DIFFERENTIAL EQUATIONS

Publisher:
PEARSON INDIA
| Author:
JOHN POLKING
| Language:
English
| Format:
Paperback

650

Save: 15%

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Ships within:
1-4 Days

In stock

Book Type

Availiblity

SKU:
SKU 9789353432270 Category
Category:
Page Extent:
656

Combining traditional differential equation material with a modern qualitative and systems approach, this new edition continues to deliver flexibility of use and extensive problem sets. The 2nd edition refreshed presentation includes extensive new visuals, as well as updated exercises throughout.
Features:
1.Unique blend of traditional algebraic and modern qualitative geometric approaches
2.Strong systems approach
3.Novel modeling approach
4.Flexible use of technology table of Contents:
Chapter 1: Introduction to differential equations
Chapter 2: First-Order equations
Chapter 3: modeling and applications
Chapter 4: Second-Order equations
Chapter 5: The Laplace transform
Chapter 6: Numerical methods
Chapter 7: matrix Algebra
Chapter 8: An introduction to systems
Chapter 9: Linear systems with constant coefficients
Chapter 10: nonlinear systems
Chapter 11: Series solutions to differential equations.

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Description

Combining traditional differential equation material with a modern qualitative and systems approach, this new edition continues to deliver flexibility of use and extensive problem sets. The 2nd edition refreshed presentation includes extensive new visuals, as well as updated exercises throughout.
Features:
1.Unique blend of traditional algebraic and modern qualitative geometric approaches
2.Strong systems approach
3.Novel modeling approach
4.Flexible use of technology table of Contents:
Chapter 1: Introduction to differential equations
Chapter 2: First-Order equations
Chapter 3: modeling and applications
Chapter 4: Second-Order equations
Chapter 5: The Laplace transform
Chapter 6: Numerical methods
Chapter 7: matrix Algebra
Chapter 8: An introduction to systems
Chapter 9: Linear systems with constant coefficients
Chapter 10: nonlinear systems
Chapter 11: Series solutions to differential equations.

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