All Stories

  1. Accelerated iterative algorithms for the Cauchy problem in steady-state anisotropic heat conduction
  2. Stable reconstruction of discontinuous solutions to the Cauchy problem in steady-state anisotropic heat conduction with non-smooth coefficients
  3. An efficient moving pseudo-boundary MFS for void detection
  4. A gradient-based regularization algorithm for the Cauchy problem in steady-state anisotropic heat conduction
  5. Finite element method for the reconstruction of a time-dependent heat source in isotropic thermoelasticity systems of type-III
  6. Fading regularization MFS algorithm for the Cauchy problem in anisotropic heat conduction
  7. BEM-Fading regularization algorithm for Cauchy problems in 2D anisotropic heat conduction
  8. The method of fundamental solutions for Brinkman flows. Part II. Interior domains
  9. The method of fundamental solutions for Brinkman flows. Part I. Exterior domains
  10. Landweber–Fridman algorithms for the Cauchy problem in steady-state anisotropic heat conduction
  11. The reconstruction of a solely time-dependent load in a simply supported non-homogeneous Euler–Bernoulli beam
  12. A meshless fading regularization algorithm for solving the Cauchy problem for the three-dimensional Helmholtz equation
  13. The method of fundamental solutions for the identification of a scatterer with impedance boundary condition in interior inverse acoustic scattering
  14. The Plane Waves Method for Numerical Boundary Identification
  15. Fading regularization MFS algorithm for the Cauchy problem associated with the two-dimensional Helmholtz equation
  16. The MFS for the identification of a sound-soft interior acoustic scatterer
  17. Recovery of a space-dependent vector source in anisotropic thermoelastic systems
  18. An invariant method of fundamental solutions for two-dimensional isotropic linear elasticity
  19. Non-iterative regularized MFS solution of inverse boundary value problems in linear elasticity: A numerical study
  20. Regularized MFS solution of inverse boundary value problems in three-dimensional steady-state linear thermoelasticity
  21. The method of fundamental solutions for problems in static thermo-elasticity with incomplete boundary data
  22. The method of fundamental solutions for three-dimensional inverse geometric elasticity problems
  23. An invariant method of fundamental solutions for two-dimensional steady-state anisotropic heat conduction problems
  24. Fading regularization MFS algorithm for inverse boundary value problems in two-dimensional linear elasticity
  25. The method of fundamental solutions for solving direct and inverse Signorini problems
  26. A moving pseudo-boundary MFS for void detection in two-dimensional thermoelasticity
  27. Simultaneous numerical determination of a corroded boundary and its admittance
  28. The method of fundamental solutions for complex electrical impedance tomography
  29. SVD-MFS Solution of Inverse BVPs in 2D Thermoelasticity
  30. The method of fundamental solutions for an inverse boundary value problem in static thermo-elasticity
  31. The MFS for the Cauchy problem in two-dimensional steady-state linear thermoelasticity
  32. A Moving Pseudo-Boundary MFS for Three-Dimensional Void Detection
  33. The MFS–MPS for two-dimensional steady-state thermoelasticity problems
  34. Regularized collocation Trefftz method for void detection in two-dimensional steady-state heat conduction problems
  35. A domain decomposition method for the stable analysis of inverse nonlinear transient heat conduction problems
  36. Efficient MFS Algorithms for Problems in Thermoelasticity
  37. The method of fundamental solutions for the detection of rigid inclusions and cavities in plane linear elastic bodies
  38. Determination of optimum cooling conditions for continuous casting by a meshless method
  39. A moving pseudo-boundary method of fundamental solutions for void detection
  40. MFS-based solution to two-dimensional linear thermoelasticity problems
  41. INVERSE PROBLEMS AND COMPUTATIONAL MECHANICS Vol. I Editors: Liviu MARIN, Ligia MUNTEANU, Veturia CHIROIU Editura Academiei Române, Bucureşti, 2011, book review
  42. Boundary element analysis of uncoupled transient thermo-elastic problems with time- and space-dependent heat sources
  43. Nonlinear transient heat conduction analysis of functionally graded materials in the presence of heat sources using an improved meshless radial point interpolation method
  44. The MFS for the detection of inner boundariesin linear elasticity
  45. A survey of applications of the MFS to inverse problems
  46. A relaxation method of an alternating iterative MFS algorithm for the Cauchy problem associated with the two-dimensional modified Helmholtz equation
  47. The MFS for numerical boundary identification in two-dimensional harmonic problems
  48. Relaxation procedures for an iterative MFS algorithm for two-dimensional steady-state isotropic heat conduction Cauchy problems
  49. Relaxation procedures for an iterative MFS algorithm for the stable reconstruction of elastic fields from Cauchy data in two-dimensional isotropic linear elasticity
