Results 181 to 190 of about 124,800 (224)

Automorphism Groups of Deformations and Quantizations of Kleinian Singularities. [PDF]

Transform Groups
Castellan S.
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Mirror Descent and Exponentiated Gradient Algorithms Using Trace-Form Entropies. [PDF]

Entropy (Basel)
Cichocki A, Tanaka T, Nielsen F, Cruces S.   +3 more
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Idempotents and homology of diagram algebras. [PDF]

Math Ann
Boyde G.
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Arithmetic fundamental lemma for the spherical Hecke algebra. [PDF]

Manuscr Math
Li C, Rapoport M, Zhang W.
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Towards a mathematical framework for modelling cell fate dynamics. [PDF]

J Math Biol
Vittadello ST, Diaz L, Liu Y, Zanca A, Stumpf MPH.   +4 more
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A NON-COMMUTATIVITY STATEMENT FOR ALGEBRAIC QUATERNIONS

International Journal of Algebra and Computation, 2006
We prove a constructive version of Tits' alternative for groups of quaternions with algebraic coefficients by bounding valuations of their entries considered as elements of a fraction field of an opportunely chosen Dedekind domain.
D'ALESSANDRO, Flavio, D'ANDREA, Alessandro   +1 more
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Non-Commutative Algebras and Quantum Structures

International Journal of Theoretical Physics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dvurečenskij, Anatolij, Vetterlein, Thomas   +1 more
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On Non-Commutative Algebras and Commutativity Conditions

Results in Mathematics, 1990
A theorem of T. Nakayama states that an algebra \(A\) over an \({\mathcal N}\)- ring \(R\) is commutative if \(A\) satisfies the following condition: (N) For each \(x\) in \(A\), there exists \(f(X)\) in \(X^ 2 R[X]\) such that \(x-f(x)\) is central. More generally, W. Streb studied \(R\)-algebras \(A\) satisfying the following condition: (S) For each \
Komatsu, Hiroaki, Tominaga, Hisao
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Non-Commutative Algebra

The Mathematical Gazette, 1928
The whole of ordinary algebra, dealing with real or complex numbers a, b, c, is based on three fundamental laws which are usually called: I. The Associative Law, II.
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