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showing 10 items of 1859 documents

HAWK 2.0: A Monte Carlo program for Higgs production in vector-boson fusion and Higgs strahlung at hadron colliders

2019

Abstract The Monte Carlo integrator HAWK provides precision predictions for Higgs production at hadron colliders in vector-boson fusion and Higgs strahlung, i.e. in production processes where the Higgs boson is Attached to WeaK bosons. The fully differential predictions include the full QCD and electroweak next-to-leading-order corrections. Results are computed as integrated cross sections and as binned distributions for important hadron-collider observables. Title of program: HAWK, version 2.0 Catalogue Id: AEWT_v1_0 Nature of problem Precision calculation of cross sections and differential distributions for Higgs-boson production in vector-boson fusion and Higgs strahlung at the LHC as de…

Computational MethodComputational PhysicsHigh Energy Physics::PhenomenologyComputer Science::Programming LanguagesHigh Energy Physics::ExperimentElementary Particles
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FlexibleSUSY—A spectrum generator generator for supersymmetric models

2019

This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2018) Abstract We introduce FlexibleSUSY, a Mathematica and C++ package, which generates a fast, precise C++ spectrum generator for any SUSY model specified by the user. The generated code is designed with both speed and modularity in mind, making it easy to adapt and extend with new features. The model is specified by supplying the superpotential, gauge structure and particle content in a SARAH model file; specific boundary conditions e.g. at the GUT, weak or intermediate scales are defined in a separate F... Title of program: FlexibleSUSY Catalogue Id: AEVI_v1_0 Nature of problem Determini…

Computational PhysicsFOS: Electrical engineering electronic engineering information engineeringProgramming LanguagesInterdisciplinary sciencesOtherComputer HardwareSoftwareElementary Particles
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AMYR 2: A new version of a computer program for pair potential calculation of molecular associations

2019

Abstract AMYR is a computer program for the calculation of molecular associations using Fraga's pairwise atom - atom potential. The interaction energy is evaluated through a 1/R expansion. The electrostatic energy is calculated through either the one-centre-per atom or the three-centres-per atom model by Hunter and Sanders. A pairwise dispersion energy term is included in the potential and corrected by a damping function. The program carries out energy minimizations through variable metric methods. Th... Title of program: AMYR 2 Catalogue Id: ADIW_v1_0 Nature of problem The program determines the optimum separation and relative orientation of two interacting molecular systems through a mini…

Computational PhysicsMolecular PhysicsComputer Science::Programming LanguagesBiological SciencesMolecular BiologyPhysical Chemistry
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Equivalence closure in the two-variable guarded fragment

2015

We consider the satisfiability and finite satisfiability problems for the extension of the two-variable guarded fragment in which an equivalence closure operator can be applied to two distinguished binary predicates. We show that the satisfiability and finite satisfiability problems for this logic are 2-ExpTime-complete. This contrasts with an earlier result that the corresponding problems for the full two-variable logic with equivalence closures of two binary predicates are 2-NExpTime-complete.

Computational complexity theoryLogiccomputational complexityguarded fragmentsatisfiability problemBinary numberTheoretical Computer ScienceCombinatoricsArts and Humanities (miscellaneous)Computer Science::Logic in Computer ScienceClosure operatorEquivalence (formal languages)MathematicsDiscrete mathematicssatisfiability problemcomputational complexitydecidabilityequivalence closureSatisfiabilityDecidabilityTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESClosure (computer programming)Hardware and ArchitectureTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSBoolean satisfiability problemSoftwareJournal of Logic and Computation
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On the Quantum and Classical Complexity of Solving Subtraction Games

2019

We study algorithms for solving Subtraction games, which are sometimes referred as one-heap Nim games.

Computer Science::Computer Science and Game TheoryComputer science010102 general mathematicsComputingMilieux_PERSONALCOMPUTINGSubtraction01 natural sciences010305 fluids & plasmasAlgebra0103 physical sciencesComputer Science::Programming LanguagesQuantum algorithmHardware_ARITHMETICANDLOGICSTRUCTURES0101 mathematicsQuantumGame theoryQuantum computer
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Understanding star-fundamental algebras

2021

Star-fundamental algebras are special finite dimensional algebras with involution ∗ * over an algebraically closed field of characteristic zero defined in terms of multialternating ∗ * -polynomials. We prove that the upper-block matrix algebras with involution introduced in Di Vincenzo and La Scala [J. Algebra 317 (2007), pp. 642–657] are star-fundamental. Moreover, any finite dimensional algebra with involution contains a subalgebra mapping homomorphically onto one of such algebras. We also give a characterization of star-fundamental algebras through the representation theory of the symmetric group.

