4.5 Article

The Convergence of the Bilinear and Linear Immersed Finite Element Solutions to Interface Problems

Related references

Note: Only part of the references are listed.
Article Mathematics, Applied

A p-th degree immersed finite element for boundary value problems with discontinuous coefficients

Slimane Adjerid et al.

APPLIED NUMERICAL MATHEMATICS (2009)

Article Physics, Mathematical

A Bilinear Immersed Finite Volume Element Method for the Diffusion Equation with Discontinuous Coefficient

X. -M. He et al.

COMMUNICATIONS IN COMPUTATIONAL PHYSICS (2009)

Article Physics, Fluids & Plasmas

Modeling Electrostatic Levitation of Dust Particles on Lunar Surface

Joseph Wang et al.

IEEE TRANSACTIONS ON PLASMA SCIENCE (2008)

Article Mathematics, Applied

Approximation capability of a bilinear immersed finite element space

Xiaoming He et al.

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2008)

Article Mathematics, Applied

Immersed-interface finite-element methods for elliptic interface problems with nonhomogeneous jump conditions

Yan Gong et al.

SIAM JOURNAL ON NUMERICAL ANALYSIS (2008)

Article Computer Science, Theory & Methods

Composite finite elements for elliptic boundary value problems with discontinuous coefficients

S Sauter et al.

COMPUTING (2006)

Article Mathematics, Applied

Quadratic immersed finite element spaces and their approximation capabilities

B Camp et al.

ADVANCES IN COMPUTATIONAL MATHEMATICS (2006)

Article Engineering, Multidisciplinary

Three-dimensional immersed finite element methods for electric field simulation in composite materials

R Kafafy et al.

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING (2005)

Article Mathematics, Applied

An immersed finite element space and its approximation capability

Z Li et al.

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2004)

Article Mathematics, Applied

New Cartesian grid methods for interface problems using the finite element formulation

ZL Li et al.

NUMERISCHE MATHEMATIK (2003)