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Lie groups
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851	COUNTING LATTICE VECTORS DENIS XAVIER CHARLES Abstract. We consider the problem of counting the number of lattice vectors of a given length and prove several results regarding its computational complexity. We show that t Add to Reading List Source URL: pages.cs.wisc.edu Language: English - Date: 2005-01-20 18:37:07 Quadratic forms Lattice points Lie groups Cryptography Linear algebra Lattice Unimodular lattice Modular form Vector space Algebra Mathematics Abstract algebra
852	Course 212: Trinity Term 2001 Part IV: Topology in the Plane D. R. Wilkins c David R. Wilkins 1997–2001 Copyright Add to Reading List Source URL: www.maths.tcd.ie Language: English - Date: 2001-04-20 10:52:55 Lie groups Analytic functions Algebraic topology Riemann surfaces Exponential map Exponential function Sheaf Continuous function Exponential object Mathematical analysis Mathematics Exponentials
853	The Lie theory approach to special functions Willard Miller University of Minnesota July 29, 2002 Contents Add to Reading List Source URL: www.ima.umn.edu Language: English - Date: 2002-07-29 09:38:16 Lie groups Representation theory Lie algebra Group representation Heisenberg group Character theory Spherical harmonics Group theory Matrix Abstract algebra Algebra Mathematics
854	Algebraic methods: Lie groups, quantum groups Tom H. Koornwinder, University of Amsterdam, [removed] Account of a lecture given on July 25, 2002 in the IMA 2002 Summer Program “Special Functions in the Digital Add to Reading List Source URL: www.ima.umn.edu Language: English - Date: 2002-08-06 09:05:30 Harmonic analysis Fourier analysis Representation theory of Lie groups Lie algebras Lie groups Gelfand pair Spherical harmonics Fourier transform Macdonald polynomials Mathematical analysis Abstract algebra Mathematics
855	On multi-dimensional patterns Sergey Kitaev and Jakayla R. Robbins Department of Mathematics, University of Kentucky Lexington, KY[removed], USA e-mail: [removed], [removed] Add to Reading List Source URL: www.ms.uky.edu Language: English - Date: 2004-05-06 10:41:55 Summation Mathematics Matrix Lie groups
856	. 3; 1 /,% ( "&3&+ "/. /"+ &/N + & 3&.3 Add to Reading List Source URL: thaijustice.files.wordpress.com Language: English* - Date: 2010-10-25 09:02:52 Asymptotic analysis Mathematics Mathematical notation Lie groups Analysis of algorithms
857	5 5.1 Symmetry Rotation Operators Add to Reading List Source URL: www.chem.helsinki.fi Language: English - Date: 2003-10-21 13:39:39 Rotational symmetry Lie groups Harmonic analysis Quantum field theory Spinor Euler angles Rotation group SO Spherical harmonics Symbol Physics Mathematical analysis Abstract algebra
858	arXiv:hep-th/0206135v1 17 Jun[removed]Quantum Field Theory and Representation Theory: A Sketch Peter Woit Department of Mathematics, Columbia University Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-01 09:29:06 Lie groups Representation theory Borel–Weil theorem Spinor Weight Unitary representation Clifford algebra Regular representation Stone–von Neumann theorem Abstract algebra Algebra Representation theory of Lie groups
859	Subject index Abelian group, 10, 31 Abstract group, 10 Action of a group on a set, 32 Additional centring translations, 43 Affine group, 18, 30 Add to Reading List Source URL: it.iucr.org Language: English - Date: 2006-04-25 08:43:28 Crystallography Group theory Lie groups Symmetry Mineralogy Space group Lattice Symmetry group Euclidean group Abstract algebra Algebra Geometry
860	Clifford algebra or geometric algebra ? As I began some years ago to study seriously the hestenian geometric algebra I quickly discovered some disturbing facts. I knew nothing about standard Clifford algebra, and being m Add to Reading List Source URL: phymatheco.pagesperso-orange.fr Language: English - Date: 2013-08-26 17:16:42 Matrices Lie groups Spinors Rotation matrix Dirac equation Rotation Pauli matrices Spin Matrix Physics Rotational symmetry Quantum field theory

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