Search results for "init"

showing 10 items of 6629 documents

Relative principal congruences in congruence-modular quasivarieties

1998

The problem of definability of relative principal congruences in relatively congruence modular (RCM) quasivarieties is investigated. The RCM quasivarieties are characterized in terms of parameterized families of finite sets of pairs of terms which define relative principal congruences.

Algebra and Number TheoryMathematics::General Mathematicsbusiness.industryMathematics::Number TheoryMathematics::Rings and AlgebrasPrincipal (computer security)Mathematics::General TopologyParameterized complexityModular designCongruence relationAlgebraMathematics::LogicCongruence (manifolds)Algebra over a fieldbusinessFinite setMathematicsAlgebra Universalis
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A rigidity theorem for Lagrangian deformations

2005

We consider deformations of singular Lagrangian varieties in symplectic manifolds. We prove that a Lagrangian deformation of a Lagrangian complete intersection is analytically rigid provided that this is the case infinitesimally. This result is given as a consequence of the coherence of the direct image sheaves of relative infinitesimal Lagrangian deformations.

Algebra and Number TheoryRigidity (electromagnetism)Integrable systemInverse problem for Lagrangian mechanicsInfinitesimalLagrangian systemMathematical analysisComplete intersectionMathematics::Symplectic GeometryGauge symmetryMathematicsSymplectic geometryCompositio Mathematica
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A Criterium for the Strict Positivity of the Density of the Law of a Poisson Process

2011

We translate in semigroup theory our result (Leandre, 1990) giving a necessary condition so that the law of a Markov process with jumps could have a strictly positive density. This result express, that we have to jump in a finite number of jumps in a "submersive" way from the starting point to the end point if the density of the jump process is strictly positive in . We use the Malliavin Calculus of Bismut type of (Leandre, (2008;2010)) translated in semi-group theory as a tool, and the interpretation in semi-group theory of some classical results of the stochastic analysis for Poisson process as, for instance, the formula giving the law of a compound Poisson process.

Algebra and Number TheorySemigroupStochastic processlcsh:MathematicsApplied MathematicsMarkov processlcsh:QA1-939Malliavin calculussymbols.namesakeLawCompound Poisson processJumpsymbolsFinite setJump processAnalysisMathematicsAdvances in Difference Equations
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Injectors with a normal complement in a finite solvable group

2011

Abstract Suppose G is a finite solvable group, and H is a subgroup with a normal complement in G. We shall find necessary and sufficient conditions (some of which are related to the properties of coprime actions) for H to be an injector in G. We shall also use these criteria to find characterizations of injectors which need not have a normal complement.

AlgebraAlgebra and Number TheoryCoprime integersSolvable groupinjectorfitting setfinite solvable group theorynormal complementComplement (complexity)Mathematics
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Pronormal subgroups of a direct product of groups

2009

[EN] We give criteria to characterize abnormal, pronormal and locally pronormal subgroups of a direct product of two finite groups A×B, under hypotheses of solvability for at least one of the factors, either A or B.

AlgebraAlgebra and Number TheoryDirect productsDirect product of groupsLocally finite groupPronormal subgroupsMATEMATICA APLICADAFinite groupsAbnormal subgroupsMathematicsJournal of Algebra
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Irreducible Representations of Periodic Finitary Linear Groups

1996

AlgebraAlgebra and Number TheoryRepresentation theory of SUIrreducible representationFinitary(gK)-moduleIrreducible elementMathematicsJournal of Algebra
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Algebras of unbounded operators and physical applications: a survey

2009

After a historical introduction on the standard algebraic approach to quantum mechanics of large systems we review the basic mathematical aspects of the algebras of unbounded operators. After that we discuss in some details their relevance in physical applications.

AlgebraAlgebras of unbounded operatorComputer scienceComputingMethodologies_SYMBOLICANDALGEBRAICMANIPULATIONAlgebraic dynamicFOS: Physical sciencesStatistical and Nonlinear PhysicsRelevance (information retrieval)Mathematical Physics (math-ph)Algebraic numberQuantum systems with infinite degrees of freedomSettore MAT/07 - Fisica MatematicaMathematical Physics
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Nonstochastic languages as projections of 2-tape quasideterministic languages

1998

A language L (n) of n-tuples of words which is recognized by a n-tape rational finite-probabilistic automaton with probability 1-e, for arbitrary e > 0, is called quasideterministic. It is proved in [Fr 81], that each rational stochastic language is a projection of a quasideterministic language L (n) of n-tuples of words. Had projections of quasideterministic languages on one tape always been rational stochastic languages, we would have a good characterization of the class of the rational stochastic languages. However we prove the opposite in this paper. A two-tape quasideterministic language exists, the projection of which on the first tape is a nonstochastic language.

AlgebraClass (set theory)TheoryofComputation_COMPUTATIONBYABSTRACTDEVICESFinite-state machineRegular languageProjection (mathematics)Deterministic automatonComputer scienceProbabilistic automatonCharacterization (mathematics)AlgorithmAutomaton
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Fixed point spaces, primitive character degrees and conjugacy class sizes

2006

Let G be a finite group that acts on a nonzero finite dimensional vector space V over an arbitrary field. Assume that V is completely reducible as a G-module, and that G fixes no nonzero vector of V. We show that some element g ∈ G has a small fixed-point space in V. Specifically, we prove that we can choose g so that dim C V (g) < (1/p)dim V, where p is the smallest prime divisor of |G|.

AlgebraCombinatoricsFinite groupCharacter (mathematics)Conjugacy classApplied MathematicsGeneral MathematicsPrime factorField (mathematics)Fixed pointSpace (mathematics)MathematicsVector spaceProceedings of the American Mathematical Society
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On the abnormal structure of finite groups

2014

We study finite groups in which every maximal subgroup is supersoluble or normal. Our results answer some questions arising from papers of Asaad and Rose.

AlgebraCombinatoricsMaximal subgroupSupersoluble groupGeneral MathematicsGrups Teoria deRose (topology)ÀlgebraFinite groupMaximal subgroupMATEMATICA APLICADAAbnormal structureMathematics
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