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Mathematical analysis for engineers / Bernard Dacorogna, Chiara Tanteri

By: Contributor(s): Material type: TextTextPublication details: London : Imperial College Press, 2012Description: x, 359 p. : ill. ; 24 cmISBN:
  • 9781848169128
  • 1848169124
Uniform titles:
  • Analyse avancée pour ingénieurs. English
Subject(s):
Contents:
1. Differential operators of mathematical physics -- 2. Line integrals -- 3. Gradient vector fields -- 4. Green theorem -- 5. Surface integrals -- 6. Divergence theorem -- 7. Stokes theorem -- 8. Appendix --9. Holomorphic functions and Cauchy-Riemann equations -- 10. Complex integration -- 11. Laurent series -- 12. Residue theorem and applications -- 13. Conformal mapping -- 14. Fourier series -- 15. Fourier transform -- 16. Laplace transform -- 17. Applications to ordinary differential equations -- 18. Applications to partial differential equations -- Exercises: Differential operators of mathematical physics -- Line integrals -- Gradient vector fields -- Green theorem -- Surface integrals -- Divergence theorem -- Stokes theorem -- Holomorphic functions and Cauchy-Riemann equations -- Complex integration -- Laurent series -- Residue theorem and applications -- Conformal mapping -- Fourier series -- Fourier transform -- Laplace transform -- Applications to ordinary differential equations -- Applications to partial differential equations -- Bibliography -- Table of Fourier transform -- Table of Laplace transform
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Holdings
Item type Current library Call number Copy number Status Date due Barcode
Open Shelf Open Shelf UMPLIB PEKAN TA330 .D33 2012 (Browse shelf(Opens below)) 1 Available 0000073362

"Originally published in French under the title: "Analyse avancée pour ingénieurs", c2002"--T.p. verso

Includes bibliographical references and index

1. Differential operators of mathematical physics -- 2. Line integrals -- 3. Gradient vector fields -- 4. Green theorem -- 5. Surface integrals -- 6. Divergence theorem -- 7. Stokes theorem -- 8. Appendix --9. Holomorphic functions and Cauchy-Riemann equations -- 10. Complex integration -- 11. Laurent series -- 12. Residue theorem and applications -- 13. Conformal mapping -- 14. Fourier series -- 15. Fourier transform -- 16. Laplace transform -- 17. Applications to ordinary differential equations -- 18. Applications to partial differential equations -- Exercises: Differential operators of mathematical physics -- Line integrals -- Gradient vector fields -- Green theorem -- Surface integrals -- Divergence theorem -- Stokes theorem -- Holomorphic functions and Cauchy-Riemann equations -- Complex integration -- Laurent series -- Residue theorem and applications -- Conformal mapping -- Fourier series -- Fourier transform -- Laplace transform -- Applications to ordinary differential equations -- Applications to partial differential equations -- Bibliography -- Table of Fourier transform -- Table of Laplace transform

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