Classical Mechanics

by Taylor

ISBN: 9781891389221 | Copyright 2004

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John Taylor has brought to his most recent book, Classical Mechanics, all of the clarity and insight that made his Introduction to Error Analysis a best-selling text. Classical Mechanics is intended for students who have studied some mechanics in an introductory physics course, such as _x001C_freshman physics._x001D_ With unusual clarity, the book covers most of the topics normally found in books at this level, including conservation laws, oscillations, Lagrangian mechanics, two-body problems, non-inertial frames, rigid bodies, normal modes, chaos theory, Hamiltonian mechanics, and continuum mechanics. A particular highlight is the chapter on chaos, which focuses on a few simple systems, to give a truly comprehensible introduction to the concepts that we hear so much about. At the end of each chapter is a large selection of interesting problems for the student, 744 in all, classified by topic and approximate difficulty, and ranging for simple exercises to challenging computer projects. A Student Solutions Manual is also available.Adopted by more than 450 colleges and universities in the US and Canada and translated into six languages, Taylor’s Classical Mechanics is a thorough and very readable introduction to a subject that is four hundred years old but as exciting today as ever. The author manages to convey that excitement as well as deep understanding and insight.

Published under the University Science Books imprint

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Front Cover (pg. 1)
Contents (pg. 6)
Preface (pg. 12)
Part 1: Essentials (pg. 1)
CH 1: Newton's Laws of Motion (pg. 3)
1.1 (pg. 3)
1.2 (pg. 4)
1.3 (pg. 9)
1.4 (pg. 13)
1.5 (pg. 17)
1.6 (pg. 23)
1.7 (pg. 26)
Definitions and Equations (pg. 33)
Problems for Chapter 1 (pg. 34)
CH 2: Projectiles and Charged Particles (pg. 43)
2.1 (pg. 43)
2.2 (pg. 46)
2.3 (pg. 54)
2.4 (pg. 57)
2.5 (pg. 65)
2.6 (pg. 68)
2.7 (pg. 70)
Definitions and Equations (pg. 71)
Problems for Chapter 2 (pg. 72)
CH 3: Momentum and Angular Momentum (pg. 83)
3.1 (pg. 83)
3.2 (pg. 85)
3.3 (pg. 87)
3.4 (pg. 90)
3.5 (pg. 93)
Definitions and Equations (pg. 98)
Problems for Chapter 3 (pg. 99)
CH 4: Energy (pg. 105)
4.1 (pg. 105)
4.2 (pg. 109)
4.3 (pg. 116)
4.4 (pg. 118)
4.5 (pg. 121)
4.6 (pg. 123)
4.7 (pg. 129)
4.8 (pg. 133)
4.9 (pg. 138)
4.10 (pg. 144)
Definitions and Equations (pg. 148)
Problems for Chapter 4 (pg. 150)
CH 5: Oscillations (pg. 161)
5.1 (pg. 161)
5.2 (pg. 163)
5.3 (pg. 170)
5.4 (pg. 173)
5.5 (pg. 179)
5.6 (pg. 187)
5.7 (pg. 192)
5.8 (pg. 197)
5.9 (pg. 203)
Definitions and Equations (pg. 205)
Problems for Chapter 5 (pg. 207)
CH 6: Calculus of Variations (pg. 215)
6.1 (pg. 216)
6.2 (pg. 218)
6.3 (pg. 221)
6.4 (pg. 226)
Definitions and Equations (pg. 230)
Problems for Chapter 6 (pg. 230)
CH 7: Lagrange's Equations (pg. 237)
7.1 (pg. 238)
7.2 (pg. 245)
7.3 (pg. 247)
7.4 (pg. 250)
7.5 (pg. 254)
7.6 (pg. 266)
7.7 (pg. 267)
7.8 (pg. 268)
7.9 (pg. 272)
7.10 (pg. 275)
Definitions and Equations (pg. 280)
Problems for Chapter 7 (pg. 281)
CH 8: Two-Body Central-Force Problems (pg. 293)
8.1 (pg. 293)
8.2 (pg. 295)
8.3 (pg. 297)