Computer Science::Machine LearningInvolutionPure mathematicsStar-fundamentalApplied MathematicsGeneral MathematicsStar (graph theory)Polynomial identityComputer Science::Digital LibrariesSettore MAT/02 - AlgebraStatistics::Machine LearningIDEAIS (ÁLGEBRA)Computer Science::Mathematical SoftwareComputer Science::Programming LanguagesInvolution (philosophy)Mathematics
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Complex group algebras of finite groups: Brauer’s Problem 1

2005

Brauer’s Problem 1 asks the following: what are the possible complex group algebras of finite groups? It seems that with the present knowledge of representation theory it is not possible to settle this question. The goal of this paper is to announce a partial solution to this problem. We conjecture that if the complex group algebra of a finite group does not have more than a fixed number m m of isomorphic summands, then its dimension is bounded in terms of m m . We prove that this is true for every finite group if it is true for the symmetric groups.

Computer Science::Machine LearningModular representation theoryPure mathematicsFinite groupBrauer's theorem on induced charactersGroup (mathematics)General MathematicsMathematicsofComputing_GENERALComputer Science::Digital LibrariesRepresentation theoryCombinatoricsStatistics::Machine LearningGroup of Lie typeSymmetric groupComputer Science::Mathematical SoftwareComputer Science::Programming LanguagesBrauer groupMathematicsElectronic Research Announcements of the American Mathematical Society
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Learning by the Process of Elimination

2002

AbstractElimination of potential hypotheses is a fundamental component of many learning processes. In order to understand the nature of elimination, herein we study the following model of learning recursive functions from examples. On any target function, the learning machine has to eliminate all, save one, possible hypotheses such that the missing one correctly describes the target function. It turns out that this type of learning by the process of elimination (elm-learning, for short) can be stronger, weaker or of the same power as usual Gold style learning.While for usual learning any r.e. class of recursive functions can be learned in all of its numberings, this is no longer true for el…

Computer Science::Machine LearningProcess of eliminationGeneralization0102 computer and information sciences02 engineering and technology01 natural sciencesNumberingComputer Science ApplicationsTheoretical Computer ScienceDecidabilityAlgebraComputational Theory and Mathematics010201 computation theory & mathematicsPhysics::Plasma Physics0202 electrical engineering electronic engineering information engineeringRecursive functions020201 artificial intelligence & image processingEquivalence (formal languages)Information SystemsMathematicsInformation and Computation
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Automatic construction of test sets: Theoretical approach

2005

We consider the problem of automatic construction of complete test set (CTS) from program text. The completeness criterion adopted is C1, i.e., it is necessary to execute all feasible branches of program at least once on the tests of CTS. A simple programming language is introduced with the property that the values used in conditional statements are not arithmetically deformed. For this language the CTS problem is proved to be algorithmically solvable and CTS construction algorithm is obtained. Some generalizations of this language containing counters, stacks or arrays are considered where the CTS problem remains solvable. In conclusion the applications of the obtained results to CTS constr…

Computer Science::PerformanceComputer scienceProperty (programming)Simple (abstract algebra)Completeness (order theory)Test setComputerSystemsOrganization_COMPUTER-COMMUNICATIONNETWORKSComputer Science::Networking and Internet ArchitectureComputer Science::Programming LanguagesInternal variableArithmeticHardware_LOGICDESIGNTest (assessment)
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"Table 3" of "Search for supersymmetry using final states with one lepton, jets, and missing transverse momentum with the ATLAS detector in sqrt{s} =…

2011

Distribution of M(C=EFFECTIVE) IN GEV for data and background MC calculation.

Computer Science::Software EngineeringSUSY7000.0Jet ProductionNInclusiveProton-Proton ScatteringComputer Science::Programming LanguagesCondensed Matter::Strongly Correlated ElectronsHigh Energy Physics::ExperimentP P --> LEPTON+ JETS XP P --> LEPTON- JETS XSupersymmetryNuclear Experiment
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