Partially Ordered, Primitive Regular Semigroups
The theory of partially ordered, primitive regular semigroups is developed under the hypothesis that the partial order admits enough integral idempotents. This is done in analogy to the theory of partially ordered groups. In particular, results are given
Rompke, Jurgen
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Perturbation Analysis of Quantum Reset Models. [PDF]
Haack G, Joye A.
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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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On $B^{\ast}$-pure ordered semigroup [PDF]
We introduce the concept of $B^{\ast}$-pure ordered semigroup, and give some properties of $B^{\ast}$-pure ordered ...
Summaprab, Pisan
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Solvable models of quantum black holes: a review on Jackiw-Teitelboim gravity. [PDF]
Mertens TG, Turiaci GJ.
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The structure of autocatalytic networks, with application to early biochemistry. [PDF]
Steel M, Xavier JC, Huson DH.
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Quantum Thermodynamics in the Refined Weak Coupling Limit. [PDF]
Rivas Á.
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Maximal Dissipation and Well-Posedness of the Euler System of Gas Dynamics. [PDF]
Feireisl E +2 more
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A Path-Deformation Framework for Determining Weighted Genome Rearrangement Distance. [PDF]
Bhatia S +5 more
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Stochastically evolving graphs via edit semigroups. [PDF]
Chung F, Robertson SJ.
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