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Quantum Mechanics: A Modern Development First Edition
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- ISBN-109810241054
- ISBN-13978-9810241056
- EditionFirst Edition
- PublisherWspc
- Publication dateMarch 10, 1998
- LanguageEnglish
- Dimensions6 x 1.52 x 8.5 inches
- Print length672 pages
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Product details
- Publisher : Wspc; First Edition (March 10, 1998)
- Language : English
- Paperback : 672 pages
- ISBN-10 : 9810241054
- ISBN-13 : 978-9810241056
- Item Weight : 2.06 pounds
- Dimensions : 6 x 1.52 x 8.5 inches
- Best Sellers Rank: #3,150,257 in Books (See Top 100 in Books)
- #1,453 in Nuclear Physics (Books)
- #2,747 in Quantum Theory (Books)
- #3,507 in Physics (Books)
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(1) Read: “rigged Hilbert space seems to be a more natural mathematical setting for quantum mechanics than Hilbert space.” (page 19). Learn of rigged Hilbert space (and, compare to Arno Bohm, page 50, 1979).
(2) Read: “the interpretation of quantum mechanics is dependent on choosing a suitable interpretation of probability.” (page 35). From there, proceed to page 165. Now, read David Bohm, probability and correlations, chapter four and ten, for an elementary exposition of related material.
(3) Identification of operators with dynamical variables (section 3.4) will utilize Schur’s Lemma: “any operator which commutes with such a set must be a multiple of the identity.” (page 61). Ballentine presents the best elementary exposition utilizing Schur’s lemma that I have encountered. It makes so much sense now !
(4) Kronecker products, joint probability, independence, factorization and uncorrelated states, read the section on composite systems if you want to understand those things ! Now, proceed to section 8-3 (page 160). Joint and conditional probabilities, revisited later (section 9.6, pages 182-188). Excellent pedagogy.
(5) “the misrepresentation of Psi (wave-function) as a physical wave in ordinary space is possible only because the most common applications of quantum mechanics are to one-particle states, for which configuration space and ordinary space are isomorphic.” (page 76). Repeat that line again and again ! Heisenberg emphasizes the same in his “Principles of Quantum Theory.” No confusion should remain.
(6) When do analogies break down ? One instance, energy-time ‘uncertainty.’ Read: “this analogy breaks down under closer scrutiny.” (page 238). Another instance, time-reversal: “this simple analogy proves to be misleading at almost every step.” (page 250). Of the classical limit, read “the proposed analogy seriously oversimplifies the nature of the problem.” (read chapter fifteen). Excellent pedagogy.
(7) An introduction to creation and annihilation operators (pages 353-358). Of zero-point-energy (page 400): “our inability to perceive that large energy-density is not incompatible with its existence.”
(8) There is an interesting procedure presented in which the Lippmann-Schwinger equation is ’derived.’ That equation is then transformed into a Green’s function terminology, contour integration ensues (page 331), then, a recapitulation of an equation first displayed (page 323) regards scattering amplitudes. Excellent pedagogy.
(9) Read: “in spite of this similarity, a coherent state of the quantized electromagnetic field is not equivalent to a classical field.” (page 408). There is an interesting discussion of correlation functions and then this: “we have here an example in which the primary nature of the fields is emphasized, and it is not helpful to regard the field as merely a stream of particles.” (page 423). Read: “there is an obvious sense in which the one-photon state is the most distinctly quantum-mechanical…” (page 434). Careful attention paid to correlations is repaid in the final chapter (so, chapter 19 and 20 are much a set):
(10) Finally, Bell’s Theorem and its consequences. Consult Asher Peres (1995) chapter six, for more.
(11) Concluding: An excellent, if advanced, textbook. Asher Peres’ excellent “Quantum Theory: Concepts and Methods,” complements this text. Both books touch on topics neglected in elementary courses. Reprints of Journal papers can be found in "Foundations of Quantum Mechanics Since The Bell Inequalities (1988, AAPT)."
Arno Bohm wrote: “quantum mechanics is more than the over-emphasized wave-particle dualism presented in the familiar mathematics of differential equations.” (preface, 1979).
The text seems to lack in the simple, idealized examples common in introductory texts. I think this is an advantage for an advanced text but may make it more difficult as an introductory text.



