Lie groups in modern physics

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Lie groups in modern physics

Lie groups in modern physics

Stetz A.W.

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डाउनलोड की गई फ़ाइलों की गुणवत्ता क्या है?

साल:

2011

संस्करण:

free web version

भाषा:

english

पृष्ठ:

192

फ़ाइल:

PDF, 3.30 MB

IPFS:

,

english, 2011

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आप के लिए दिलचस्प हो सकता है

A. W. Stetz — A Very Short Introduction to Quantum Field Theory

Stetz A.W. — Advanced quantum mechanics

Ken J. Barnes — Group Theory for the Standard Model of Particle Physics and Beyond

Dynkin, Evgeniĭ Borisovich — Five papers on algebra and group theory

ERNEST M.LOEBL — GROUP THEORY AND ITS APPLICATIONS VOL I

Alexander Kirillov — Introduction to Lie Groups and Lie Algebras

Kevin McGerty — Lie algebras [Lecture notes]

Kevin McGerty, Balász Szendroi, Dan Ciubotaru — Lie algebras [Lecture notes]

Fulton B. Gonzalez — Lie Algebras [Lecture notes]

Ryan Kinser, notes taken by Ben Salisbury — Math 5220: Representation Theory

Alexander Kleshchev — Lectures on Infinite Dimensional Lie Algebras: Kac-Moody algebras [Lecture notes]

Richard Borcherds, Mark Haiman, Nicolai Reshetikhin, Vera Serganova, Anton Geraschenko, Theo Johnson-Freyd — Berkeley Lectures on Lie Groups and Quantum Groups

Vladimir Retakh — Math 550 - Lie Algebras, Fall 2011

Alexei Skorobogatov — Lie algebras [Lecture notes]

Pawel Sosna — Lie algebras [Lecture notes]

Catharina Stroppel, J. Torres — Representation Theory of Finite dimensional Lie algebras [Lecture notes]

Burt Totaro — Lie Group, Lie Algebra and their Representations [Lecture notes]

Mark Wildon — Lie algebras (outline notes)

Crystal Hoyt — Lie algebras [Lecture notes]

Xinwen Zhu, E. Belmont — A course in Lie Groups and Lie Algebras [Lecture notes]

C. Brookes, E. Belmont — A course on Lie Algebras and their Representations [Lecture notes]

Vladimir K. Dobrev — Invariant differential operators Volume 1 Noncompact semisimple lie algebras and groups

Borcherds R., et al — Berkeley lectures on Lie groups and quantum groups

Gonzalez F.B — Lie algebras

Kleshchev A — Lectures on infinite dimensional Lie algebras. Kac-Moody algebras

— Lie Algebras and Representation Theory 001

Samelson H. — Notes on Lie Algebras

Richard Borcherds, Mark Haiman, Theo Johnson-Freyd, Nicolai Reshetikhin, Vera Serganova — Berkeley Lectures on Lie Groups and Quantum Groups

Samelson H. — Notes on Lie Algebras

Kirillov-Jr — Introduction to Lie Groupsand Lie Algebras

AlexeiSkorobogatov — Lie Algebras

Zhexian Wan — Lie Algebras

Ernest M. Loebl — Group Theory and Its Applications

Neelacanta Sthanumoorthy — Introduction to Finite and Infinite Dimensional Lie (Super)algebras

E.A. de Kerf, G.G.A. Bäuerle — Lie algebras: finite and infinite dimensional, applications in physics.

Robert Gilmore — Lie groups, Lie algebras, and some of their applications

Robert Gilmore [Gilmore, Robert] — Lie Groups, Lie Algebras, and Some of Their Applications

Robert N. Cahn — Semi-simple Lie algebras and their representations

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