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Advanced engineering mathematics / Dennis G. Zill [and] Michael R. Cullen

By: Zill, Dennis G, 1940-.
Contributor(s): Cullen, Michael R.
Publisher: Sudbury, MA : Jones and Bartlett Publishers, c2005Edition: 2nd ed.Description: xvi, 926, A96 : ill. ; 26 cm.ISBN: 0763713570 (pbk.); 9780763713577 (pbk.).Subject(s): Engineering mathematicsDDC classification: 620.00151
Contents:
Preface. - Pt. 1. Ordinary differential equations. Ch. 1. Introduction to differential equations. Ch. 2. First-order differential equations. Ch. 3. Higher-order differential equations. Ch. 4. The laplace transform. Ch. 5. Series solutions of linear differential equations. Ch. 6. Numerical solutions of ordinary differential equations. - Pt. 2. Vectors, matrices, and vector calculus. Ch. 7. Vectors. Ch. 8. Matrices. Ch. 9. Vector calculus. - Pt. 3. Systems of differential equations. Ch. 10. Systems of linear differential equations. Ch. 11. Systems of nonlinear differential equations. - Pt. 4. Fourier deries and partial differential equations. Ch. 12. orthogonal functions and fourier series. Ch. 13. Boundary-value problems in rectangular coordinates. Ch. 14. Boundary-value problems in other coordinate systems. Ch. 15. Integral transform method. Ch. 16. Numerical solutions of partial differential equations. - Pt. 5. Complex analysis. Ch. 17. Functions of a complex variable. Ch. 18., Integration in the complex plane. Ch. 19. Series and residues. Ch. 20. Conformal mappings and applications.
Item type Current location Call number Copy number Status Notes Date due Barcode Remark
Main Collection TU External Storage-LCS
620.00151 ZIL (Browse shelf) 1 Available SOExx,07015,03,GR 5000096199 Please fill up online form at https://taylorslibrary.taylors.edu.my/services/external_storage1

Includes index

Preface. - Pt. 1. Ordinary differential equations. Ch. 1. Introduction to differential equations. Ch. 2. First-order differential equations. Ch. 3. Higher-order differential equations. Ch. 4. The laplace transform. Ch. 5. Series solutions of linear differential equations. Ch. 6. Numerical solutions of ordinary differential equations. - Pt. 2. Vectors, matrices, and vector calculus. Ch. 7. Vectors. Ch. 8. Matrices. Ch. 9. Vector calculus. - Pt. 3. Systems of differential equations. Ch. 10. Systems of linear differential equations. Ch. 11. Systems of nonlinear differential equations. - Pt. 4. Fourier deries and partial differential equations. Ch. 12. orthogonal functions and fourier series. Ch. 13. Boundary-value problems in rectangular coordinates. Ch. 14. Boundary-value problems in other coordinate systems. Ch. 15. Integral transform method. Ch. 16. Numerical solutions of partial differential equations. - Pt. 5. Complex analysis. Ch. 17. Functions of a complex variable. Ch. 18., Integration in the complex plane. Ch. 19. Series and residues. Ch. 20. Conformal mappings and applications.