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"cardinal algebras".
cardinal algebras.
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"cylindric algebras: part i".
cylindric algebras: part i. north-holland.
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"algebras, rings and modules".
"algebras, rings and modules".
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" week 5, "spinors and clifford algebras".
" week 5, "spinors and clifford algebras".
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in mathematics, clifford algebras are a type of associative algebra.
matematikte, clifford cebirleri birleşmeli cebirin bir tipidir.
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"introduction to lie algebras", 1st edition, springer, 2006.
"introduction to lie algebras", 1st edition, springer, 2006.
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"lie algebras and lie groups", 2nd edition, springer, 2006.
"lie algebras and lie groups", 2nd edition, springer, 2006.
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===physics===clifford algebras have numerous important applications in physics.
===fizik===clifford cebrinin fizikte çok sayıda önemli uygulamaları var.
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kac, "simple irreducible graded lie algebras of finite growth" math.
kac, "simple irreducible graded lie algebras of finite growth" math.
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clifford algebras are z2-graded algebras (also known as superalgebras).
clifford cebri z2-kademeli cebir (ayrıca supercebir olarak biliniyor).
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:: this book contains applications of exterior algebras to problems in partial differential equations.
:: this book contains applications of exterior algebras to problems in partial differential equations.
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"lie groups, lie algebras, and their representations", 1st edition, springer, 2004.
"lie groups, lie algebras, and their representations", 1st edition, springer, 2004.
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* j. humphreys, "introduction to lie algebras and representation theory", springer, 1972.
* j. humphreys, "introduction to lie algebras and representation theory", springer, 1972.
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moody, "a new class of lie algebras", j. of algebra, 10 (1968) pp.
moody, "a new class of lie algebras", j. of algebra, 10 (1968) pp.
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isbn 0-387-90053-5* jacobson, nathan, "lie algebras", republication of the 1962 original.
isbn 0-387-90053-5* jacobson, nathan, "lie algebras", republication of the 1962 original.
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