A Trefftz method in space and time using exponential basis functions: application to direct and inverse heat conduction problems

From MaRDI portal
Publication:2451072

DOI10.1016/j.enganabound.2013.03.001zbMath1287.65090OpenAlexW2059088870MaRDI QIDQ2451072

B. Movahedian, Soheil Soghrati, B. Boroomand

Publication date: 26 May 2014

Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.enganabound.2013.03.001



Related Items

An efficient time-space formulation for dynamic transient analyses: application to the beam assemblies subjected to moving loads and massesValidation of parameters selection of welding with micro-jet cooling by using method of fundamental solutionsA fictitious domain method using equilibrated basis functions for harmonic and bi-harmonic problems in physicsAn adaptive interface-enriched generalized FEM for the treatment of problems with curved interfacesImplementation of a generalized exponential basis functions method for linear and non‐linear problemsWeakly equilibrated basis functions for elasticity problemsImplementation of the method of fundamental solutions for the correction of parameters of the thermal HM spraying processAn efficient boundary collocation scheme for transient thermal analysis in large-size-ratio functionally graded materials under heat source loadA boundary collocation meshfree method for the treatment of Poisson problems with complex morphologies3D hierarchical interface-enriched finite element method: implementation and applicationsA meshless method using local exponential basis functions with weak continuity up to a desired orderThe solution of initial-boundary value problems with non-local boundary conditions using exponential basis functionsInverse identification of time-harmonic loads acting on thin plates using approximated Green’s functionsA local meshless method for transient nonlinear problems: preliminary investigation and application to phase-field models



Cites Work