Proving Non-termination Using Max-SMT? Daniel Larraz1 , Kaustubh Nimkar2 , Albert Oliveras1 , Enric Rodr´ıguez-Carbonell1 , and Albert Rubio1 1 Universitat Polit`ecnica de Catalunya, Barcelona

First Page		Document Content
Date: 2015-03-02 09:06:39 Mathematical analysis Ergodic theory Differential topology Mathematics Computability theory Lie algebras Non-associative algebras Hopf decomposition Orbifold		Proving Non-termination Using Max-SMT? Daniel Larraz1 , Kaustubh Nimkar2 , Albert Oliveras1 , Enric Rodr´ıguez-Carbonell1 , and Albert Rubio1 1 Universitat Polit`ecnica de Catalunya, Barcelona Add to Reading List Source URL: www.lsi.upc.edu Download Document from Source Website File Size: 152,25 KB Share Document on Facebook

	LEIBNIZ HOMOLOGY OF LIE ALGEBRAS AS FUNCTOR HOMOLOGY ERIC HOFFBECK AND CHRISTINE VESPA Abstract. We prove that Leibniz homology of Lie algebras can be described as functor homology in the category of linear functors from DocID: 1xVSt - View Document
	Week 4 (due April 30) Reading: Srednicky, sections 69, 70. See also a book by Howard Georgi, ”Lie algebras in particle physics”. 1. (a) (10 points) The complex symplectic group Sp(2N, C) is a complex subgroup of GL(2 DocID: 1vpdH - View Document
	Deep Compositing using Lie Algebras DocID: 1uLyC - View Document
	Infinitesimal deformations of restricted simple Lie algebras II DocID: 1uJ9g - View Document
	From Lie Algebras to Quantum Groups Helena Albuquerque Samuel Lopes Joana Teles DocID: 1u6mc - View Document