Results 121 to 130 of about 371 (169)

Strong Decay of Correlations for Gibbs States in Any Dimension. [PDF]

J Stat Phys
Bluhm A, Capel Á, Pérez-Hernández A.
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Going beyond gadgets: the importance of scalability for analogue quantum simulators. [PDF]

Nat Commun
Harley D, Datta I, Klausen FR, Bluhm A, França DS, Werner AH, Christandl M.   +6 more
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Quantum-inspired analysis of neural network vulnerabilities: the role of conjugate variables in system attacks. [PDF]

Natl Sci Rev
Zhang JJ, Meng D.
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A 2-dimension linguistic Pythagorean fuzzy decision-making method with application to unmanned aerial vehicle contribution assessment. [PDF]

Sci Rep
Gao F, He W.
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Finding emergence in data by maximizing effective information. [PDF]

Natl Sci Rev
Yang M, Wang Z, Liu K, Rong Y, Yuan B, Zhang J.   +5 more
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Metric geometry of spaces of persistence diagrams. [PDF]

J Appl Comput Topol
Che M, Galaz-García F, Guijarro L, Membrillo Solis IA.   +3 more
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Non-Commutative Fejér Theorems

Integral Equations and Operator Theory, 2012
The author of the paper under review studies the problem of approximation of operators in the uniform Roe algebra \(C^{*}_u(G)\) by their truncations. Here, \(G\) is a finitely generated group. In particular, sufficient conditions for such approximability are obtained.
Chen, Xiaoman, Fu, Benyin
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A commutativity theorem

Algebra Universalis, 1980
LetR be an associative ring with identity which satisfies the identities(xy) k =(yx) k and(xy) l =(yx) l , wherek andl ...
Nicholson, W. K., Yaqub, Adil
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Theorems of Idempotent Commutative Groupoids

Algebra Colloquium, 2005
In this paper, among other results, we prove that a clone C with five essentially binary operations is minimal if and only if C is a clone of a non-trivial affine space over GF(7). This result is a product of systematic investigation of varieties of idempotent commutative groupoids.
Dudek, J., Gałuszka, J.
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Commutativity theorems

Proceedings of the 1999 international symposium on Symbolic and algebraic computation, 1999
Commutativity theorems are part of the study of polynomial identities in non-commutative rings. They are theorems which assert that, under certain conditions, the ring at hand must be commutative. The proofs of theorems of this sort in their general form require the structure theory for non-commutative rings. Instances of these theorems have a strongly
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