by
Iachello, Francesco. author.
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Lie Algebras and Applications Iachello, Francesco. author.
by
Erdmann, Karin. author.
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Introduction to Lie Algebras Erdmann, Karin. author.
by
Georgi, Howard, author.
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Lie algebras in particle physics / Georgi, Howard, author.
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Tauvel, Patrice. author.
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Lie Algebras and Algebraic Groups Tauvel, Patrice. author.
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De Graaf, Willem A.
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Lie algebras theory and algorithms / De Graaf, Willem A.
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Seligman, George B., author.
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On Lie algebras of prime characteristic / Seligman, George B., author.
by
Humphreys, James E., author.
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Algebraic groups and modular Lie algebras / Humphreys, James E., author.
by
Carter, Roger W. (Roger William)
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Lectures on Lie groups and Lie algebras / Carter, Roger W. (Roger William)
by
Henderson, Anthony, 1976-
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Representations of Lie algebras an introduction through gln / Henderson, Anthony, 1976
by
Kirillov, Alexander A., 1967-
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An introduction to Lie groups and Lie algebras Kirillov, Alexander A., 1967
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Seligman, George B., 1927- author.
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Rational constructions of modules for simple Lie algebras / Seligman, George B., 1927 author.
by
Nakano, Daniel (Daniel Ken), 1964- author.
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Projective modules over Lie algebras of Cartan type / Nakano, Daniel (Daniel Ken), 1964 author.
by
Allison, Bruce N. (Bruce Normansell), 1945- author.
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Extended affine Lie algebras and their root systems / Allison, Bruce N. (Bruce Normansell), 1945
by
Francisco Bulnes
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Orbital Integrals on Reductive Lie Groups and Their Algebras Francisco Bulnes
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Sthanumoorthy, N., author.
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Introduction to Finite and Infinite Dimensional Lie (Super)algebras / Sthanumoorthy, N., author.
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Gilmore, Robert, 1941-
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Lie groups, Lie algebras, and some of their applications / Gilmore, Robert, 1941
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Groupes et algébras de Lie Chapitres 4 à 6 /
by
Gille, Philippe, 1968- author.
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Torsors, reductive group schemes and extended affine lie algebras / Gille, Philippe, 1968 author.
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Bincer, Adam M. (Adam Marian), author.
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Lie groups and lie algebras a physicist's perspective / Bincer, Adam M. (Adam Marian), author.
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Miller, Willard, author.
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On Lie algebras and some special functions of mathematical physics / Miller, Willard, author.
by
Letellier, Emmanuel. author.
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Fourier Transforms of Invariant Functions on Finite Reductive Lie Algebras Letellier, Emmanuel
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Benkart, Georgia, 1949- author.
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The recognition theorem for graded Lie algebras in prime characteristic / Benkart, Georgia, 1949
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Benkart, Georgia, 1949- author.
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Stability in modules for classical lie algebras : a constructive approach / Benkart, Georgia, 1949
by
Drucker, Daniel, 1946- author.
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Exceptional Lie algebras and the structure of hermitian symmetric spaces / Drucker, Daniel, 1946
by
Sabinin, Lev V. author.
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Mirror Geometry of Lie Algebras, Lie Groups and Homogeneous Spaces Sabinin, Lev V. author.
by
Mitzman, David, author.
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Integral bases for affine lie algebras and their universal enveloping algebras / Mitzman, David
by
Kac, Victor G.
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Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras. Kac, Victor
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Campoamor-Stursberg, R.
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Invariants of Nine Dimensional Real Lie Algebras with Nontrivial Levi Decomposition. Campoamor
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Dobrev, Vladimir K., author.
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Invariant differential operators. Volume 1, Noncompact semisimple lie algebras and groups / Dobrev
by
Pickrell, Doug, 1952- author.
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Invariant measures for unitary groups associated to Kac Moody Lie algebras / Pickrell, Doug, 1952
by
Strade, Helmut, author.
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Simple lie algebras over fields of positive characteristic. Volume I, Structure theory / Strade
by
Karnauhova, Anna, author.
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Meanders : Sturm global attractors, seaweed lie algebras and classical Yang Baxter equation /
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Bèauerle, G. G. A. (Gerard G. A.)
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Lie algebras finite and infinite dimensional Lie algebras and applications in physics / Bèauerle, G
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Belinfante, Johan G. F.
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A survey of Lie groups and Lie algebras with applications and computational methods / Belinfante
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Prevost, Shari A., 1954- author.
