Search results for "Crete"

showing 10 items of 2495 documents

Products of pairwise totally permutable groups

2003

[EN] In this paper finite groups factorized as products of pairwise totally permutable subgroups are studied in the framework of Fitting classes

AlgebraDiscrete mathematicsMathematics Subject ClassificationGeneral MathematicsPairwise comparisonPermutable primeProducts of groupsFitting classesMATEMATICA APLICADAFinite groupsMathematics
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Representations of Certain Banach C*-modules

2004

The possibility of extending the well known Gelfand–Naimark– Segal representation of *-algebras to certain Banach C*-modules is studied. For this aim the notion of modular biweight on a Banach C*-module is introduced. For the particular class of strict pre CQ*-algebras, two different types of representations are investigated.

AlgebraDiscrete mathematicsMathematics::Functional AnalysisClass (set theory)business.industrySettore MAT/05 - Analisi MatematicaGeneral MathematicsRepresentation (systemics)Banach manifoldModular designbusinessRepresentations Banach C*-modules.Mathematics
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Geometric Series in Incomplete Normed Algebras

1984

AlgebraDiscrete mathematicsNormed algebraGeometric seriesGeneral MathematicsMathematicsThe American Mathematical Monthly
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An equivalent definition of the vector-valued McShane integral by means of partitions of unity

2002

An integral for vector-valued functions on a σ-finite outer regular quasi-radon measure space is defined by means of partitions of unity and it is shown that it is equivalent to the McShane integral. The multipliers for both the McShane and Pettis integrals are characterized

AlgebraDiscrete mathematicsSettore MAT/05 - Analisi MatematicaGeneral MathematicsPettisMultiplierMcShane and PoU integralMathematicsStudia Mathematica
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Lambda substitution algebras

1993

In the paper an algebraic metatheory of type-free λ-calculus is developed. Our version is based on lambda substitution algebras (λSAs), which are just SAs introduced by Feldman (for algebraizing equational logic) enriched with a countable family of unary operations of λ-abstraction and a binary operation of application. Two representation theorems, syntactical and semantic, are proved, what directly provides completeness theorems.

AlgebraDiscrete mathematicsUnary operationBinary operationComputer Science::Logic in Computer ScienceCompleteness (logic)Substitution (algebra)Countable setGödel's completeness theoremEquational logicAlgebraic logicMathematics
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On many-sorted algebraic closure operators

2004

A theorem of Birkhoff-Frink asserts that every algebraic closure operator on an ordinary set arises, from some algebraic structure on the set, as the corresponding generated subalgebra operator. However, for many-sorted sets, i.e., indexed families of sets, such a theorem is not longer true without qualification. We characterize the corresponding many-sorted closure operators as precisely the uniform algebraic operators. (© 2004 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim)

Algebraic cycleDiscrete mathematicsGeneral MathematicsAlgebraic surfaceReal algebraic geometryAlgebraic extensionDimension of an algebraic varietyAlgebraic functionOperator theoryAlgebraic closureMathematicsMathematische Nachrichten
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Asymptotically good codes from generalized algebraic-geometry codes

2005

We consider generalized algebraic-geometry codes, based on places of the same degree of a fixed algebraic function field over a finite field. In this note, using a method similar to the Justesen's one, we construct a family of such codes which is asymptotically good.

Algebraic function fieldBlock codeDiscrete mathematicsFunction field of an algebraic varietyApplied MathematicsReal algebraic geometryAlgebraic extensionAlgebraic functionLinear codeExpander codeComputer Science ApplicationsMathematics
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ON AUTOMORPHISMS OF GENERALIZED ALGEBRAIC-GEOMETRY CODES.

2007

Abstract We consider a class of generalized algebraic-geometry codes based on places of the same degree of a fixed algebraic function field over a finite field F / F q . We study automorphisms of such codes which are associated with automorphisms of F / F q .

Algebraic function fieldDiscrete mathematicsAlgebraic cycleFinite fieldFunction field of an algebraic varietyAlgebra and Number TheoryAutomorphisms of the symmetric and alternating groupsAlgebraic extensionAlgebraic geometryAutomorphismMathematics
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Theorems of ascoli type involving measures of noncompactness

1981

Almost periodic functionDiscrete mathematicsMetric spacePure mathematicsApplied MathematicsType (model theory)AnalysisMathematicsNonlinear Analysis: Theory, Methods & Applications
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Dynamic 2- and 3-connectivity on planar graphs

1992

We study the problem of maintaining the 2-edge-, 2-vertex-, and 3-edge-connected components of a dynamic planar graph subject to edge deletions. The 2-edge-connected components can be maintained in a total of O(n log n) time under any sequence of at most O(n) deletions. This gives O(log n) amortized time per deletion. The 2-vertex- and 3-edge-connected components can be maintained in a total of O(n log2n) time. This gives O(log2n) amortized time per deletion. The space required by all our data structures is O(n).

Amortized analysisBook embeddingPlanar straight-line graph1-planar graphPlanar graphCombinatoricssymbols.namesakePathwidthChordal graphTheoryofComputation_ANALYSISOFALGORITHMSANDPROBLEMCOMPLEXITYOuterplanar graphData_FILESsymbolsMathematicsofComputing_DISCRETEMATHEMATICSMathematics
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