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Detalle Investigador

DELFINA GOMEZ GANDARILLAS

Publicaciones
38
Proyectos
5

delfina.gomez@unican.es

Facultad de Ciencias. Avda. de los Castros, 48. 39005 Santander

Profesor Titular de Universidad

Doctor en Ciencias (Matemáticas)

Matemáticas De Las Vibraciones

DEPARTAMENTO DE MATEMÁTICAS, ESTADÍSTICA Y COMPUTACIÓN

Áreas de especialidad: ANALISIS MATEMATICO

Identificadores

Otros nombres en publicaciones

Gómez, D.
Gõmez, D.
Gomez, D.
Gómez, Delfina

Publicaciones Proyectos

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38 resultados

1 de 2

Spectral gaps in a double-periodic perforated Neumann waveguide

Artículo de Revista

Asymptotic Analysis, 2023, 131(3-4), 385-441

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI A. NAZAROV, RAFAEL ORIVE ILLERA, MARIA EUGENIA PEREZ MARTINEZ

02/02/2023

Asymptotic domain decomposition method for approximation the Spectrum of the diffusion operator in a domain containing thin tubes

Artículo de Revista

Mathematics, 2023, 11(16), 3592

Autoría: ANDREY AMOSOV, DELFINA GOMEZ GANDARILLAS, GRIGORY PANASENKO, MARIA EUGENIA PEREZ MARTINEZ

01/08/2023

Pointwise fixation along the edge of a Kirchhoff plate

Artículo de Revista

Journal of Mathematical Sciences, 2023, 277(4), 545-564

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

01/12/2023

Asymptotic stability of the spectrum of a parametric family of homogenization problems associated with a perforated waveguide

Artículo de Revista

Mathematische Nachrichten, 2023, 296(10), 4888-4910

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI A. NAZAROV, RAFAEL ORIVE ILLERA, MARIA EUGENIA PEREZ MARTINEZ

01/10/2023

A spectral problem for the Laplacian in joined thin films

Artículo de Revista

Calculus of Variations and Partial Differential Equations, 2023, 62(4), 129

Autoría: ANTONIO GAUDIELLO, DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ

01/05/2023

A revisit to a double-periodic perforated neumann waveguide: opening spectral gaps

Comunicación a Congreso

Integral methods in science and engineering: analytic and computational procedures

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI NAZAROV, RAFAEL ORIVE ILLERA, MARIA EUGENIA PEREZ MARTINEZ

2023

Spectral homogenization problems in linear elasticity: the averaged Robin reaction matrix

Comunicación a Congreso

Integral methods in science and engineering: analytic and computational procedures

Autoría: DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ

2023

Boundary homogenization with large reaction terms on a strainer-type wall

Artículo de Revista

Zeitschrift fur Angewandte Mathematik und Physik, 2022, 73(6), 234

Autoría: DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ

01/12/2022

Asymptotics for the spectrum of a floquet-parametric family of homogenization problems associated with a dirichlet waveguide

Comunicación a Congreso

Integral Methods in Science and Engineering: Applications in Theoretical and Practical Research

Autoría: DELFINA GOMEZ GANDARILLAS, S. A. NAZAROV, R. ORIVE-ILLERA, MARIA EUGENIA PEREZ MARTINEZ

2022

Remark on Justification of Asymptotics of Spectra of Cylindrical Waveguides with Periodic Singular Perturbations of Boundary and Coefficients

Artículo de Revista

Journal of Mathematical Sciences 2021. 257, 597-623

Autoría: DELFINA GOMEZ GANDARILLAS, S. A. NAZAROV, R. ORIVE-ILLERA, MARIA EUGENIA PEREZ MARTINEZ

2021

Localization effects for Dirichlet problems in domains surrounded by thin stiff and heavy bands

