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Da: ALLBOOKS1, Direk, SA, Australia
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Aggiungi al carrelloCondizione: Good. Your purchase helps support Sri Lankan Children's Charity 'The Rainbow Centre'. Ex-library, so some stamps and wear, but in good overall condition. Our donations to The Rainbow Centre have helped provide an education and a safe haven to hundreds of children who live in appalling conditions.
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Da: ALLBOOKS1, Direk, SA, Australia
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Aggiungi al carrelloHardcover. Condizione: Wie neu. Dordrecht, Springer (2007). gr.8°. XIX, 268 p. Hardbound. (corners slightly bumped, otherwise like new).- Fundamental Theories of Physics, 154.
Editore: Springer
ISBN 10: 8120090004 ISBN 13: 9788120090002
Da: Books in my Basket, New Delhi, India
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Da: Grand Eagle Retail, Mason, OH, U.S.A.
Prima edizione
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Aggiungi al carrelloPaperback. Condizione: new. Paperback. In this book we are attempting to o?er a modi?cation of Diracs theory of the electron we believe to be free of the usual paradoxa, so as perhaps to be acceptable as a clean quantum-mechanical treatment. While it seems to be a fact that the classical mechanics, from Newton to E- steins theory of gravitation, o?ers a very rigorous concept, free of contradictions and able to accurately predict motion of a mass point, quantum mechanics, even in its simplest cases, does not seem to have this kind of clarity. Almost it seems that everyone of its fathers had his own wave equation. For the quantum mechanical 1-body problem (with vanishing potentials) let 1 us focus on 3 di?erent wave equations : (I) The Klein-Gordon equation 3 2 2 2 2 (1) ? ?/?t +(1??)? =0 , ? = Laplacian = ? /?x . j 1 This equation may be written as ? ? (2) (?/?t?i 1??)(?/?t +i 1??)? =0 . Hereitmaybenotedthattheoperator1??hasawellde?nedpositive square root as unbounded self-adjoint positive operator of the Hilbert 2 3 spaceH = L (R ). For the quantum mechanical 1-body problem (with vanishing potentials) let 1 us focus on 3 di?erent wave equations : (I) The Klein-Gordon equation 3 2 2 2 2 (1) ? =0 , ? = Laplacian = ? Hereitmaybenotedthattheoperator1??hasawellde?nedpositive square root as unbounded self-adjoint positive operator of the Hilbert 2 3 spaceH = L (R ). Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
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Da: Best Price, Torrance, CA, U.S.A.
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Da: Lucky's Textbooks, Dallas, TX, U.S.A.
EUR 102,40
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Da: ALLBOOKS1, Direk, SA, Australia
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Editore: Springer-Verlag New York Inc., New York, NY, 2006
ISBN 10: 1402051689 ISBN 13: 9781402051685
Lingua: Inglese
Da: Grand Eagle Retail, Mason, OH, U.S.A.
EUR 117,84
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Aggiungi al carrelloHardcover. Condizione: new. Hardcover. In this book we are attempting to o?er a modi?cation of Diracs theory of the electron we believe to be free of the usual paradoxa, so as perhaps to be acceptable as a clean quantum-mechanical treatment. While it seems to be a fact that the classical mechanics, from Newton to E- steins theory of gravitation, o?ers a very rigorous concept, free of contradictions and able to accurately predict motion of a mass point, quantum mechanics, even in its simplest cases, does not seem to have this kind of clarity. Almost it seems that everyone of its fathers had his own wave equation. For the quantum mechanical 1-body problem (with vanishing potentials) let 1 us focus on 3 di?erent wave equations : (I) The Klein-Gordon equation 3 2 2 2 2 (1) ? ?/?t +(1??)? =0 , ? = Laplacian = ? /?x . j 1 This equation may be written as ? ? (2) (?/?t?i 1??)(?/?t +i 1??)? =0 . Hereitmaybenotedthattheoperator1??hasawellde?nedpositive square root as unbounded self-adjoint positive operator of the Hilbert 2 3 spaceH = L (R ). For the quantum mechanical 1-body problem (with vanishing potentials) let 1 us focus on 3 di?erent wave equations : (I) The Klein-Gordon equation 3 2 2 2 2 (1) ? =0 , ? = Laplacian = ? Hereitmaybenotedthattheoperator1??hasawellde?nedpositive square root as unbounded self-adjoint positive operator of the Hilbert 2 3 spaceH = L (R ). Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
EUR 120,88
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Da: Ria Christie Collections, Uxbridge, Regno Unito
EUR 115,32
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Da: Kennys Bookshop and Art Galleries Ltd., Galway, GY, Irlanda
Prima edizione
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Aggiungi al carrelloCondizione: New. Series: Fundamental Theories of Physics. Num Pages: 288 pages, biography. BIC Classification: PH. Category: (P) Professional & Vocational. Dimension: 234 x 156 x 15. Weight in Grams: 419. . 2010. 1st ed. Softcover of orig. ed. 2007. Paperback. . . . .
EUR 126,96
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Da: Ria Christie Collections, Uxbridge, Regno Unito
EUR 146,63
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EUR 160,25
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Aggiungi al carrelloCondizione: New. Series: Fundamental Theories of Physics. Num Pages: 288 pages, biography. BIC Classification: PH. Category: (P) Professional & Vocational. Dimension: 234 x 156 x 15. Weight in Grams: 419. . 2010. 1st ed. Softcover of orig. ed. 2007. Paperback. . . . . Books ship from the US and Ireland.
Editore: Springer Netherlands, Springer Netherlands Okt 2006, 2006
ISBN 10: 1402051689 ISBN 13: 9781402051685
Lingua: Inglese
Da: buchversandmimpf2000, Emtmannsberg, BAYE, Germania
EUR 106,99
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Aggiungi al carrelloBuch. Condizione: Neu. Neuware -In this book we are attempting to o er a modi cation of Dirac¿s theory of the electron we believe to be free of the usual paradoxa, so as perhaps to be acceptable as a clean quantum-mechanical treatment. While it seems to be a fact that the classical mechanics, from Newton to E- stein¿s theory of gravitation, o ers a very rigorous concept, free of contradictions and able to accurately predict motion of a mass point, quantum mechanics, even in its simplest cases, does not seem to have this kind of clarity. Almost it seems that everyone of its fathers had his own wave equation. For the quantum mechanical 1-body problem (with vanishing potentials) let 1 us focus on 3 di erent wave equations : (I) The Klein-Gordon equation 3 2 2 2 2 (1) / t +(1 ) =0 , = Laplacian = / x . j 1 This equation may be written as (2) ( / t i 1 )( / t +i 1 ) =0 . Hereitmaybenotedthattheoperator1 hasawellde nedpositive square root as unbounded self-adjoint positive operator of the Hilbert 2 3 spaceH = L (R ).Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 288 pp. Englisch.