Logo

Geometric Complexity Theory: An Introduction for Geometers

Small book cover: Geometric Complexity Theory: An Introduction for Geometers

Geometric Complexity Theory: An Introduction for Geometers
by

Publisher: arXiv
Number of pages: 38

Description:
This is survey of recent developments in, and a tutorial on, the approach to P v. NP and related questions called Geometric Complexity Theory (GCT). The article is written to be accessible to graduate students. Numerous open questions in algebraic geometry and representation theory relevant for GCT are presented.

Home page url

Download or read it online for free here:
Download link
(440KB, PDF)

Similar books

Book cover: Introduction to Projective VarietiesIntroduction to Projective Varieties
by - Universidad Complutense de Madrid
The scope of these notes is to present a soft and practical introduction to algebraic geometry, i.e. with very few algebraic requirements but arriving soon to deep results and concrete examples that can be obtained 'by hand'.
(11869 views)
Book cover: Analysis on Homogeneous SpacesAnalysis on Homogeneous Spaces
by - Royal Institute of Technology Stockholm
The main goal of these notes is to give a proof of the basic facts of harmonic analysis on compact symmetric spaces and then to apply these to concrete problems involving things such as the Radon and related transforms on these spaces.
(10357 views)
Book cover: Introduction to Algebraic Topology and Algebraic GeometryIntroduction to Algebraic Topology and Algebraic Geometry
by
Introduction to algebraic geometry for students with an education in theoretical physics, to help them to master the basic algebraic geometric tools necessary for algebraically integrable systems and the geometry of quantum field and string theory.
(12908 views)
Book cover: Mixed MotivesMixed Motives
by - American Mathematical Society
This book combines foundational constructions in the theory of motives and results relating motivic cohomology to more explicit constructions. Prerequisite for understanding the work is a basic background in algebraic geometry.
(17294 views)