Publication | Closed Access
A survey of applications of the MFS to inverse problems
214
Citations
116
References
2011
Year
Numerical AnalysisMathematical ProgrammingMethod Of Fundamental SolutionEngineeringFundamental SolutionsFree Boundary ProblemBoundary Value ProblemsSignal ReconstructionInverse Scattering TransformsInverse ProblemsMatrix MethodComputational MechanicsMatrix AnalysisApproximation TheoryBoundary Element MethodLow-rank ApproximationNumerical Method For Partial Differential Equation
The method of fundamental solutions (MFS) is a relatively new method for the numerical solution of boundary value problems and initial/boundary value problems governed by certain partial differential equations. The ease with which it can be implemented and its effectiveness have made it a very popular tool for the solution of a large variety of problems arising in science and engineering. In recent years, it has been used extensively for a particular class of such problems, namely inverse problems. In this study, in view of the growing interest in this area, we review the applications of the MFS to inverse and related problems, over the last decade.
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