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Vertex algebras and integral bases for the enveloping algebras of affine Lie algebras / Prevost
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Lie algebras graded by the root systems BCrõr, r[greater than or equal to] 2 / Allison, Bruce N
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Summer Mathematical Institute (1st : 1953 : Colby College), issuing body.
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Lie algebras and lie groups : five papers prepared in connection with the First Summer Mathematical
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Strade, Helmut, author.
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Simple lie algebras over fields of positive characteristic. Volume II, Classifying the absolute
by
Mandia, Marly, 1947- author.
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Structure of the level one standard modules for the affine Lie algebras Bl⁽¹⁾, F₄(1), and G₂(1) /
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Symposium on Lie Algebras and Representation Theory (1995 : Seoul National University), issuing body.
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Lie algebras and their representations : a Symposium on Lie Algebras and Representation Theory
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, with support from the National Science Foundation / Conference on Lie Algebras and Related Topics (1988
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Conference, Representations of Algebraic Groups, Quantum Groups, and Lie Algebras (2004 : Snowbird, Utah
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Workshop on Quantum Affine Lie Algebras, Extended Affine Lie algebras, and Applications (2008 : Banff International Research Station), issuing body.
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Station, Banff, Canada / Workshop on Quantum Affine Lie Algebras, Extended Affine Lie algebras, and
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Ramanujan International Symposium on Kac-Moody Lie Algebras and Applications (2002 : Ramanujan Institute for Advanced Study in Mathematics), issuing body.
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Kac Moody Lie algebras and related topics : Ramanujan International Symposium on Kac Moody Lie
by
Barron, Katrina, 1965- editor.
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Lie algebras, vertex operator algebras, and related topics : a conference in honor of J. Lepowsky
by
Kamran, Niky, 1959- editor.
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Lie algebras, cohomology, and new applications to quantum mechanics, : AMS special session on lie
by
Strade, Helmut, 1942- honouree.
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Lie algebras and related topics : workshop on lie algebras in honor of Helmut Strade's 70th
by
Jing, Naihuan, editor.
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Representations of Lie Algebras, Quantum Groups, and Related Topics, November 12 13, 2016, North Carolina State
by
Lepowsky, J. (James), honouree.
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Lie algebras, vertex operator algebras and their applications : international conference in honor
by
Berman, Stephen, 1944- editor.
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Recent developments in infinite dimensional Lie algebras and conformal field theory : proceedings
by
Chowdhury, A. R. (A. Roy)
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Kitap
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Lie algebras.
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Cheng, Daizhan, author.
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Lie algebras.
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Schwarz, Fritz, 1941-
Table of contents only http://www.loc.gov/catdir/toc/ecip0718/2007020633.html
Format:
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Lie algebras.
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Gorbatsevich, V. V.
Format:
Kitap
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Lie algebras I, volume 20 of the Encyclopaedia of mathematical sciences" T.p. verso.
by
Lepowsky, J. (James), author.
Format:
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Lie algebras.
by
Neeb, Karl-Hermann, author.
Format:
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Lie algebras.
by
Figueiredo, Leila, 1952- author.
Format:
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Lie algebras.
by
McGovern, William M., 1959- author.
Format:
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Lie algebras.
by
Tsukada, Haruo, 1961- author.
Format:
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Lie algebras.
by
Yau, Stephen Shing-Toung, author.
Format:
Elektronik Kaynak
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Lie algebras.
by
Bahturin, Yuri.
Format:
Elektronik Kaynak
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Lie algebras.
by
Strade, Helmut.
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Alıntı:
Lie algebras.
by
Sheinman, Oleg K.
Format:
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Lie algebras.
by
Bertram, Wolfgang, 1965- author.
Format:
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Infinite dimensional Lie algebras.
by
Welsh, Trevor A. (Trevor Alan), 1963- author.
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Lie algebras.
by
Lawther, R. (Ross), 1960- author.
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Lie algebras.
by
Feingold, Alex J., 1950- author.
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Infinite dimensional Lie algebras.
by
Barron, Katrina, 1965- author.
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Infinite dimensional Lie algebras.
by
Liebeck, M. W. (Martin W.), 1954- author.
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Lie algebras.
by
Mezo, Paul, 1968- author.
Format:
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Representations of Lie algebras.
by
Strade, Helmut.
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Lie algebras.
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Infinite dimensional Lie algebras.
by
Jing, Naihuan, editor.
