M. Durán

发表

The Helmholtz equation in a locally perturbed half-plane with passive boundary

J. Nédélec, I. Muga, M. Durán, 2006 .

A numerical study of a spectral problem in solid‐fluid type structures

Mario Durán, Carlos Conca, C. Conca, 1995 .

Fast multipole boundary element method for the Laplace equation in a locally perturbed half-plane with a Robin boundary condition

M. Durán, C. Pérez-Arancibia, Pedro Ramaciotti, 2012 .

Hybrid FEM/BEM modeling of finite‐sized photonic crystals for semiconductor laser beams

Carlos Jerez-Hanckes, M. Guarini, M. Guarini, 2010 .

Open-pit slope design using a DtN-FEM: Parameter space exploration

M. Durán, Eduardo Godoy, Esteban Román Catafau, 2021, International Journal of Rock Mechanics and Mining Sciences.

On the existence of surface waves in an elastic half-space with impedance boundary conditions

J. Nédélec, M. Durán, Eduardo Godoy, 2012 .

On the Green's function for the Helmholtz operator in an impedance circular cylindrical waveguide

Mario Durán, Carlos Pérez-Arancibia, M. Durán, 2010, J. Comput. Appl. Math..

Numerical stability in the calculation of eigenfrequencies using integral equations

Jean-Claude Nédélec, Mario Durán, J. Nédélec, 2001 .

A Dirichlet-to-Neumann finite element method for axisymmetric elastostatics in a semi-infinite domain

Mario Durán, Eduardo Godoy, Valeria Boccardo, 2017, J. Comput. Phys..

Computing numerically the Green’s function of the half-plane Helmholtz operator with impedance boundary conditions

Jean-Claude Nédélec, Mario Durán, Ricardo Hein, 2007, Numerische Mathematik.

On an equivalent representation of the Green's function for the Helmholtz problem in a non-absorbing impedance half-plane

Mario Durán, Sergio Rojas, Ricardo Hein, 2018, Comput. Math. Appl..

An Efficient Galerkin BEM to Compute High Acoustic Eigenfrequencies

Jean-Claude Nédélec, Mario Durán, Sebastián Ossandón, 2009 .

Explicit Representation for the Infinite-Depth Two-Dimensional Free-Surface Green's Function in Linear Water-Wave Theory

Jean-Claude Nédélec, Mario Durán, Ricardo Hein, 2010, SIAM J. Appl. Math..

Theoretical aspects and numerical computation of the time-harmonic Green's function for an isotropic elastic half-plane with an impedance boundary condition

J. Nédélec, M. Durán, Eduardo Godoy, 2010 .

Computing Green s function of elasticity in a half-plane with impedance boundary condition

J. Nédélec, M. Durán, Eduardo Godoy, 2006 .

Existence and uniqueness of strong solution for the incompressible micropolar fluid equations in domains of $${\mathbb{R}^3}$$

M. Rojas-Medar, M. Durán, J. L. Boldrini, 2010 .

Reproductive weak solutions of magneto-micropolar fluid equations in exterior domains

M. Rojas-Medar, M. Durán, J. Ferreira, 2002 .

Existence and Uniqueness of Strong Solutions for the Incompressible Micropolar Fluid Equations in Domains of R 3

M. Rojas-Medar, M. Durán, J. L. Boldrini, 2007 .

Radiation condition and uniqueness for the outgoing elastic wave in a half-plane with free boundary

J. Nédélec, I. Muga, M. Durán, 2009 .

The Helmholtz Equation in a Locally Perturbed Half-Space with Non-Absorbing Boundary

J. Nédélec, I. Muga, M. Durán, 2009 .

Weak solution of a stationary convection-diffusion model describing binary alloy solidification processes

Jacques Rappaz, Mario Durán, E. Ortega-Torres, 2005, Math. Comput. Model..

The Helmholtz equation with impedance in a half-plane

J. Nédélec, I. Muga, M. Durán, 2005 .

STATIONARY SOLUTIONS OF MAGNETO-MICROPOLAR FLUID EQUATIONS IN EXTERIOR DOMAINS

M. Rojas-Medar, E. Ortega-Torres, M. Durán, 2003 .