Search results for "vector space"

showing 10 items of 287 documents

Designing Precoding and Receive Matrices for Interference Alignment in MIMO Interference Channels

2017

Interference is a key bottleneck in wireless communication systems. Interference alignment is a management technique that align interference from other transmitters in the least possibly dimension subspace at each receiver and provides the remaining dimensions for free interference signal. An uncoordinated interference is an example of interference which cannot be aligned coordinately with interference from coordinated part; consequently, the performance of interference alignment approaches are degraded. In this paper, we propose a rank minimization method to enhance the performance of interference alignment in the presence of uncoordinated interference sources. Firstly, to obtain higher mu…

Optimization problemRank (linear algebra)Computer scienceComputerSystemsOrganization_COMPUTER-COMMUNICATIONNETWORKSMIMO020206 networking & telecommunications020302 automobile design & engineering02 engineering and technologyTopologyInterference (wave propagation)PrecodingMultiplexing0203 mechanical engineeringDimension (vector space)Interference (communication)0202 electrical engineering electronic engineering information engineeringInterference alignmentComputer Science::Information TheoryCommunication channelGLOBECOM 2017 - 2017 IEEE Global Communications Conference
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Greedy and K-Greedy algoritmhs for multidimensional data association

2011

[EN] The multidimensional assignment (MDA) problem is a combinatorial optimization problem arising in many applications, for instance multitarget tracking (MTT). The objective of an MDA problem of dimension $d\in\Bbb{N}$ is to match groups of $d$ objects in such a way that each measurement is associated with at most one track and each track is associated with at most one measurement from each list, optimizing a certain objective function. It is well known that the MDA problem is NP-hard for $d\geq3$. In this paper five new polynomial time heuristics to solve the MDA problem arising in MTT are presented. They are all based on the semi-greedy approach introduced in earlier research. Experimen…

OptimizationMathematical optimizationCombinatorial optimizationPolynomial approximationESTADISTICA E INVESTIGACION OPERATIVAAerospace EngineeringApproximation algorithmNP-hardSensor fusionDimension (vector space)Combinatorial optimization problemsMulti-target trackingPolynomial time heuristicsCombinatorial optimizationAlgorithm designElectrical and Electronic EngineeringMultidimensional assignmentObjective functionsHeuristicsGreedy algorithmTime complexityAlgorithmMultidimensional dataAlgorithmsMathematics
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General causality orientations in self-determination theory: Meta-analysis and test of a process model

2020

Causality orientations theory, a key sub-theory of self-determination theory, identifies three distinct causality orientations: autonomy, control, and impersonal orientation. The theory proposes generalized effects of the orientations on motivation and behavior. We meta-analyzed studies ( k = 83) testing relations between causality orientations, forms of motivation from self-determination theory, and behavior. Pooled data were used to test a process model in which autonomous and controlled forms of motivation mediated relations between causality orientations and behavior. Results revealed that autonomy and control orientations were positively correlated with autonomous and controlled forms…

Orientation (vector space)Causality (physics)Social PsychologyProcess (engineering)05 social sciences050109 social psychology0501 psychology and cognitive sciencesPsychology050105 experimental psychologySelf-determination theoryTest (assessment)Cognitive psychologyEuropean Journal of Personality
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Analytical results forO(αs)radiative corrections toe+e−→tt¯↑up to a given gluon energy cut

2009

We determine the O({alpha}{sub s}) radiative corrections to polarized top quark pair production in e{sup +}e{sup -} annihilations with a specified gluon energy cut. We write down fully analytical results for the unpolarized and polarized O({alpha}{sub s}) cross sections e{sup +}e{sup -}{yields}tt(G) and e{sup +}e{sup -}{yields}tt{sup {up_arrow}}(G) including their polar orientation dependence relative to the beam direction. In the soft-gluon limit we recover the usual factorizing form known from the soft-gluon approximation. In the limit when the gluon energy cut takes its maximum value we recover the totally inclusive unpolarized and polarized cross sections calculated previously. We provi…

Orientation (vector space)PhysicsNuclear and High Energy PhysicsParticle physicsTop quarkAnnihilationPair productionElectron–positron annihilationHigh Energy Physics::PhenomenologyRadiative transferEnergy (signal processing)GluonPhysical Review D
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A special class of uncoupled and quasi-homogeneous laminates

2001

Abstract This paper deals with two main problems in laminate design: the search for uncoupled and quasi-homogeneous laminates. Using the polar representation method, the authors show the existence of a particular class of mathematically exact solutions to these two problems. An important feature of these solutions is that they are independent of the orientations of the layers. In fact, these orientations are not fixed by the method, and each solution determines in reality only a stacking sequence, where each layer belongs to a group of plies having the same orientation. The orientations remain undetermined, and it is up to the designer to fix them. In any event, whether the laminate is unco…