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Representations of Lie algebras Congresses.
by
Green, R. M.
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Lie algebras.
by
Lawther, R. (Ross), 1960- author.
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Lie algebras.
by
Tsujishita, Tōru, 1950- author.
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Lie algebras.
by
Kleshchëv, A. S. (Aleksandr Sergeevich), author.
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Representations of Lie algebras.
by
Hundley, Joseph, author.
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Lie algebras.
by
Faulkner, John R., 1943- author.
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Lie algebras.
by
Masuda, Toshihiko, author.
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Lie algebras.
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Azencott, Robert, author.
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Lie algebras.
by
Kamber, Franz W., author.
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Lie algebras.
by
D'Atri, J. E. (Joseph Eugene), 1938-1993, author.
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Lie algebras.
by
Wakimoto, Minoru.
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Infinite dimensional Lie algebras.
by
Garvan, Frank (Frank G.), 1955- editor.
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Lie algebras Congresses.
by
Cahen, M. (Michel), 1935- author.
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Lie algebras.
by
khtman, Michael, 1963- author.
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Representations of Lie algebras.
by
Doebner , H. D.
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Lie algebras Congresses.
by
Wurzbacher, Tilmann.
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Infinite dimensional Lie algebras.
by
Etingof, P. I. (Pavel I.), 1969- editor.
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Lie algebras Congresses.
by
Creutzig, Thomas, 1980- editor.
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Nonassociative rings and algebras Lie algebras and Lie superalgebras Vertex operators; vertex
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Christensen, Jens Gerlach, 1975- editor.
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Nonassociative rings and algebras Lie algebras and Lie superalgebras Automorphisms
by
Al-Shujary, Ahmed.
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Metric Lie Rinehart algebras 3 Kähler Poisson algebras 4 Curvature and isomorphism classes
by
Al-Shujary, Ahmed.
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Rinehart Algebras 3 Kähler Poisson Algebras 4 Morphisms of Kähler Poisson Algebras References
by
Dobrev, Vladimir K.
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Alıntı:
two volume work studies the invariance of differential operators under Lie algebras, quantum groups
by
Holm, Darryl D., author.
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manifolds Lie groups and Lie algebras Group actions, symmetries, and reduction Euler Poincare
by
Kaup, Wilhelm.
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algebras Albert algebras Structure of JB* triples The classification of the simple Lie algebras
by
Cartier, Pierre. editor.
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Theory and Torsion Elements of the Bloch Group Tracks, Lie's, and Exceptional Magic Gauge Theories
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Halbout, Gilles.
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trace density in deformation quantization Deformed double Yangians and quasi Hopf algebras On the
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Collins, Michael J.
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(generalized) q Schur algebras Tensor products and restrictions in type A Block theory via stable and
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Burghelea, Dan. editor.
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The K theory of Twisted Group Algebras Twisted Burnside Theorem for Two step Torsion free Nilpotent
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Hofmann, Karl H.
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, exponential semigroups On the structure of Lie algebras admitting an invariant cone Semigroups of
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Part I. Lie theory and algebraic geometry Lie groups and semigroups Applications of Lie
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Langacker, P.
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Notation and conventions Review of perturbative field theory Lie groups, lie algebras, and
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tongue or tentacle A Coordinate Free Approach to Tracking for Simple Mechanical Systems On Lie Groups
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their applications / On Nichols algebras associated to simple racks / Pointed Hopf algebras with
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exponential map The tangent space Structure of Lie algebras The matrix logarithm Topology
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Kernels, Green Functions and Riemann Zeta Functions on Compact Lie Groups On the Fourier Analysis of
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: The Real in the Complex Simple Lie Operations Rational Quantum Numbers Quantum Algebras
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describing its structure. Lie superalgebras are generalizations of Lie algebras, useful for depicting
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Florin Felix Nichita (Ed.)
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Drinfeld categories, quandles, group actions, Lie (super)algebras, brace structures, (co)algebra structures
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subfactor planar algebras / Zhengwei Liu, Scott Morrison, and David Penneys Q systems and compact W
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Lie Groups, Lie Algebras and Representations Clifford Algebras and Spinors Dirac Operators in
by
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Vasilevski, Nikolai L. author.
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of when the algebras are commutative on each commonly considered weighted Bergman space together with
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Vector Fields Lie Groups and Lie Algebras Lie Groups Lie Algebras Differential Forms
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Maeda, Yoshiaki. editor.
