Advanced engineering mathematics / by Erwin Kreyszig

By: Kreyszig, ErwinContributor(s): Kreyszig, Herbert | Norminton, Edward JMaterial type: TextTextPublisher: New York : John Wiley & sons, 2011cEdition: 10th edDescription: various. : ill. ; 25 cmISBN: 9780470646137 (pbk)Subject(s): Engineering mathematics | EA -- Engineering Analysis----ENG1073L | FEAS -- Further Engineering Analysis----ENG2307LDDC classification: 620.00151
Contents:
A: Ordinary differential equations 1: First order ODEs 2: Second order linear ODEs 3: Higher order linear ODEs 4: Systems of ODEs .Phase plane .Qualitative methods 5: Series solution of ODEs .Special functions 6: Laplace transforms B: Linear algebra. Vector calculus 7: Linear algebra : matrices, vectors, determinants. linear systems 8: Linear algebra : matrix eigenvalue problems 9: Vector differential calculus .Grade,Dive,Curl 10: Vector integral calculus .Integral theorems C: Fourier analysis . Partial differential equations 11: Fourier analysis 12: Partial differential equations D: Complex analysis 13: Complex numbers and functions . Complex differentiation 14: Complex integration 15: Power series. Taylor series 16: Laurent series. Residue integration 17: Conformal mapping 18: Complex analysis and potential theory E: Numeric analysis 19: Numeric in general 20: Numeric linear algebra F: Optimization , graphs 22: Unconstrained optimization. linear programming 23: Graphs . Combinatorial optimization
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Index included

A: Ordinary differential equations
1: First order ODEs
2: Second order linear ODEs
3: Higher order linear ODEs
4: Systems of ODEs .Phase plane .Qualitative methods
5: Series solution of ODEs .Special functions
6: Laplace transforms
B: Linear algebra. Vector calculus
7: Linear algebra : matrices, vectors, determinants. linear systems
8: Linear algebra : matrix eigenvalue problems
9: Vector differential calculus .Grade,Dive,Curl
10: Vector integral calculus .Integral theorems
C: Fourier analysis . Partial differential equations
11: Fourier analysis
12: Partial differential equations
D: Complex analysis
13: Complex numbers and functions . Complex differentiation
14: Complex integration
15: Power series. Taylor series
16: Laurent series. Residue integration
17: Conformal mapping
18: Complex analysis and potential theory
E: Numeric analysis
19: Numeric in general
20: Numeric linear algebra
F: Optimization , graphs
22: Unconstrained optimization. linear programming
23: Graphs . Combinatorial optimization

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