Results 101 to 110 of about 244 (163)
Arthmetical ideal theory in semigroups
The arithmetical ideal theory in rings may be regarded as that in semigroups, which can be treated as a generalization of the former. The arithmetical ideal theory in commutative semigroups was investigated for the firat time by Clifford ([4]) and then by Lorenzen ([8])....
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Convolution operators and the discrete Laplacian
PhDIn this thesis, we obtain new results for convolution operators on homogeneous spaces and give applications to the Laplacian on a homogeneous graph. Some of these results have been published in joint papers [13, 14] with my supervisor.
Chen, Chung-Chuan
core
The concept of prime ideal, which arises in the theory of rings as a generalization of the concept of prime number in the ring of integers, plays a highly important role in that theory, as might be expected from the central position occupied by the ...
Grimble, Helen Bradley
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Applications of hesitant fuzzy sets to ternary semigroups. [PDF]
Yiarayong P.
europepmc +1 more source
Some Study of Semigroups of h-Bi-Ideals of Semirings.
Anjum R +5 more
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A Survey of Function Analysis and Applied Dynamic Equations on Hybrid Time Scales. [PDF]
Wang C, Agarwal RP.
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Multiplicative Ideal Theory of Semigroups
MATSUDA, Ryuki, OKABE, Akira, SATO, Iwao
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On maximal ideals in the theory of semi-groups, II [PDF]
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Maximal inequalities for stochastic convolutions in 2-smooth Banach spaces and applications to stochastic evolution equations. [PDF]
van Neerven J, Veraar M.
europepmc +1 more source
Discovering Noncritical Organization: Statistical Mechanical, Information Theoretic, and Computational Views of Patterns in One-Dimensional Spin Systems. [PDF]
Feldman DP, Crutchfield JP.
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