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Ricci Flat Symplectic Connections Local Lie Algebra Determines Base Manifold Lie Algebroids
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specialists in representation theory. The focus here is on semisimple Lie algebras and quantum groups, where
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Duistermaat, J. J.
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parameter groups and infinitesimal generators 5.10 Linear Lie groups and their Lie algebras.
by
Ma, Zhong-Qi.
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ofThompson's sporadic simple group New versions of Schur Weyl duality Just infinite periodic Lie algebras
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. Monoidal Categories Functors and Natural Transformations 4. A Digression on Algebras 5. More About
by
Hilgert, Joachim.
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Neumann algebras Hilbert spaces Lie algebras and representations * algebras and von Neumann
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Representations Some Applications of Groups Lie Algebras and Nonassociative Algebra Categories
by
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by
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to put mathematical and physical concepts and techniques like the factorization method, Lie algebras
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, its Application to Mathematical Finance and to Exponentiation of Infinite Dimensional Lie Algebras
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, filaments, and sheets) for the EPDiff equation Higher homotopies and Maurer Cartan algebras: Quasi Lie
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13. Computer Visualization As a Mathematical Tool 14. Lie Algebras and Phase Transitions 15
by
Farmakis, Ioannis.
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Arnold's Conjecture 5.3 Poincare's Last Geometric Theorem 5.4 Automorphisms of Lie Algebras.
by
Faraut, Jacques.
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Linear Lie groups are submanifolds 3.4 Campbell Hausdorff formula 3.5 Exercises 4 Lie algebras
by
Barrett, Terence W.
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algebras 5.3 Non Abelian Maxwell equations 6. Discussion References Chapter 2: The Sagnac
by
Cassels, J. W. S.
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TENSOR CATEGORIES AND BRAID REPRESENTATIONS 1. LIE TYPE A 2. CENTRALIZER ALGEBRAS FOR LIE TYPES B
by
Aldrovandi, R.
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14.4 Characteristic polynomials 14.5 Lie algebras invariants Chapter 15 Projectors and iterates
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Guadagnini, E.
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approach 9.2 Lie algebras and monodromy representations 9.3 Quasi Hopf algebra Chapter 10. Chern
by
Green, Mark.
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homogeneous complex manifolds Appendix: Notation from the structure theory of semi simple Lie algebras V
by
Hirshfeld, Allen C.
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Algebras 3.2 Some Special Lie Algebras 3.3 Poisson Brackets 3.4 The Inverse Square Law 4. From
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Moroianu, Andrei.
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. Exterior and tensor algebras 2.2. Tensor fields 2.3. Lie derivative of tensors 2.4. Exercises
by
Shifman, M.
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algebras and homotopical Lie algebras 10.2. Alge broids 10.3. Higher terms in antifields and a new
by
BooÃ-Bavnbek, Bernhelm.
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); Noncommutative Geometry: An Analytic Approach to Spectral Flow in von Neumann Algebras (M T Benameur et al
by
Gasqui, Jacques.
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harmonic analysis 6. Lie algebras 7. Irreducible symmetric spaces 8. Criteria for the rigidity of
by
Rogers, Alice.
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algebra 2.2 Homomorphisms and modules of super algebras 2.3 Super matrices 2.4 Super Lie algebras
by
Friedman, Yaakov. author.
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product defined in Clifford algebras. It is explained why the state space of a two state quantum
by
Etingof, Pavel.
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finite dimensional Lie algebras and roots 2.3 Inner product on a simple Lie algebra 2.4 Chevalley
by
Cherednikov, Igor Olegovich.
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associated vector bundle 2.2.2 Gauge field as a connection 2.2.2.1 Lie groups and Lie algebras 2.2.3
by
George, Thomas F.
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LIE ALGEBRAS Abstract 1.IntroductionandPreliminaries 2.r6=0andP(x)isaNonzeroPolynomial 3.r
by
Yi, Cheng.
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Applications (S W Wei); Quivers and Hopf Algebras (F van Oystaeyen & P Zhang); Theory of Bidirectional Solitons
by
Sciences, Committee on Support of Research in the Mathematical.
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Differential Geometry Point Set Topology Algebraic Topology Differential Topology Lie Groups 5
by
Kisil, Vladimir V.
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Fields and Lie Algebras 2.3.3 Commutator in Lie Algebras 3. Homogeneous Spaces from the Group SL2(R
by
Bai, Chengming.
