Introduction to Differential Equations
Autor Richard K Milleren Limba Engleză Hardback – 31 dec 1990
Preț: 455.69 lei
Preț vechi: 562.58 lei
-19% Nou
Puncte Express: 684
Preț estimativ în valută:
87.21€ • 94.69$ • 73.25£
87.21€ • 94.69$ • 73.25£
Carte indisponibilă temporar
Doresc să fiu notificat când acest titlu va fi disponibil:
Se trimite...
Preluare comenzi: 021 569.72.76
Specificații
ISBN-13: 9780134782645
ISBN-10: 013478264X
Pagini: 640
Dimensiuni: 191 x 235 x 30 mm
Greutate: 0 kg
Ediția:Nouă
Editura: Prentice Hall
Locul publicării:Upper Saddle River, United States
ISBN-10: 013478264X
Pagini: 640
Dimensiuni: 191 x 235 x 30 mm
Greutate: 0 kg
Ediția:Nouă
Editura: Prentice Hall
Locul publicării:Upper Saddle River, United States
Cuprins
1. Introduction.
2. First-Order Equations.
3. Second-Order Equations.
4. Linear Equations of Arbitrary Order.
5. Series Solutions of Differential Equations.
6. The Laplace Transform and Its Uses.
7. Systems of Linear Equations.
8. Numerical Methods.
9. Qualitative Analysis.
10. Fourier Series.
11. Separation of Variables.
References.
Answers to Selected Problems.
Index.
Caracteristici
- focuses on the practical theories of differential equations and examines both traditional and modern examples of applications — to mechanical problems, chemical kinetics, economics, business, biology, ecology, control theory, electromagnetic theory, elasticity, acoustics, and quantum mechanics.
- emphasizes the modeling process and explains the underlying physical assumptions.
- offers a complete introduction to sign analysis, error analysis problems, and the Volterra — Lotka predator — prey model.
- provides an extensive review of complex numbers infinite series, and the matrix theory.
- includes a detailed discussions of delta functions and their approximation in mechanics laboratories using impulse hammers.
- explores in-depth the control theory, applications of Laplace transforms to integral equations, and the solution of periodically forced differential equations.
Descriere
A thorough examination of the classical topics of differential equations, contemporary models and applications, and areas of theoretical research.