Schoenberg Correspondence and Semigroup of k-(super)positive Operators
Institut des Hautes Etudes Scientifiques (IHES) via YouTube
Learn the Skills Netflix, Meta, and Capital One Actually Hire For
Stuck in Tutorial Hell? Learn Backend Dev the Right Way
Overview
Build a Learning Habit
Download Class Central's free printable study calendar
Download for Free
Explore a 28-minute lecture on the characterization of generators for various positive maps in quantum information theory. Delve into the study of k-positive and k-super positive maps, inspired by the renowned Lindblad, Kossakowski, Gorini, and Sudarshan's (LKGS) theorem. Discover a Schoenberg-type correspondence for non-unital semigroups of operators and its application to different cones of positive operators in L(M_n, M_n). Learn how this research contributes to re-establishing the LKGS theorem as a corollary. Presented by Purbayan Chakraborty from the Université de Bourgogne-Franche-Comté at the Institut des Hautes Etudes Scientifiques (IHES), this talk offers valuable insights into advanced concepts in quantum information and operator theory.
Syllabus
Purbayan Chakraborty - Schoenberg Correspondence and Semigroup of k-(super)positive Operators
Taught by
Institut des Hautes Etudes Scientifiques (IHES)