Results 81 to 90 of about 285 (185)
Derivation Pairs on Rings and RNGs
We generalize a classical result about derivation pairs on function algebras. Specifically, we describe the forms of derivation pairs on rings and rngs (non-unital rings) which are not assumed to be commutative.
Ebanks Bruce
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An algebraic characterization of self-generating chemical reaction networks using semigroup models. [PDF]
Loutchko D.
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Recent results on weakly factorial domains
In this paper, we will survey recent results on weakly factorial domains base on the results of [11, 13, 14]. LetD be an integral domain, X be an indeterminate over D, d ∈ D, R = D[X,d/X] $P_{\textrm{rad}} \propto P_{\textrm{sw}}^{1.2}$ D[X,dX] be a ...
Gyu Whan Chang
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Semigroup Commutators under Differences
One considers on a domain \(\Omega\) in \(\mathbb{R}^ n\) a self-adjoint second order subelliptic operator with positive characteristic. It can be written \[ Lf= h^{-1} \sum_{i,j} \partial_ i a_{ij} \partial_ j\cdot hf \] with \(h\), \(h^{-1}\), \(a_{ij}\in C^ \infty\) and real, and with the matrix \((a_{ij})\) non-negative.
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On the Presentation and Cayley Graph of the Bruck–Reilly Idealization Semigroup
Transferring constructions between different algebraic structures often reveals deep connections and enables the application of techniques from one theory to another.
Suha Wazzan +2 more
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K-Theory for Semigroup C*-Algebras and Partial Crossed Products. [PDF]
Li X.
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On multiplicative bases in commutative semigroups
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Complete Gradient Estimates of Quantum Markov Semigroups. [PDF]
Wirth M, Zhang H.
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Semigroup models for biochemical reaction networks. [PDF]
Loutchko D.
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On conditionally commutative semigroups
CHERUBINI, ALESSANDRA, VARISCO, ADA
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