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Polynomial Lie Algebras Xiangqian Guo, Xuewen Liu and Kaiming Zhao 1. Introduction 2. Main results and
by
Herrmann, Richard.
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Fractional Calculus 14.1 q deformed Lie algebras 14.2 The fractional q deformed harmonic oscillator
by
Giachetta, Giovanni.
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10.5 Cohomology of Lie algebras 10.6 Differential calculus over a commutative ring 10.7 Sheaf
by
Kryszkiewicz, Marzena. editor.
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Interval Matrices The Diffie–Hellman Problem in Lie Algebras Software Defect Classification: A
by
Facchini, Alberto.
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Deformations of Three Dimensional Lie Algebras 1. Introduction 2. Definitions 3. Equivalence Classes
by
Nieper-Wibkirchen, Marc.
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algebras 2.3.5 The universality of the PROP of metric Lie algebras 2.4 Weight systems 2.4.1
by
Selesnick, S. A.
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and Hopf Algebras 3.1.1 Algebras 3.1.2 Coalgebras 3.1.3 Bialgebras and Hopf Algebras 3.1.4
by
Braaksma, B. L. J.
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Bibliography On a conjecture of Sophus Lie 1. Lie's Conjecture 2. A Realization Formula 3
by
Vilasi, Gaetano.
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7.8 Scalar Product of Differential p Forms 8 Lie Groups and Lie Algebras 8.1 Lie Groups 8.2
by
Bai, Chengming.
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algebras 1.2. Hom Lie algebras 1.3. Hom preLie algebras 2. Hom dendriform algebras and Hom
by
Blondel, Vincent D.
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Problem 6.3. Robustness of transient behavior Problem 6.4. Lie algebras and stability of switched
by
Marubayashi, H.
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Compatible Algebra Structures of Lie Algebras F. Kubo 1. Introduction 2. Typical elements of Homg(g g
by
Feng, D. H.
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Irreducible Tensor Bases of Classical Lie Algebras 4. The Irreducible Tensor Bases of Exceptional Lie
by
Chaohao, Gu.
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classical integrable systems 2. Schrodinger like systems associated with Hermitian symmetric Lie algebras
by
Cornwell, John F.
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subgroups 4. Lie algebras 5. The real Lie algebras that correspond to general linear Lie groups
by
Kim, Jin Yong.
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dimensional real associative algebras 4.2. Orbit 5. Closest Lie algebras structure 5.1. The case of
by
Balachandran, A.P.
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representations for Lie algebras iii) Reducibility of representations for Lie algebras iv) More on Lie
by
Rubakov, Valery.
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.2 Lie groups and algebras 3.3 Representations of Lie groups and Lie algebras 3.4 Compact Lie
by
Ouerdiane, H.
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1. Central extensions of Lie algebras 2. Central extensions of the Heisenberg algebra 3
by
Mukhi, Sunil.
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Representations Exercises for Chapter 8 9 Lie Groups and Lie Algebras 9.1 Local Coordinates in a Lie
by
Cvitanović, Predrag.
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projection operators to construct all semi simple Lie algebras, both classical and exceptional. The invariant
by
Papp, Erhardt.
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5. Discrete Analogs and Lie Algebraic Discretizations. Realizations of Heisenberg Weyl Algebras
by
Hofmann, Karl H.
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References for this Chapter Additional Reading Chapter 6 Compact Lie algebras The
by
Chen, J. L.
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Hopf algebras, the theory of Lie algebras and Abelian group theory. The review articles, written by
by
Giachetta, Giovanni.
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associative algebras C. Relative deformation D. Commutative deformation E. Deformation of Lie
by
Babelon, Olivier.
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Lie groups and Lie algebras 16.2 Semi simple Lie algebras 16.3 Linear representations 16.4
by
Anzaldo-Meneses, A.
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. Space forms and their frame bundles 3. Hamiltonians and the extremal curves Controllability of Lie
by
Iachello, F.
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algebra A.5 Isomorphic Lie algebras A.6 Casimir operators A.7 Example of Lie algebras A.8
by
Herrmann, Richard.
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Comparison with experimental data 18. q deformed Lie Algebras and Fractional Calculus 18.1 q deformed
by
Schwarz, Patricia M.
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Appendix 3 Lie groups and Lie algebras Appendix 4 The structure of super Lie algebras References
by
Adams, Scot.
