0000000000754907

AUTHOR

Marina Murillo-arcila

0000-0001-6589-0452

showing 2 related works from this author

Emphasizing visualization and physical applications in the study of eigenvectors and eigenvalues

2016

Computer scienceGeneral Mathematics05 social sciences050301 educationEducationVisualizationAlgebraComputer software0501 psychology and cognitive sciencesArchitectural educationAlgebra over a fieldMathematics instruction0503 educationEigenvalues and eigenvectors050104 developmental & child psychologyTeaching Mathematics and its Applications
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Maximal ℓ p ‐regularity of multiterm fractional equations with delay

2020

[EN] We provide a characterization for the existence and uniqueness of solutions in the space of vector-valued sequences l(p) (Z, X)for the multiterm fractional delayed model in the form Delta(alpha)u(n) + lambda Delta(beta)u(n) = Lambda u(n) + u(n-tau) + f(n), n is an element of Z, alpha, beta is an element of R+, tau is an element of Z, lambda is an element of R, where X is a Banach space, A is a closed linear operator with domain D(A) defined on X, f is an element of l(p)(Z,X) and Delta(Gamma) denotes the Grunwald-Letkinov fractional derivative of order Gamma > 0. We also give some conditions to ensure the existence of solutions when adding nonlinearities. Finally, we illustrate our resu…

DelayMaximal l(p)-regularityMultiterm fractionalGeneral MathematicsFractional equationsGeneral EngineeringApplied mathematicsGrunwald-Letnikov derivativeMATEMATICA APLICADAGrünwald–Letnikov derivativeMathematicsMathematical Methods in the Applied Sciences
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