  50. Regularized method of fundamental solutions for boundary identification in two-dimensional isotropic linear elasticity
  51. Boundary reconstruction in two-dimensional steady state anisotropic heat conduction using a regularized meshless method
  52. A relaxation method of an alternating iterative algorithm for the Cauchy problem in linear isotropic elasticity
  53. Boundary element analysis of nonlinear transient heat conduction problems involving non-homogenous and nonlinear heat sources using time-dependent fundamental solutions
  54. Treatment of singularities in the method of fundamental solutions for two-dimensional Helmholtz-type equations
  55. A meshless method for the stable solution of singular inverse problems for two-dimensional Helmholtz-type equations
  56. An alternating iterative MFS algorithm for the Cauchy problem for the modified Helmholtz equation
  57. Forward electric field calculation using BEM for time-varying magnetic field gradients and motion in strong static fields
  58. The minimal error method for the Cauchy problem in linear elasticity. Numerical implementation for two-dimensional homogeneous isotropic linear elasticity
  59. Boundary element–minimal error method for the Cauchy problem associated with Helmholtz-type equations
  60. Numerical solution for an inverse MRI problem using a regularised boundary element method
  61. Application of the BEM to electromagnetic problems
  62. The plane wave method for inverse problems associated with Helmholtz-type equations
  63. Application of engineering analysis techniques to the design of magnetic resonance imaging (MRI) coils
  64. The method of fundamental solutions for nonlinear functionally graded materials
  65. An alternating iterative algorithm for the Cauchy problem in anisotropic elasticity
  66. Numerical solution of an inverse problem in magnetic resonance imaging using a regularized higher-order boundary element method
  67. A procedure for the temperature reconstruction in corner domains from Cauchy data
  68. The method of fundamental solutions for inverse source problems associated with the steady-state heat conduction
  69. Parameter identification in Helmholtz-type equations with a variable coefficient using a regularized DRBEM
  70. Dual reciprocity boundary element method solution of the Cauchy problem for Helmholtz-type equations with variable coefficients
  71. PARAMETER IDENTIFICATION IN TWO-DIMENSIONAL FINS USING THE BOUNDARY ELEMENT METHOD
  72. The method of fundamental solutions for inverse boundary value problems associated with the steady-state heat conduction in anisotropic media
  73. Numerical boundary identification for Helmholtz-type equations
  74. Detection of cavities in Helmholtz-type equations using the boundary element method
  75. The method of fundamental solutions for inverse boundary value problems associated with the two-dimensional biharmonic equation
  76. Two-dimensional thermal analysis of a polygonal fin with two tubes on a square pitch
  77. Numerical solution of the Cauchy problem for steady-state heat transfer in two-dimensional functionally graded materials
  78. A meshless method for solving the cauchy problem in three-dimensional elastostatics
  79. A meshless method for the numerical solution of the Cauchy problem associated with three-dimensional Helmholtz-type equations
  80. The method of fundamental solutions for the Cauchy problem associated with two-dimensional Helmholtz-type equations
  81. Boundary element-Landweber method for the Cauchy problem in linear elasticity
  82. Treatment of singularities in Helmholtz-type equations using the boundary element method
  83. BEM solution for the Cauchy problem associated with Helmholtz-type equations by the Landweber method
  84. Comparison of regularization methods for solving the Cauchy problem associated with the Helmholtz equation
  85. The method of fundamental solutions for the Cauchy problem in two-dimensional linear elasticity
  86. Analysis of polygonal fins using the boundary element method
  87. The boundary element method for the numerical recovery of a circular inhomogeneity in an elliptic equation
  88. Parameter identification in isotropic linear elasticity using the boundary element method
  89. BEM first-order regularisation method in linear elasticity for boundary identification
  90. An alternating iterative algorithm for the Cauchy problem associated to the Helmholtz equation
  91. Boundary Element Solution for the Cauchy Problem Associated with the Helmholtz Equation by the Tikhonov Regularisation Method
  92. Regularized boundary element solution for an inverse boundary value problem in linear elasticity
  93. An iterative boundary element algorithm for a singular Cauchy problem in linear elasticity
  94. Conjugate Gradient-Boundary Element Method for the Cauchy Problem in Elasticity
  95. Boundary element solution for the Cauchy problem in linear elasticity using singular value decomposition
  96. Boundary Element Regularisation Methods for Solving the Cauchy Problem in Linear Elasticity
  97. Boundary element method for the Cauchy problem in linear elasticity