Search results for "Jacob"

showing 10 items of 181 documents

Voicing the Subaltern in African-American and Dalit Women's Autobiographies

2021

This paper aims to analyse two major autobiographies of Dalit women's literature and African American women's writing - Karukku (1992) by Bama Faustina and Incidents in the Life of a Slave Girl (1861) by Harriet A. Jacobs - to bring forth the similarities between these two groups of subaltern women. Through the means of autobiography, both writers transmit their own experiences and denounce the gender, race and caste oppression endured. The subaltern theory coined by Antonio Gramsci and developed by Gayatri Spivak will be used to analyse these texts and the way they establish a link between two different worlds as well as how they share the common objective of making their narrators' exclus…

Caste systemsubalternmedia_common.quotation_subjectdalitBamaGeneral WorksRace (biology)SubalternLiterary studies0502 economics and businessA050602 political science & public administrationharriet a. jacobsGirlSociology050207 economicsAfrican AmericanbamaHarriet A. JacobsEsclavitudSubalternomedia_commonAfrican americanOppression05 social sciencesCasteBiographyGender studiesDalitSubaltern0506 political scienceslaverSistema de castacaste systemAfroamericanoVoiceSlaverafrican americanIndialogs: Spanish Journal of India Studies
researchProduct

Approximate Osher–Solomon schemes for hyperbolic systems

2016

This paper is concerned with a new kind of Riemann solvers for hyperbolic systems, which can be applied both in the conservative and nonconservative cases. In particular, the proposed schemes constitute a simple version of the classical Osher-Solomon Riemann solver, and extend in some sense the schemes proposed in Dumbser and Toro (2011) 19,20. The viscosity matrix of the numerical flux is constructed as a linear combination of functional evaluations of the Jacobian of the flux at several quadrature points. Some families of functions have been proposed to this end: Chebyshev polynomials and rational-type functions. Our schemes have been tested with different initial value Riemann problems f…

Chebyshev polynomialsApplied MathematicsNumerical analysisMathematical analysis010103 numerical & computational mathematics01 natural sciencesRiemann solverEuler equations010101 applied mathematicsComputational Mathematicssymbols.namesakeRiemann hypothesisRiemann problemJacobian matrix and determinantsymbols0101 mathematicsShallow water equationsMathematicsApplied Mathematics and Computation
researchProduct

Complex Numbers and Polynomials

2016

As mentioned in Chap. 1, for a given set and an operator applied to its elements, if the result of the operation is still an element of the set regardless of the input of the operator, then the set is said closed with respect to that operator.

Classical orthogonal polynomialsPure mathematicssymbols.namesakeOperator (computer programming)Difference polynomialsGegenbauer polynomialsDiscrete orthogonal polynomialsOrthogonal polynomialsFibonacci polynomialssymbolsJacobi polynomialsMathematics
researchProduct

On the zeros of Jacobi polynomials

1994

Classical orthogonal polynomialssymbols.namesakePure mathematicsJacobi eigenvalue algorithmGegenbauer polynomialsJacobi operatorGeneral MathematicsOrthogonal polynomialsWilson polynomialssymbolsJacobi methodJacobi polynomialsMathematicsActa Mathematica Hungarica
researchProduct

A secular equation for the Jacobian matrix of certain multispecies kinematic flow models

2010

Computational MathematicsNumerical Analysissymbols.namesakeFlow (mathematics)Applied MathematicsMathematical analysisJacobian matrix and determinantSecular equationsymbolsKinematicsAnalysisMathematicsNumerical Methods for Partial Differential Equations
researchProduct

Derivatives and inverse of a linear-nonlinear multi-layer spatial vision model

2016

Linear-nonlinear transforms are interesting in vision science because they are key in modeling a number of perceptual experiences such as color, motion or spatial texture. Here we first show that a number of issues in vision may be addressed through an analytic expression of the Jacobian of these linear-nonlinear transforms. The particular model analyzed afterwards (an extension of [Malo & Simoncelli SPIE 2015]) is illustrative because it consists of a cascade of standard linear-nonlinear modules. Each module roughly corresponds to a known psychophysical mechanism: (1) linear spectral integration and nonlinear brightness-from-luminance computation, (2) linear pooling of local brightness…

Computational NeuroscienceDeep NetworkQuantitative Biology - Neurons and CognitionFOS: Biological sciencesLinear-Nonlinear Model92B20Multi-Layer ModelNeurons and Cognition (q-bio.NC)InverseJacobian
researchProduct

