Elementary differential equations and boundary value problems / William E Boyce; Richard C DiPrima
By: Boyce, William E
.
Contributor(s): DiPrima, Richard C | Wiandt, Tamas.
Material type: 
TextPublisher: New York: Wiley, 2013Edition: 10th ed., Int. student version.Description: xix, 809 pages : illustrations ; 26 cm.ISBN: 9781118323618.Subject(s): Differential equations -- Textbooks | Boundary value problems -- Textbooks | Boundary value problemsDDC classification: 515.35
Contents:
First order differential equations --
Second order linear equations --
Higher order linear equations --
Series solutions of second order linear equations --
The Laplace transform --
Systems of first order linear equations --
Numerical methods --
Nonlinear differential equations and stability --
Partial differential equations and Fourier series --
Boundary value problems and Sturm-Liouville theory.
| Item type | Home library | Call number | Status | Date due | Barcode | Item holds |
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KCST Library | 515.35 Bo El (Browse shelf) | Available | 1000001106 | ||
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Book
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KCST Library | 515.35 Bo El (Browse shelf) | Checked out | 11/02/2024 | 1000000386 | |
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Book
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KCST Library | 515.35 Bo El (Browse shelf) | Available | 1000000387 |
Total holds: 0
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| 515.076 Me Th 3,000 solved problems in calculus / | 515.076 Me Th 3,000 solved problems in calculus / | 515.1 Ri Ma Mathematical methods for physics and engineering / | 515.35 Bo El Elementary differential equations and boundary value problems / | 515.35 Bo El Elementary differential equations and boundary value problems / | 515.35 Bo El Elementary differential equations and boundary value problems / | 515.35 Kr Di Differential equations : |
First order differential equations --
Second order linear equations --
Higher order linear equations --
Series solutions of second order linear equations --
The Laplace transform --
Systems of first order linear equations --
Numerical methods --
Nonlinear differential equations and stability --
Partial differential equations and Fourier series --
Boundary value problems and Sturm-Liouville theory.
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