Irreducible discriminant components of coefficient spaces
Asymptotic dimension of discrete groups
We extend Gromov's notion of asymptotic dimension of finitely generated groups to all discrete groups. In particular, we extend the Hurewicz type theorem proven in [B-D2] to general groups. Then we use this extension to prove a formula for the asymptotic dimension of finitely generated solvable groups in terms of their Hirsch length.
Comparison of fixed precision estimation schemes in Bernoulli trials
On the Homology Structure of Submersions.
Submersions with p-Connected Fibres.
Characterizations of generalized paracompact spaces
On collectionwise normality
Extending regular foliations
A -dimensional foliation on a differentiable manifold is said to extend provided there exists a -dimensional foliation on with . Our main result asserts that if and extends over relatively compact subsets of .
Properties of expandable spaces
Open shop scheduling with delays
UET flow shop scheduling with delays
On the fundamental polynomials for Hermite-Fejér interpolation of Lagrange type on the Chebyshev nodes.
Lebesgue constants in polynomial interpolation.
On the projection norm for a weighted interpolation using Chebyshev polynomials of the second kind.
Two enumeration principles for free algebras
Quantum idempotence, distributivity, and the Yang-Baxter equation
Quantum quasigroups and loops are self-dual objects that provide a general framework for the nonassociative extension of quantum group techniques. They also have one-sided analogues, which are not self-dual. In this paper, natural quantum versions of idempotence and distributivity are specified for these and related structures. Quantum distributive structures furnish solutions to the quantum Yang-Baxter equation.
Generalized GCD rings II.
Pure submodules of multiplication modules.
Generalized GCD rings.
Finite and infinite collections of multiplication modules.
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