- We will send in 10–14 business days.
/images/books/9879209/9781443726702.jpg)
- Author: H Bateman
- Publisher: Walton Press
- ISBN-10: 1443726702
- ISBN-13: 9781443726702
- Format: 14 x 21.6 x 3.5 cm, kieti viršeliai
- Language: English
- SAVE -10% with code: EXTRA
Reviews
Description
PARTIAL DIFFERENTIAL EQUATIONS OF MATHEMATICAL PHYSICS by H. BATEMAN. Originally published in 1932. COntents include: PREFACE page xiii INTRODUCTION xv-xxii CHAPTER I: THE CLASSICAL EQUATIONS 1-11-1-14. Uniform motion, boundary conditions, problems, a passage to the limit. 1-7 1-15-1-19. Fouriers theorem, Fourier constants, Cesaros method of summation, Parsevals theorem, Fourier series, the expansion of the integral of a bounded function which is continuous bit by bit. . 7-16 1-21-1-25. The bending of a beam, the Greens function, the equation of three moments, stability of a strut, end conditions, examples. 16-25 1 31-1-36. F ee undamped vibrations, simple periodic motion, simultaneous linear equations, the Lagrangian equations of motion, normal vibrations, com pound pendulum, quadratic forms, Hermit ian forms, examples. 25-40 1-41-1 - 42. Forced oscillations, residual oscillation, examples. 40-44 1-43. Motion with a resistance proportional to the velocity, reduction to alge braic equ
EXTRA 10 % discount with code: EXTRA
The promotion ends in 22d.23:34:16
The discount code is valid when purchasing from 10 €. Discounts do not stack.
- Author: H Bateman
- Publisher: Walton Press
- ISBN-10: 1443726702
- ISBN-13: 9781443726702
- Format: 14 x 21.6 x 3.5 cm, kieti viršeliai
- Language: English English
PARTIAL DIFFERENTIAL EQUATIONS OF MATHEMATICAL PHYSICS by H. BATEMAN. Originally published in 1932. COntents include: PREFACE page xiii INTRODUCTION xv-xxii CHAPTER I: THE CLASSICAL EQUATIONS 1-11-1-14. Uniform motion, boundary conditions, problems, a passage to the limit. 1-7 1-15-1-19. Fouriers theorem, Fourier constants, Cesaros method of summation, Parsevals theorem, Fourier series, the expansion of the integral of a bounded function which is continuous bit by bit. . 7-16 1-21-1-25. The bending of a beam, the Greens function, the equation of three moments, stability of a strut, end conditions, examples. 16-25 1 31-1-36. F ee undamped vibrations, simple periodic motion, simultaneous linear equations, the Lagrangian equations of motion, normal vibrations, com pound pendulum, quadratic forms, Hermit ian forms, examples. 25-40 1-41-1 - 42. Forced oscillations, residual oscillation, examples. 40-44 1-43. Motion with a resistance proportional to the velocity, reduction to alge braic equ
Reviews