J. Carrer

发表

One-dimensional scalar wave propagation in multi-region domains by the boundary element method

W. Mansur, J. Carrer, 2020 .

Boundary element method formulations for the solution of the scalar wave equation in one-dimensional problems

J. Carrer, V. L. Costa, 2015 .

Implicit procedures for the solution of elastoplastic problems by the boundary element method

J. Telles, J. Carrer, 1991 .

An Error Estimator for the Finite Element Approximationof Plane and Cylindrical AcousticWaves

L. A. Lacerda, J. Carrer, J. Sebold, 2015 .

Initial Conditions Contribution in Frequency-Domain BEM Analysis

W. Mansur, J. Carrer, A. I. Abreu, 2004 .

Dynamic analysis of Timoshenko beams by the boundary element method

J.A.M. Carrer, Webe João Mansur, W. Mansur, 2013 .

Scalar wave equation by the boundary element method: A D‐BEM approach with constant time‐weighting functions

W. Mansur, J. Carrer, 2009 .

Solution of the two-dimensional scalar wave equation by the time-domain boundary element method: Lagrange truncation strategy in time integration

W. Mansur, J. Carrer, 2006 .

Space and time derivatives in transient BEM analysis of scalar wave propagation problems

W. Mansur, J. Carrer, 2004 .

Green's function for point source with general time variation in 2-D scalar wave propagation analysis

J. Carrer, W. Mansur, 2004 .

A study concerning the solution of advection–diffusion problems by the Boundary Element Method

J. Carrer, V. L. Costa, C. Cunha, 2016 .

Numerical Computation of Space Derivatives by the Complex-Variable-Differentiation Method in the Convolution Quadrature Method Based BEM Formulation

D. Soares, W. Mansur, J. Carrer, 2008 .

Two-dimensional elastodynamics by the time-domain boundary element method: Lagrange interpolation strategy in time integration

W. Mansur, J. Carrer, W. Pereira, 2012 .

Non-linear elastodynamic analysis by the BEM : an approach based on the iterative coupling of the D-BEM and TD-BEM formulations

Delfim Soares, J.A.M. Carrer, Webe João Mansur, 2005 .

Numerical computation of internal stress and velocity in time-domain¶bem formulation for elastodynamics

J. Telles, W. Mansur, J. Carrer, 2002 .

Time discontinuous linear traction approximation in time-domain BEM: 2-D elastodynamics

W. Mansur, J. Carrer, 2000 .

Green's Function For Point Source With GeneralTime Variation In 2-D Scalar Wave PropagationAnalysis

J. Carrer, W. Mansur, 2000 .

Stability of Galerkin and collocation time domain boundary element methods as applied to the scalar wave equation

J.A.M. Carrer, Guoyou Yu, Webe João Mansur, 2000 .

Transient dynamic elastoplastic analysis by the time-domain BEM formulation

J. Telles, W. Mansur, J. Carrer, 1999 .

Stress and velocity in 2D transient elastodynamic analysis by the boundary element method

W. Mansur, J. Carrer, 1999 .

Time weighting in time domain BEM

W. Mansur, J. Carrer, L. Gong, 1998 .

Time discontinuous linear traction approximation in time-domain BEM scalar wave propagation analysis

W. Mansur, J. Carrer, E. Siqueira, 1998 .

Time-Domain Bem Analysis for the 2d Scalar Wave Equation: Initial Conditions Contributions to Space and Time Derivatives

Webe João Mansur, J. A. M. Carrer, W. Mansur, 1996 .

Space derivatives in the time domain BEM analysis for the scalar wave equation

W. Mansur, J. Carrer, 1994 .

Two dimensional transient BEM analysis for the scalar wave equation: Kernels

W. Mansur, J. Carrer, 1993 .

The linear θ method for 2-D elastodynamic BE analysis

W. Mansur, J. Carrer, G. Yu, 1999 .

A linear θ method applied to 2D time‐domain BEM

W. Mansur, J. Carrer, L. Gong, 1998 .

On the use of pseudo-forces to consider initial conditions in 3D time- and frequency-domain acoustic analysis

J.A.M. Carrer, Cláudio José Martins, Webe João Mansur, 2006 .

TIME-SEGMENTED FREQUENCY-DOMAIN ANALYSIS FOR NON-LINEAR MULTI-DEGREE-OF-FREEDOM STRUCTURAL SYSTEMS

Webe João Mansur, J.A.M. Carrer, W. G. Ferreira, 2000 .

A MORE STABLE SCHEME FOR BEM/FEM COUPLING APPLIED TO TWO-DIMENSIONAL ELASTODYNAMICS

J.A.M. Carrer, Guoyou Yu, Webe João Mansur, 2001 .

A boundary element formulation with equilibrium satisfaction for thermo-mechanical problems considering transient and non-linear aspects

J. Telles, D. Soares, J. Carrer, 2007 .

A time-stepping scheme based on numerical Green’s functions for the domain boundary element method: The ExGA-DBEM Newmark approach

W. Mansur, J. Carrer, F. Loureiro, 2011 .

Static and transient dynamic nonlinear stress analysis by the boundary element method with implicit techniques

J. Telles, J. Carrer, 1994 .

A boundary element formulation to solve transient dynamic elastoplastic problems

J.A.M. Carrer, J. Telles, J. Carrer, 1992 .

A boundary element formulation for the heat equation with dissipative and heat generation terms

L. A. Lacerda, J. Carrer, Roberto Pettres, 2015 .

Solution of two-dimensional diffusion–advection problems for non-isotropic media with spatially variable velocity field by the boundary element method

W. Mansur, J. Carrer, P. Rosman, 2021 .

Stresses And Velocities In Time Domain BEMAnalysis

W. Mansur, J. Carrer, 1970 .

A fourth order finite difference method applied to elastodynamics: Finite element and boundary element formulations

J.A.M. Carrer, C. J. Martins, L. A. Souza, 2004 .

Scalar wave equation by the boundary element method: a D-BEM approach with non-homogeneous initial conditions

J. Carrer, W. J. Mansur, R. J. Vanzuit, 2009 .

A boundary element method formulation based on the Caputo derivative for the solution of the anomalous diffusion problem

J. Trevelyan, J.A.M. Carrer, M. Seaid, 2021 .

Green’s functions for the fourth-order diffusion equation

W. Mansur, J. Carrer, O. Filho, 2019, Journal of the Brazilian Society of Mechanical Sciences and Engineering.

Scalar wave propagation in 2D: a BEM formulation based on the operational quadrature method

W. Mansur, J. Carrer, A. I. Abreu, 2001 .

Initial conditions contribution in a BEM formulation based on the convolution quadrature method

W. Mansur, J. Carrer, A. I. Abreu, 2006 .

Alternative time-marching schemes for elastodynamic analysis with the domain boundary element method formulation

J.A.M. Carrer, Webe João Mansur, W. Mansur, 2004 .

WHITNEY/NE´DE´ LEC ELEMENTS METHOD APPROACH APPLIED IN THE MAXWELL’S EQUATIONS

S. P. Oliveira, J. E. Sebold, Saulo Pomponet Oliveira, 2015 .

Dynamic analysis of Euler–Bernoulli beams by the time-dependent boundary element method formulation

W. Mansur, J. Carrer, R. F. Scuciato, 2016 .