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Optimal methods for ill-posed problems

With Applications to Heat Conduction

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  • 138 pages
  • 5 hours of reading

More about the book

The book covers fundamentals of the theory of optimal methods for solving ill-posed problems, as well as ways to obtain accurate and accurate-by-order error estimates for these methods. The methods described in the current book are used to solve a number of inverse problems in mathematical physics. Contents Modulus of continuity of the inverse operator and methods for solving ill-posed problems Lavrent’ev methods for constructing approximate solutions of linear operator equations of the first kind Tikhonov regularization method Projection-regularization method Inverse heat exchange problems

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Optimal methods for ill-posed problems, Vitalij Pavlovič Tanana

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Released
2018
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