Results 91 to 100 of about 132 (117)
Resolvent positive linear operators exhibit the reduction phenomenon. [PDF]
Altenberg L.
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A computational theory of visual receptive fields. [PDF]
Lindeberg T.
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RESULTS ON FINITE SEMIGROUPS DERIVED FROM THE ALGEBRAIC THEORY OF MACHINES. [PDF]
Krohn K, Rhodes J.
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Sets of lengths in maximal orders in central simple algebras.
Smertnig D.
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Scaling of mutational effects in models for pleiotropy. [PDF]
Wingreen NS, Miller J, Cox EC.
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Infinitesimal generators and quasi-units in potential theory. [PDF]
Arsove M, Leutwiler H.
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Continuum and Discrete Initial-Boundary Value Problems and Einstein's Field Equations. [PDF]
Sarbach O, Tiglio M.
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Arithmetic and Ideal Theory of Commutative Semigroups
Annals of Mathematics, 1938A set S in which a multiplication ab is defined is called a semigroup if this multiplication is associative and commutative, if an identity element is present in S, and if the cancellation law holds: ab = ac implies b = c. For example, the non-zero elements of a domain of integrity constitute a semigroup under multiplication.
A H Clifford
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A new approach of fuzzy bi-ideal theory applied on semigroups
Soft Computing, 2022Pairote Yiarayong
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A new type of subsemigroups and ideals of semigroups in the framework of hesitant fuzzy set theory
J. Multiple Valued Log. Soft Comput., 2017Summary: The notions of Inf-hesitant fuzzy subsemigroups, Inf-hesitant fuzzy left (right) ideals and Inf-hesitant fuzzy quasi-ideals in semigroups are introduced, and their relations and properties are investigated. Characterizations of an Inf-hesitant fuzzy subsemigroup and an Inf-hesitant fuzzy left (right) ideal are discussed. Characterizations of a
Young Bae Jun +2 more
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