Results 171 to 180 of about 73,865 (284)
Semantic Foundations of Commutativity Analysis
, 1996 This paper presents the semantic foundations of commutativity analysis, an analysis technique for automatically parallelizing programs written in a sequential, imperative programming language.
Pedro C. Diniz, Martin C. Rinard
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Spectrum and commutativity preserving mappings on H2
, 2003 The continuous mappings on 2×2 real symmetric or complex hermitian matrices that are spectrum and commutativity preserving are ...
Petek, Tatjana, Sarria, Humberto
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Exhaustive study on the commutativity of time-varying systems
, 1988 This paper, which is a survey and a compact reference on the commutativity of time-varying systems, gives the complete set of necessary and sufficient commutativity conditions for systems of any order. Original results are derived on Euler's systems, and
KÖKSAL, MUHAMMET, KOKSAL, M
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On commutativity of polynomial functions
, 1997 This research is an exposition of the paper Commutativity of Polynomials by Shamuel Avital and Edward Barbeau published in the College Mathematics Journal in November 1992.
Ng, Arsenio, Liu, Kung-Chun
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Commutativity of operators and characterization of traces on C*-algebras [PDF]
, 2013 We investigate connections between commutativity of operators and characterization of traces on C ...
Бикчентаев Айрат Мидхатович
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Semantic Foundations of Commutativity Analysis
, 2007 This paper presents the semantic foundations of commutativity analysis, an analysis technique for automatically parallelizing programs written in a sequential, imperative programming language.
Pedro C. Diniz, Martin C. Rinard
core
The commutativity degree of some nonabelian two-groups with a cyclic subgroup of index four [PDF]
, 2014 The determination of the abelianness of a finite group has been introduced for symmetric groups, finite groups and finite rings in the last fifty years.
Mohammed Hussein Saleh, Haitham
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Preprint no.: 49 2010On almost Poisson commutativity in dimension two
, 2010 On almost Poisson commutativity in dimension two ...
Frol Zapolsky
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Linear and Multilinear AlgebraLet $T$ be an operator on Banach space $X$ that is similar to $- T$ via an involution $U$. Then $U$ decomposes the Banach space $X$ as $X = X_1 \oplus X_2$ with respect to which decomposition we have $U = \left(\begin{matrix} I_1 & 0 \\ 0 & -I_2 \end{matrix} \right)$, where $I_i$ is the identity operator on the closed subspace $X_i$ ($i=1, 2$).
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