Search results for "model [particle]"

showing 10 items of 1261 documents

A coincidence-point problem of Perov type on rectangular cone metric spaces

2017

We consider a coincidence-point problem in the setting of rectangular cone metric spaces. Using alpha-admissible mappings and following Perov's approach, we establish some existence and uniqueness results for two self-mappings. Under a compatibility assumption, we also solve a common fixed-point problem.

Algebra and Number Theory010102 general mathematicsMathematical analysisGeometryType (model theory)01 natural sciencesRectangular cone metric space spectral radius solid cone g-contraction of Perov type -admissible mapping -g-contraction of Perov type010101 applied mathematicsMetric spaceCone (topology)Settore MAT/05 - Analisi MatematicaSettore MAT/03 - Geometria0101 mathematicsCoincidence pointAnalysisMathematicsThe Journal of Nonlinear Sciences and Applications
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Bifurcations of Links of Periodic Orbits in Non-Singular Systems with Two Rotational Symmetries on S3

1997

A topological characterization of all possible links composed of the periodic orbits of a Non Singular Morse-Smale flow on S3 has been made by M. Wada. The presence of symmetry forces the appearance of given types of links. In this paper we introduce a geometrical tool to represent these type of links when a symmetry around two axes is considered on NMS systems: mosaics. On the other hand, we use mosaics to study what kind of bifurcation can occur in this type of system maintaining the symmetry.

Algebra and Number TheoryClassical mechanicsFlow (mathematics)Non singularHomogeneous spacePeriodic orbitsSymmetry (geometry)Type (model theory)TopologyBifurcationMathematicsJournal of Knot Theory and Its Ramifications
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Nonsmooth Optimization Methods

1999

From the previous chapters we know that after the discretization, elliptic and parabolic hemivariational inequalities can be transformed into substationary point type problems for locally Lipschitz superpotentials and as such will be solved. There is a class of mathematical programming methods especially developed for this type of problems. The aim of this chapter is to give an overview of nonsmooth optimization techniques with special emphasis on the first and the second order bundle methods. We present their basic ideas in the convex case and necessary modifications for nonconvex optimization. We shall use them in the next chapter for the numerical realization of several model examples. L…

AlgebraClass (computer programming)DiscretizationComputer scienceBundleRegular polygonType (model theory)Lipschitz continuityConvex functionRealization (systems)
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Polaroid operators and Weyl type theorems

2015

Weyl type theorems have been proved for a considerably large number of classes of operators. In this work, after introducing the class of polaroid operators and some notions from local spectral theory, we determine a theoretical and general framework from which Weyl type theorems may be promptly established for many of these classes of operators. The theory is exemplified by given several examples of hereditarily polaroid operators.

AlgebraClass (set theory)Spectral theoryMathematical analysisType (model theory)Mathematics
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The Fubini and Tonelli Theorems for Product Local Systems

2010

The notion of product local system and of the Kurzweil-Henstock type integral related to a product local system is introduced. The main result is a version of the Fubini and Tonelli theorems for product local systems.

AlgebraDiscrete mathematicsLocal systemProduct (mathematics)Fubini's theoremMathematics::Classical Analysis and ODEslocal system product of local systems Henstock integralType (model theory)Mathematics::Symplectic GeometryMathematics
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A Paley–Wiener type theorem for generalized non-quasianalytic classes

2012

AlgebraGeneral MathematicsType (model theory)MathematicsStudia Mathematica
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Pseudodifferential Analysis on Manifolds with Boundary — a Comparison of b-Calculus and Cone Algebra

2001

We establish a relation between two different approaches to a complete pseudodifferential analysis of totally characteristic or Fuchs type operators on compact manifolds with boundary respectively conical singularities: Melrose’s (overblown) b-calculus and Schulze’s cone algebra. Though quite different in their definition, we show that these two pseudodifferential calculi basically contain the same operators.

AlgebraGlobal analysisCone (topology)Mathematics::K-Theory and HomologyRicci-flat manifoldBoundary (topology)Gravitational singularityConical surfaceMathematics::Spectral TheoryType (model theory)MathematicsPoisson algebra
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Hodge Numbers for the Cohomology of Calabi-Yau Type Local Systems

2014

We determine the Hodge numbers of the cohomology group \(H_{L^{2}}^{1}(S, \mathbb{V}) = H^{1}(\bar{S},j_{{\ast}}\mathbb{V})\) using Higgs cohomology, where the local system \(\mathbb{V}\) is induced by a family of Calabi-Yau threefolds over a smooth, quasi-projective curve S. This generalizes previous work to the case of quasi-unipotent, but not necessarily unipotent, local monodromies at infinity. We give applications to Rohde’s families of Calabi-Yau 3-folds.

AlgebraHodge conjecturePure mathematicsMathematics::Algebraic Geometryp-adic Hodge theoryHodge theoryGroup cohomologyDe Rham cohomologyEquivariant cohomologyType (model theory)Mathematics::Symplectic GeometryHodge structureMathematics
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Closedness properties in team learning of recursive functions

1997

This paper investigates closedness properties in relation with team learning of total recursive functions. One of the first problems solved for any new identification types is the following: “Does the identifiability of classes U1 and U2 imply the identifiability of U1∪U2?” In this paper we are interested in a more general question: “Does the identifiability of every union of n−1 classes out of U1,...,Un imply the identifiability of U1∪...∪Un?” If the answer is positive, we call such identification type n-closed. We show that n-closedness can be equivalently formulated in terms of team learning. After that we find for which n team identification in the limit and team finite identification t…

AlgebraIdentification (information)Mathematical optimizationTeam learningRelation (database)IdentifiabilityLimit (mathematics)Inductive reasoningType (model theory)Priority queueMathematics
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Improvement of Grüss and Ostrowski type inequalities

2015

Several inequalities of Ostrowski-Gr?ss-type available in the literature are generalized considering the weighted case of them. The inequality of Gr?ss type proved by P. Cerone and S.S. Dragomir [3] is extended for the weighted case.

AlgebraInequalityGeneral Mathematicsmedia_common.quotation_subjectType (model theory)Mathematicsmedia_commonFilomat
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