Artículo de Revista

Journal of differential equations Volume , 2021, 270, 1160-1195

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

01/01/2021

Pointwise fixation along the edge of the Kirchhoff plate

Artículo de Revista

Zapiski Nauchnykh Seminarov POMI, 2020, 493, 107-137

Autoría: DELFINA GOMEZ GANDARILLAS, S. A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

2020

Asymptotics for Spectral Problems with Rapidly Alternating Boundary Conditions on a Strainer Winkler Foundation

Artículo de Revista

Journal of Elasticity, 2020, 142, 89-120

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEI A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

2020

A Dirichlet spectral problem in domains surrounded by thin stiff and heavy bands

Capítulo de libro

Computational and Analytic Methods in Science and Engineering

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEY A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

2020

Spectral homogenization problems in linear elasticity with large reaction terms concentrated in small regions of the boundary

Capítulo de libro

Computational and Analytic Methods in Science and Engineering

Autoría: DELFINA GOMEZ GANDARILLAS, SERGEY A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

2020

Asymptotic analysis of the high frequencies for the Laplace operator in a thin T-like shaped structure

Artículo de Revista

Journal de Mathématiques Pures et Appliquées Volume 134, February 2020, Pages 299-327

Autoría: ANTONIO GAUDIELLO, DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ

28/06/2019

A Stiff Problem: Stationary Waves and Approximations

Comunicación a Congreso

Integral Methods in Science and Engineering: Analytic Treatment and Numerical Approximations

Autoría: DELFINA GOMEZ GANDARILLAS, SANTIAGO NAVAZO ESTEBAN, MARIA EUGENIA PEREZ MARTINEZ

2019

Homogenization in perforated domains: a Stokes grill and an adsorption process

Artículo de Revista

Applicable Analysis, 2018, 97(16), 2893-2919

Autoría: DELFINA GOMEZ GANDARILLAS, MIGUEL LOBO HIDALGO, MARIA EUGENIA PEREZ MARTINEZ, ÉVARISTE SANCHEZ-PALENCIA

01/10/2018

Homogenization of Winkler Steklov spectral conditions in three-dimensional linear elasticity

Artículo de Revista

Zeitschrift fur Angewandte Mathematik und Physik, 2018, 69(2)

Autoría: DELFINA GOMEZ GANDARILLAS, S. A. NAZAROV, MARIA EUGENIA PEREZ MARTINEZ

01/04/2018

Unilateral problems for the $p$-Laplace operator in perforated media involving large parameters

Artículo de Revista

ESAIM. Control, optimisation and calculus of variations 1-45 pp

Autoría: DELFINA GOMEZ GANDARILLAS, MIGUEL LOBO HIDALGO, MARIA EUGENIA PEREZ MARTINEZ, A.V. PODOLSKII, T.A. SHAPOSHNIKOVA

2018

Asymptotics for models of non-stationary diffusion in domains with a surface distribution of obstacles

Artículo de Revista

Mathematical Methods in the Applied Sciences - Volume42, Issue1 15 January 2019. Pages 403-413

Autoría: DELFINA GOMEZ GANDARILLAS, MIGUEL LOBO HIDALGO, MARIA EUGENIA PEREZ MARTINEZ

01/10/2018

Homogenization of Variational Inequalities for the p-Laplace Operator in Perforated Media Along Manifolds

Artículo de Revista

Applied Mathematics and Optimization, 2017, 1-19

Autoría: DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ, A. V. PODOLSKII, T. A. SHAPOSHNIKOVA

01/11/2017

On Homogenization of Nonlinear Robin Type Boundary Conditions for the n-Laplacian in n-Dimensional Perforated Domains

Comunicación a Congreso

Integral Methods in Science and Engineering, Volume 1 Theoretical Techniques

Autoría: DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ, A. V. PODOL?SKII, T.A. SHAPOSHNIKOVA

2017

Homogenization of a variational inequality for the p-Laplacian in perforated media with nonlinear restrictions for the flux on the boundary of isoperimetric perforations: p equal to the dimension of the space