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.5 Some facts about Lie subgroups 4.6 The Lie algebra of [AB] 4.7 Lie groups and Lie algebras
by
Camci, Ugur.
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References Symmetry classification of coupled heat diffusion systems via low dimensional Lie algebras F. M
by
Accardi, Luigi.
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algebras of w 4. Basic facts on central extensions of Lie algebras 5. Central extensions of wN
by
Hida, Haruzo.
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I adic Galois Representations 4.3.3 Lie Algebras over p Adic Ring 4.3.4 Lie Algebras of p
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Trang, Le Dung.
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definitions 3. Differential Groups 4. Differential Lie Algebras 4.4. Convention 4.5. Lie groups
by
Garcia, J.C.
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. Remark on c1,2 < 0 and Table of Examples for c1.2 ≥ 0. Appendix A. 4. Connections with Lie algebras
by
Li, Jian-Shu.
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Representations References Small Semisimple Subalgebras of Semisimple Lie Algebras Jeb F. Willenbring and
by
Ruffini, Remo.
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Generating Algebras 2.1 Current Generated Algebras 2.2 Role of Non Compact Groups 2.3 Series of
by
Albeverio, Sergio.
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Lie algebras Uwe Franz Abstract 1. Introduction 2. Levy processes on real Lie algebras 3
by
Fischer, Veronique.
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distributions 1.6 Nilpotent Lie groups and algebras 1.7 Smooth vectors and infinitesimal representations
by
Kais, Sabre.
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Design A. Lie Groups and Algebras 1. The Spinor Rotation Group SU(2) B. Baker Campbell Hausdorff
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Hilgert, Joachim.
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2.2. Groupoid C* Algebras 2.3. An Application of Groupoid C" Algebras 2.4. The Wiener Hop
by
Schürmann, Michael.
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Processes in Lie Groups Ming Liao 1. Some general theory 2. LQvy processes in compact Lie groups 3
by
Argyres, P. C.
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Montigny 1. Introduction 2. Contractions of Lie algebras 3. Graded contractions of Lie algebras
by
Tongring , Nils.
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Algebras 4.16. The Operad for Batalin Vilkovisky (BV) Algebras 4.17. The Pre Lie Operad 4.18
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Atiyah, Sir Michael.
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Representations of Lie Algebras 5. Dynkin Diagrams 6. Concluding Remarks References VAUGHAN F. R
by
Blackmore, Denis.
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scheme, observables and Poisson manifolds 2.7.2 The Hopf and quantum algebras 2.7.3 Integrable
by
Wulfman, Carl E.
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Integrals of Motion Exercises References CHAPTER 6 Lie Transformation Groups and Lie Algebras 6
by
Gaeta, Giuseppe.
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algebras 2.1. Homogeneous symplectic manifolds of a semisimple Lie group 2.2. Fundamental gradations
by
Aslam, M Jamil.
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Quaternionic and Octonionic Structures of the Exceptional Lie Algebras M. Koca 1. Introduction 2
by
Gaeta , Giuseppe.
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subalgebras 4. DN Reductions of sl(2, C) Lax operators with simple poles 4.1. Automorphic Lie algebras
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Tan, Eng-Chye.
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Pandzic 1. (g, K) modules 1.1. Lie groups and algebras 1.2. Finite dimensional representations
by
Esposito, Giampiero.
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.B Lie algebras and basic group theory Groups and sub groups The general linear group GL(n,R
by
Bokan, Neda.
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, homotopy theory, theory of Lie groups and Lie algebras, topological analysis, integrable systems, quantum
by
Stephani, Hans.
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Lie algebras 8.2 Enumeration of distinct group structures 8.3 Transformation groups 8.4
by
Khanna, Faqir C.
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Applications to Open Systems 22. Thermo Algebras in Phase Space: Quantum and Classical Systems 22.1
by
Félix, Yves.
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1.3 Lie groups and Lie algebras 1.4 Abelian Lie groups 1.5 Classical examples of Lie groups
by
Ortín, Tomás.
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supersymmetry algebras 13.3 N = 1, 2, d = 4 vacuum supersymmetry algebras 13.3.1 The Killing spinor
by
Johnson, Clifford V.
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symmetry 4.6.1 Lie algebras and groups 4.6.2 The classical Lie algebras 4.6.3 Physical
by
Ivancevic , Vladimir G.
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Tensor Fields 3.5.1.6 Lie Algebras 3.5.2 Lie Groups in Biodynamics 3.5.2.1 Lie Groups and Their