Results 11 to 20 of about 1,329,079 (242)
The Maximal Ideal Space of C(K, A)
Journal of Mathematical Extension, 2007 Let C(K, A) denote the space of all continuous Avalued functions on the compact Hausdorff space K, where A is a commutative Banach algebra. In this paper we show that the maximal ideal space of C(K, A) can be identified with K × M, where M denotes ...
M. H. Shirdarreh Haghighi
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Generators of maximal left ideals in Banach algebras [PDF]
, 2012 In 1971, Grauert and Remmert proved that a commutative, complex, Noetherian Banach algebra is necessarily finite-dimensional. More precisely, they proved that a commutative, complex Banach algebra has finite dimension over C whenever all the closed ...
Dales, H.G., Zelazko, W.
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The index complex of a maximal subalgebra of a Lie algebra. [PDF]
, 2011 Let M be a maximal subalgebra of the Lie algebra L. A subalgebra C of L is said to be a completion for M if C is not contained in M but every proper subalgebra of C that is an ideal of L is contained in M.
Towers, David A.
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Mechanical muscle properties and intermuscular coordination in maximal and submaximal cycling: theoretical and practical implications [PDF]
, 2014 This thesis was submitted for the degree of Doctor of Philosophy and awarded by Brunel UniversityThe ability of an individual to perform a functional movement is determined by a range of mechanical properties including the force and power producing ...
Barratt, Paul
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Prüfer’s ideal numbers as Gelfand’s maximal ideals [PDF]
P-Adic Numbers, Ultrametric Analysis, and Applications, 2010 Polyadic arithmetics is a branch of mathematics related to $p$--adic theory. The aim of the present paper is to show that there are very close relations between polyadic arithmetics and the classic theory of commutative Banach algebras. Namely, let $\ms A$ be the algebra consisting of all complex periodic functions on $\Z$ with the uniform norm.
Albeverio, S., Polischook, V.
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ON PRIMARY IDEALS OF POINTFREE FUNCTION RINGS [PDF]
Journal of Algebraic Systems, 2020 We study primary ideals of the ring $mathcal{R}L$ of real-valued continuous functions on a completely regular frame $L$. We observe that prime ideals and primary ideals coincide in a $P$-frame.
M. Abedi
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The maximal subgroups of the classical groups in dimension 13, 14 and 15 [PDF]
, 2015 One might easily argue that the Classification of Finite Simple Groups is one of the most important theorems of group theory. Given that any finite group can be deconstructed into its simple composition factors, it is of great importance to have a ...
Schröder, Anna Katharina
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Ideals in B1(X) and residue class rings of B1(X) modulo an ideal
Applied General Topology, 2019 This paper explores the duality between ideals of the ring B1(X) of all real valued Baire one functions on a topological space X and typical families of zero sets, called ZB-filters, on X.
A. Deb Ray, Atanu Mondal
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Journal of Algebra, 1994 Let \((R,M)\) be a complete local ring containing the field of rational numbers, \(d\) a derivation of \(R\) such that \(d(M) \not \subseteq M\) and let \(I_M (d)\) be the biggest \(d\)-ideal contained in \(M\). Zariski has shown that: (A) There exist a subring \(R_0\) and an element \(u \in M\) analytically independent over \(R_0\) such that \(R = R_0
Brumatti, P., Lequain, Y.
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Maximal functions and subordination for operator groups. [PDF]
, 2002 Let E be a UMD Banach space and L a positive and self-adjoint operator in L^2 of Laplace type such that the imaginary powers L^{-it} form a C_0 group of exponential growth on L^p(E).
Blower, Gordon
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