A saturated strategy robustly ensures stability of the cooperative equilibrium for Prisoner's dilemma

2016

We study diffusion of cooperation in a two-population game in continuous time. At each instant, the game involves two random individuals, one from each population. The game has the structure of a Prisoner's dilemma where each player can choose either to cooperate (c) or to defect (d), and is reframed within the field of approachability in two-player repeated game with vector payoffs. We turn the game into a dynamical system, which is positive, and propose a saturated strategy that ensures local asymptotic stability of the equilibrium (c, c) for any possible choice of the payoff matrix. We show that there exists a rectangle, in the space of payoffs, which is positively invariant for the syst…

Computer Science::Computer Science and Game Theory0209 industrial biotechnologyControl and OptimizationSymmetric gameNormal-form gameStochastic gameSymmetric equilibrium02 engineering and technologyPrisoner's dilemma01 natural sciences010104 statistics & probability020901 industrial engineering & automationStrategySettore ING-INF/04 - AutomaticaArtificial IntelligenceRepeated gameDecision Sciences (miscellaneous)Simultaneous gameSettore MAT/09 - Ricerca Operativa0101 mathematicsMathematical economicsGames Sociology Statistics Trajectory Asymptotic stability Jacobian matricesArtificial Intelligence; Decision Sciences (miscellaneous); Control and OptimizationMathematics2016 IEEE 55th Conference on Decision and Control (CDC)
researchProduct

The Ontogenesis of Action Syntax

2019

Language and action share similar organizational principles. Both are thought to be hierarchical and recursive in nature. Here we address the relationship between language and action from developmental and neurophysiological perspectives. We discuss three major aspects: The extent of the analogy between language and action; the necessity to extend research on the yet largely neglected aspect of action syntax; the positive contribution of a developmental approach to this topic. We elaborate on the claim that adding an ontogenetic approach will help to obtain a comprehensive picture about both the interplay between language and action and its development, and to answer the question whether th…

Computer scienceDevelopmental approachlcsh:BF1-990AnalogySocio-culturaleDevelopment050105 experimental psychology03 medical and health sciences0302 clinical medicineAction Development Infants Language SyntaxLS5_10501 psychology and cognitive sciencesSyntaxGeneral PsychologyLanguageCognitive science10093 Institute of Psychology05 social sciencesaction; language; development; infants; syntax3200 General PsychologySyntaxlcsh:PsychologyAction (philosophy)Action; Language; Development; Infants; SyntaxAction150 PsychologyInfants030217 neurology & neurosurgery10190 Jacobs Center for Productive Youth DevelopmentCollabra
researchProduct

Spectral WENO schemes with Adaptive Mesh Refinement for models of polydisperse sedimentation

2012

The sedimentation of a polydisperse suspension with particles belonging to N size classes (species) can be described by a system of N nonlinear, strongly coupled scalar first-order conservation laws. Its solutions usually exhibit kinematic shocks separating areas of different composition. Based on the so-called secular equation [J. Anderson, Lin. Alg. Appl. 246, 49–70 (1996)], which provides access to the spectral decomposition of the Jacobian of the flux vector for this class of models, Burger et al. [J. Comput. Phys. 230, 2322–2344 (2011)] proposed a spectral weighted essentially non-oscillatory (WENO) scheme for the numerical solution of the model. It is demonstrated that the efficiency …

Conservation lawAdaptive mesh refinementApplied MathematicsComputational MechanicsScalar (physics)KinematicsSuspension (topology)Matrix decompositionNonlinear systemsymbols.namesakeClassical mechanicsJacobian matrix and determinantsymbolsApplied mathematicsMathematicsZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik
researchProduct

On the hyperbolicity of certain models of polydisperse sedimentation

2012

The sedimentation of a polydisperse suspension of small spherical particles dispersed in a viscous fluid, where particles belong to N species differing in size, can be described by a strongly coupled system of N scalar, nonlinear first-order conservation laws for the evolution of the volume fractions. The hyperbolicity of this system is a property of theoretical importance because it limits the range of validity of the model and is of practical interest for the implementation of numerical methods. The present work, which extends the results of R. Burger, R. Donat, P. Mulet, and C.A. Vega (SIAM Journal on Applied Mathematics 2010; 70:2186–2213), is focused on the fluxes corresponding to the …

Conservation lawGeneral MathematicsNumerical analysisMathematical analysisGeneral EngineeringRational functionNonlinear systemsymbols.namesakeLinear algebraDiagonal matrixJacobian matrix and determinantsymbolsEigenvalues and eigenvectorsMathematics
researchProduct