Description:
U.S.A.: American Institute of Physics, 1988. Book. Fine. Hardcover. Unopened, newlooking copy. Translated from the Russian. .
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Inverse Problems of Mathematical Physics Hardcover - 1988
by V. B. Glasko
Details
- Title Inverse Problems of Mathematical Physics
- Author V. B. Glasko
- Binding Hardcover
- Volumes 1
- Language ENG
- Publisher American Institute of Physics, U.S.A.
- Date January 1988
- ISBN 9780883185803 / 0883185806
- Library of Congress Catalog Number 88026202
- Dewey Decimal Code 530.155
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Inverse Problems of Mathematical Physics (AIP Translation)
by Glasko, V. B.; Bincer, Adam
- Used
- Fine
- Hardcover
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- Used - Fine
- Binding
- Hardcover
- ISBN 10 / ISBN 13
- 9780883185803 / 0883185806
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- 1
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Albany, California, United States
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Inverse problems of mathematical physics (American Institute of Physics translation series)
by Glasko, V. B
- Used
- Good
- Hardcover
- Condition
- Used - Good
- Binding
- Hardcover
- ISBN 10 / ISBN 13
- 9780883185803 / 0883185806
- Quantity Available
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Newport Coast, California, United States
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Description:
hardcover. Good. Access codes and supplements are not guaranteed with used items.
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SGD 55.76
FREE shipping to USA
Inverse problems of mathematical physics (American Institute of Physics translation series)
by V. B Glasko
- Used
- Fine
- Hardcover
- Condition
- Used - Fine
- Binding
- Hardcover
- ISBN 10 / ISBN 13
- 9780883185803 / 0883185806
- Quantity Available
- 1
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Seattle, Washington, United States
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SGD 69.30SGD 6.88 shipping to USA
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Description:
American Institute of Physics, 1988. Hard Cover. Fine/No Jacket. Book is in excellent condition. Binding is solid and square, covers have sharp corners, exterior shows no blemishes, text/interior is clean and free of marking of any kind. 97 pages, contents include: The class of inverse problems, Well-posing of inverse problems (concept of problem insertion into the correctness class, concept of quasi-solution, concept of regularization, etc.) Uniqueness question in observational data interpretation problems (the uniqueness of solutions to inverse problems in layered media) etc. ) The stability problem and regularzing operators ( the general regularizing operator of A.N. Tikhonov, the solution of certain seismic data interpretation problems with the help of regularizing operators [the inverse kinematic seismic problem]) with bibliography & index.
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