her research focuses on differential and complex geometry, global analysis, spectral theory, and mathematical physics. She holds an office in Room M 124 and can be reached via email at Mihaela.Pilca@mathematik.uni-regensburg.de. Her academic activities include organizing workshops, giving conference talks, and supervising teaching activities in mathematics courses for various disciplines. Her research interests emphasize geometric structures on manifolds, conformal geometry, and Kähler geometry. Notably, she has contributed to studies on locally conformally Kähler (lcK) manifolds, Einstein metrics, and spectral properties of geometric operators. She actively participates in academic networks, including seminars like the Kepler-Kolloquium and SFB Lecture, and has organized conferences such as the 2018 Workshop on Special Metrics and Symmetries on Complex Manifolds. Teaching responsibilities include courses for biochemists, chemists, economists, and future teachers. She also coordinates central exercises and mentorship programs for analysis and geometry modules. Her academic contributions span over 20 peer-reviewed articles, preprints, and conference proceedings, reflecting her interdisciplinary engagement in geometry and analysis.