Artículo de Revista

Doklady Mathematics March 2016, Volume 93, Issue 2, pp 140–144

Autoría: DELFINA GOMEZ GANDARILLAS, MARIA EUGENIA PEREZ MARTINEZ, MIGUEL LOBO HIDALGO, A.V. PODOLSKY, T.A. SHAPOSHNIKOVA

01/03/2016

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Detalle Investigador

DELFINA GOMEZ GANDARILLAS

Identificadores

Spectral gaps in a double-periodic perforated Neumann waveguide

Asymptotic domain decomposition method for approximation the Spectrum of the diffusion operator in a domain containing thin tubes

Pointwise fixation along the edge of a Kirchhoff plate

Asymptotic stability of the spectrum of a parametric family of homogenization problems associated with a perforated waveguide

A spectral problem for the Laplacian in joined thin films

A revisit to a double-periodic perforated neumann waveguide: opening spectral gaps

Spectral homogenization problems in linear elasticity: the averaged Robin reaction matrix

Boundary homogenization with large reaction terms on a strainer-type wall

Asymptotics for the spectrum of a floquet-parametric family of homogenization problems associated with a dirichlet waveguide

Remark on Justification of Asymptotics of Spectra of Cylindrical Waveguides with Periodic Singular Perturbations of Boundary and Coefficients

Localization effects for Dirichlet problems in domains surrounded by thin stiff and heavy bands

Pointwise fixation along the edge of the Kirchhoff plate

Asymptotics for Spectral Problems with Rapidly Alternating Boundary Conditions on a Strainer Winkler Foundation

A Dirichlet spectral problem in domains surrounded by thin stiff and heavy bands

Spectral homogenization problems in linear elasticity with large reaction terms concentrated in small regions of the boundary

Asymptotic analysis of the high frequencies for the Laplace operator in a thin T-like shaped structure

A Stiff Problem: Stationary Waves and Approximations

Homogenization in perforated domains: a Stokes grill and an adsorption process

Homogenization of Winkler Steklov spectral conditions in three-dimensional linear elasticity

Unilateral problems for the $p$-Laplace operator in perforated media involving large parameters

Asymptotics for models of non-stationary diffusion in domains with a surface distribution of obstacles

Homogenization of Variational Inequalities for the p-Laplace Operator in Perforated Media Along Manifolds

On Homogenization of Nonlinear Robin Type Boundary Conditions for the n-Laplacian in n-Dimensional Perforated Domains

Homogenization of a variational inequality for the p-Laplacian in perforated media with nonlinear restrictions for the flux on the boundary of isoperimetric perforations: p equal to the dimension of the space

HOMOGENIZACIÓN Y PERTURBACIONES ESPECTRALES EN MODELOS CON FUERTES CONTRASTES. ASPECTOS MATEMÁTICOS Proyecto PID2022-137694NB-I00 financiado por MICIU/AEI /10.13039/501100011033 y por FEDER, UE

AVANCES EN HOMOGENEIZACIÓN Y PERTURBACIONES ESPECTRALES. ASPECTOS MATEMÁTICOS (CONVOCATORIA FINANCIADA CONTRATO PROGRAMA GOB CANTABRIA -UC)

NUEVAS PERSPECTIVAS EN HOMOGENEIZACION Y PERTURBACIONES ESPECTRALES. ASPECTOS MATEMATICOS. Proyecto PGC2018-098178-B-I00 financiado por MCIN/ AEI /10.13039/501100011033/ FEDER "Una manera de hacer Europa"

MEDIOS HETEROGÉNEOS DE ALTO CONTRASTE: HOMOGENEIZACIÓN Y VIBRACIONES. ASPECTOS MATEMÁTICOS. (MTM2013-44883-P) (MINECO)

PERTURBACIONES ESPECTRALES: VIBRACIONES EN MULTIESTRUCTURAS Y HOMOGENEIZACION, Y PROBLEMAS SENSITIVOS (MTM2009-12628)