8.4 (pg. 300)
8.5 (pg. 305)
8.6 (pg. 308)
8.7 (pg. 313)
8.8 (pg. 315)
Definitions and Equations (pg. 319)
Problems for Chapter 8 (pg. 320)
CH 9: Mechanics in Noninertial Frames (pg. 327)
9.1 (pg. 327)
9.2 (pg. 330)
9.3 (pg. 336)
9.4 (pg. 339)
9.5 (pg. 342)
9.6 (pg. 344)
9.7 (pg. 348)
9.8 (pg. 351)
9.9 (pg. 354)
9.10 (pg. 358)
Definitions and Equations (pg. 359)
Problems for Chapter 9 (pg. 360)
CH 10: Rotational Motion of Rigid Bodies (pg. 367)
10.1 (pg. 367)
10.2 (pg. 372)
10.3 (pg. 378)
10.4 (pg. 387)
10.5 (pg. 389)
10.6 (pg. 392)
10.7 (pg. 394)
10.8 (pg. 397)
10.9 (pg. 401)
10.10 (pg. 403)
Definitions and Equations (pg. 407)
Problems for Chapter 10 (pg. 408)
CH 11: Coupled Oscillators and Normal Modes (pg. 417)
11.1 (pg. 417)
11.2 (pg. 421)
11.3 (pg. 426)
11.4 (pg. 430)
11.5 (pg. 436)
11.6 (pg. 441)
11.7 (pg. 444)
Definitions and Equations (pg. 447)
Problems for Chapter 11 (pg. 448)
Part II: Further Topics (pg. 455)
CH 12: Nonlinear Mechanics and Chaos (pg. 457)
12.1 (pg. 458)
12.2 (pg. 462)
12.3 (pg. 463)
12.4 (pg. 467)
12.5 (pg. 476)
12.6 (pg. 483)
12.7 (pg. 487)
12.8 (pg. 495)
12.9 (pg. 498)
Definitions and Equations (pg. 513)
Problems for Chapter 12 (pg. 514)
CH 13: Hamiltonian Mechanics (pg. 521)
13.1 (pg. 522)
13.2 (pg. 524)
13.3 (pg. 528)
13.4 (pg. 535)
13.5 (pg. 536)
13.6 (pg. 538)
13.7 (pg. 543)
Definitions and Equations (pg. 550)
Problems for Chapter 13 (pg. 550)
CH 14: Collision Theory (pg. 557)
14.1 (pg. 558)
14.2 (pg. 560)
14.3 (pg. 563)
14.4 (pg. 568)
14.5 (pg. 572)
14.6 (pg. 574)
14.7 (pg. 579)
14.8 (pg. 582)
Definitions and Equations (pg. 586)
Problems for Chapter 14 (pg. 587)
CH 15: Special Relativity (pg. 595)
15.1 (pg. 596)
15.2 (pg. 596)
15.3 (pg. 601)
15.4 (pg. 603)
15.5 (pg. 608)
15.6 (pg. 610)
15.7 (pg. 615)
15.8 (pg. 617)
15.9 (pg. 623)
15.10 (pg. 625)
15.11 (pg. 630)
15.12 (pg. 633)
15.13 (pg. 638)
15.14 (pg. 644)
15.15 (pg. 649)
15.16 (pg. 652)
15.17 (pg. 656)
15.18 (pg. 660)
Definitions and Equations (pg. 664)
Problems for Chapter 15 (pg. 666)
CH 16: Continuum Mechanics (pg. 681)
16.1 (pg. 682)
16.2 (pg. 685)
16.3 (pg. 688)
16.4 (pg. 694)
16.5 (pg. 697)
16.6 (pg. 701)
16.7 (pg. 704)
16.8 (pg. 709)
16.9 (pg. 715)
16.10 (pg. 718)
16.11 (pg. 721)
16.12 (pg. 723)
16.13 (pg. 727)
Definitions and Equations (pg. 730)
Problems for Chapter 16 (pg. 732)
Appendix (pg. 739)
Further Reading (pg. 747)
Answers for Selected Problems (pg. 749)
Index (pg. 777)
Endsheets (pg. )

John R. Taylor

John Taylor received his B.A. in math from Cambridge University in 1960 and his Ph.D. in theoretical physics from Berkeley in 1963. He is professor emeritus of physics and Presidential Teaching Scholar at the University of Colorado, Boulder. He is the author of some 40 articles in research journals; a book, Classical Mechanics; and three other textbooks, one of which, An Introduction to Error Analysis, has been translated into eleven foreign languages. He received a Distinguished Service Citation from the American Association of Physics Teachers and was named Colorado Professor of the Year in 1989. His television series Physics for Fun won an Emmy Award in 1990. He retired in 2005 and now lives in Washington, D.C.

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