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Griffiths, D. J. - Instructor's Solution Manual, Introduction to Quantum Mechanics, 2nd Edition - Prentice Hall - Upper Saddle River, New Jersey (303s)(EN)(ebook - PDF - Science).pdf

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Griffiths, D. J. - Instructor's Solution Manual, Introduction to Quantum Mechanics, 2nd Edition - Prentice Hall - Upper Saddle River, New Jersey (303s)(EN)(ebook - PDF - Science).pdf

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Griffiths, D. J. - Instructor's Solution Manual, Introduction to Quantum Mechanics, 2nd Edition - Prentice Hall - Upper Saddle River, New Jersey (303s)(EN)(ebook - PDF - Science).pdf

文档介绍

文档介绍:Contents

Preface 2

1 The Wave Function 3

2 Time-Independent Schrödinger Equation 14

3 Formalism 62

4 Quantum Mechanics in Three Dimensions 87

5 Identical Particles 132

6 Time-Independent Perturbation Theory 154

7 The Variational Principle 196

8 The WKB Approximation 219

9 Time-Dependent Perturbation Theory 236

10 The Adiabatic Approximation 254

11 Scattering 268

12 Afterword 282

Appendix Linear Algebra 283

2nd Edition – 1st Edition Problem Correlation Grid 299
2
Preface
These are my own solutions to the problems in Introduction to Quantum Mechanics, 2nd ed. I have made every
effort to insure that they are clear and correct, but errors are bound to occur, and for this I apologize in advance.
I would like to thank the many people who pointed out mistakes in the solution manual for the first edition,
and encourage anyone who finds defects in this one to alert me (griffi******@). I’ll maintain a list of errata
on my web page (), and incorporate corrections in the
manual itself from time to time. I also thank my students at Reed and at Smith for many useful suggestions,
and above all Neelaksh Sadhoo, who did most of the typesetting.
At the end of the manual there is a grid that correlates the problem numbers in the second edition with
those in the first edition.
David Griffiths
c 2005 Pearson Education, Inc., Upper Saddle River, NJ. All rights reserved. This material is protected under all copyright laws as they
currently exist. No portion of this material may be reproduced, in any form or by any means, without permission in writing from the
publisher.
CHAPTER 1. THE WAVE FUNCTION 3
Chapter 1
The Wave Function
Problem
(a)
j2 =212 = 441.

1 1  
j2 = j2N(j)= (142) + (152) + 3(162) + 2(222) + 2(242) + 5(252)
N 14
1 6434
= (196 + 225 + 768 + 968 + 1152 + 3125) = = .
14 14
j ∆j = j −j
14 14