معرفی
Paris Pamfilos is an Associate Professor in the Department of Mathematics at the University of Crete, specializing in Geometry, particularly Euclidean and Differential Geometry, with significant contributions to Dynamic Geometry through his software development. Born in Athens, Greece, he completed his PhD in Differential Geometry under Prof. Peter Dombrowski after studies in Athens, Bonn, and Cologne. He has held academic positions at multiple European universities including Bonn, Cologne, Essen, and the University of Cyprus as a visiting professor.
His research interests span Euclidean Geometry, Differential Geometry, Lie Groups, and the intersection of geometry with computer programming. Pamfilos has made significant contributions to Dynamic Geometry through his software creations - Isoptikon® since 1996 and its dynamic successor EucliDraw®. His research focuses on geometric constructions, conic sections, triangle geometry, quadrilaterals, and related theorems.
His recent publications (2023-2025) demonstrate continued active research in classical geometry topics including circle configurations, triangle centers, projective geometry, and geometric transformations. His work often bridges traditional synthetic geometry with computational approaches. His scholarly output shows consistent focus on plane geometry problems with increasing sophistication in geometric constructions and theoretical foundations.
Pamfilos has taught mathematics for over thirty years, covering subjects including Euclidean Geometry, Hyperbolic Geometry, Differential Geometry, Linear Algebra, Group Theory, Lie-Group Theory, Algebra, Analysis, Calculus, Complex Calculus, Differential Equations, Topology, Algebraic Topology, and programming in Fortran, C, and C++.
He is also the author of several books including "Geometrikon" (2016) and "Lectures on Euclidean Geometry" (Volumes 1 and 2, 2024), with most publications appearing in specialized geometry journals such as Forum Geometricorum, International Journal of Geometry, and Journal of Classical Geometry.
