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Published by World Scientific Publishing Company, 2023
ISBN 10: 9811270457 ISBN 13: 9789811270451
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Published by World Scientific Publishing Company, 2023
ISBN 10: 9811270457 ISBN 13: 9789811270451
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Published by World Scientific Pub Co Inc, 2023
ISBN 10: 9811270457 ISBN 13: 9789811270451
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Published by Moscow, 1979
Seller: BiblioEra, Everett, MA, U.S.A.
Hardcover. Condition: Good. In Russian. Turbiner, Alexander Viktorovich. Stirling numbers and finding sums of series of a special kind. Moscow: 1979 All images are for identification of editions only. Several books of the same edition may be available. Please feel free to request photos of available books.SKU8424553.
Published by Moscow, 1975
Seller: BiblioEra, Everett, MA, U.S.A.
Hardcover. Condition: Good. In Russian. Turbiner, Alexander Viktorovich. Reactions with the Birth of Strange Particles and Model of Razed One-Pioneer Exchange. Moscow: 1975. All images are for identification of editions only. Several books of the same edition may be available. Please feel free to request photos of available books.SKU8424552.
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Buch. Condition: Neu. QUANTUM ANHARMONIC OSCILLATOR | Turbiner Alexander V | Buch | Gebunden | Englisch | 2023 | World Scientific | EAN 9789811270451 | Verantwortliche Person für die EU: Libri GmbH, Europaallee 1, 36244 Bad Hersfeld, gpsr[at]libri[dot]de | Anbieter: preigu Print on Demand.
Seller: AHA-BUCH GmbH, Einbeck, Germany
Buch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Quartic anharmonic oscillator with potential V(x)= x + g x¿ was the first non-exactly-solvable problem tackled by the newly-written Schrödinger equation in 1926. Since that time thousands of articles have been published on the subject, mostly about the domain of small g (weak coupling regime), although physics corresponds to g ~ 1, and they were mostly about energies.This book is focused on studying eigenfunctions as a primary object for any g . Perturbation theory in g for the logarithm of the wavefunction is matched to the true semiclassical expansion in powers of ¿: it leads to locally-highly-accurate, uniform approximation valid for any g ¿[0,¿) for eigenfunctions and even more accurate results for eigenvalues. This method of matching can be easily extended to the general anharmonic oscillator as well as to the radial oscillators. Quartic, sextic and cubic (for radial case) oscillators are considered in detail as well as quartic double-well potential.