000			a
999			_c30989 _d30989
008			220505b xxu||||| |||| 00| 0 eng d
020			_a9780367001988
082			_a515.357 _bLES
100			_aLesnic, Daniel
245			_aInverse problems with applications in science and engineering
260			_bChapman and Hall/CRC, _c2022 _aBoca raton :
300			_axv,342 p. ; _bill; _c24 cm.
365			_b89.99 _cGBP _d104.80
504			_aIncludes bibliographical references and index.
520			_aDriven the advancement of industrial mathematics and the need for impact case studies, Inverse Problems with Applications in Science and Engineering thoroughly examines the state-of-the-art of some representative classes of inverse and ill-posed problems for partial differential equations (PDEs). The natural practical applications of this examination arise in heat transfer, electrostatics, porous media, acoustics, fluid and solid mechanics - all of which are addressed in this text. Features: Covers all types of PDEs, namely, elliptic (Laplace's, Helmholtz, modified Helmholtz, biharmonic, Stokes), parabolic (heat, convection-reaction-diffusion) and hyperbolic (wave) Excellent reference for post-graduates and researchers in mathematics, engineering, and any other scientific disciplines that deal with inverse problems Contains both theory and numerical algorithms for solving all types of inverse and ill-posed problems.
650			_aInverse problems
650			_aDifferential equations
650			_aAdjoint problem
650			_aBoundary element method (BEM)
650			_aConjugate gradient method(CGM)
650			_aDiscrepancy principle
650			_a Fundamental solution
650			_aHeaviside function
650			_a Ill-posedness
650			_aKirchhoff transformation
650			_a L-curve
650			_aLandweber-Fridman method (LFM)
650			_aRitz-Galerkin method
650			_aTikhonov regularization
650			_aWave equation
942			_2ddc _cBK