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An element e of an ordered semigroup $(S,\cdot,\leq)$ is called an ordered idempotent if $e\leq e^2$. We call an ordered semigroup $S$ idempotent ordered semigroup if every element of $S$ is an ordered idempotent. Every idempotent semigroup is a complete semilattice of rectangular idempotent semigroups and in this way we arrive to many other important ...
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From Magnitudes to Geometry and Back: De Zolt's Postulate. [PDF]
Giovannini EN, Lassalle-Casanave A.
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Ordered completely regular semigroups [PDF]
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Sombor topological indices for different nanostructures. [PDF]
Imran M +4 more
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General Non-Markovian Quantum Dynamics. [PDF]
Tarasov VE.
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Generalized Green's relations and GV-ordered semigroups [PDF]
Shauli Sadhya, Kalyan Hansda
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Integrable and Chaotic Systems Associated with Fractal Groups. [PDF]
Grigorchuk R, Samarakoon S.
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