Orientation (vector space)SequenceMaterials scienceGroup (mathematics)Event (relativity)General EngineeringCeramics and CompositesClass (philosophy)Marsaglia polar methodComposite materialInverse problemRepresentation (mathematics)Composites Science and Technology
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Key-ring structure gradients and sheath folds in the Goantagab Domain of NW Namibia

2011

Abstract The concept of deformation phases is one of the corner stones of structural geology but, despite its simplicity, there are situations where the concept breaks down. In the Goantagab Domain of NW Namibia, structures in an area of complex deformation can be subdivided into at least four sets, attributed to four deformation phases on the basis of overprinting relations. Three of these sets of structures, however, formed during the same tectonic event under similar metamorphic circumstances but slightly different flow conditions. These sets of structures show gradational transitions in space that can be understood by a concept of “key-ring structure gradients”, where older D A structur…

Orientation (vector space)TectonicsDomain (ring theory)Foliation (geology)Tectonic phaseGeologyGeometryDeformation (meteorology)Structural geologyOverprintingGeologyJournal of Structural Geology
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The Variational Mcshane Integral in Locally Convex Spaces

2009

The variational McShane integral for functions taking values in a locally convex space is defined, and it is characterized by means of the p-variation of the indefinite Pettis integral

Pettis integralConvex analysisMcShane integralPure mathematicsPettis integral McShane integral variational McShane integral locally convex spacesGeneral MathematicsMathematical analysisvariational McShane integral28B05Settore MAT/05 - Analisi Matematicalocally convex spacesLocally convex topological vector spacePettis integral46G10MathematicsRocky Mountain Journal of Mathematics
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Light-Driven Extremely Nonlinear Bulk Photogalvanic Currents

2021

We predict the generation of bulk photocurrents in materials driven by bichromatic fields that arc circularly polarized and corotating. The nonlinear photocurrents have a fully controllable directionality and amplitude without requiring carrier-envelope-phase stabilization or few-cycle pulses, and can be generated with photon energies much smaller than the band gap (reducing heating in the photoconversion process). We demonstrate with ab initio calculations that the photocurrent generation mechanism is universal and arises in gaped materials (Si, diamond, MgO, hBN), in semimetals (graphene), and in two- and three-dimensional systems. Photocurrents are shown to rely on sub-laser-cycle asymme…

PhotonBand gapGeneral Physics and AstronomyPhysics::Optics02 engineering and technologyphotocurrent7. Clean energy01 natural sciencesSettore FIS/03 - Fisica Della Materia0103 physical sciencesHigh harmonic generationhigh-harmonic generationSensitivity (control systems)010306 general physicsPhysicsPhotocurrentCondensed matter physicsbusiness.industrysemiconductor021001 nanoscience & nanotechnologySemimetalOrientation (vector space)SemiconductorStrong light-matter coupling0210 nano-technologybusinessPhysical Review Letters
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Robust optimal control of two-level quantum systems

2017

We investigate the time and the energy minimum optimal solutions for the robust control of two-level quantum systems against offset or control field uncertainties. Using the Pontryagin Maximum Principle, we derive the global optimal pulses for the first robustness orders. We show that the dimension of the control landscape is lower or equal to 2N for a field robust to the N th order, which leads to an estimate of its complexity.

Physics0209 industrial biotechnologyQuantum PhysicsOffset (computer science)Field (physics)Order (ring theory)FOS: Physical sciences02 engineering and technologyOptimal control01 natural sciences020901 industrial engineering & automationDimension (vector space)Robustness (computer science)0103 physical sciencesApplied mathematicsRobust control010306 general physicsQuantum Physics (quant-ph)Quantum
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Numerical evidence of hyperscaling violation in wetting transitions of the random-bond Ising model in d = 2 dimensions

2017

We performed extensive simulations of the random-bond Ising model confined between walls where competitive surface fields act. By properly taking the thermodynamic limit we unambiguously determined wetting transition points of the system, as extrapolation of localization-delocalization transitions of the interface between domains of different orientation driven by the respective fields. The finite-size scaling theory for wetting with short-range fields establishes that the average magnetization of the sample, with critical exponent β, is the proper order parameter for the study of wetting. While the hyperscaling relationship given by γ+2β=ν +ν requires β=1/2 (γ=4, ν =3, and ν =2), the therm…

PhysicsCiencias AstronómicasCondensed matter physicsCiencias FísicasHYPERSCALINGTransitionsOrder (ring theory)WettingTRANSITIONSHyperscaling//purl.org/becyt/ford/1.3 [https]Orientation (vector space)Astronomía//purl.org/becyt/ford/1 [https]MagnetizationWetting transitionThermodynamic limitExponentIsing modelCritical exponentCIENCIAS NATURALES Y EXACTASWETTING
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