Exact formulas are given for the depth of powers of the edge ideal of an increasing weighted path.
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Left (n,d)-coherent rings are characterized via the classes of FP_n^{≤d}-injective, FP_n^{≤d}-projective, FP_n^{≤d}-flat, and FP_n^{≤d}-cotorsion modules.
SageMath reduces the computational length of PBW forms and normal orderings for commutation rules in 3D skew polynomial rings.
Sufficient criteria are given for ambiskew polynomial rings to be differentially smooth.
citing papers explorer
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Depth of powers of the edge ideal of an increasing weighted path
Exact formulas are given for the depth of powers of the edge ideal of an increasing weighted path.
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$(n,d)$-Coherent Rings
Left (n,d)-coherent rings are characterized via the classes of FP_n^{≤d}-injective, FP_n^{≤d}-projective, FP_n^{≤d}-flat, and FP_n^{≤d}-cotorsion modules.
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Combinatorial aspects of normal ordering of 3-dimensional skew polynomial rings
SageMath reduces the computational length of PBW forms and normal orderings for commutation rules in 3D skew polynomial rings.
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Noncommutative differential geometry of ambiskew polynomial rings
Sufficient criteria are given for ambiskew polynomial rings to be differentially smooth.