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Title Details:
Applied Mathematics – Differential equations
Other Titles: Exercises and Applications
Authors: Antonopoulos, Vassilis
Subject: MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > ORDINARY DIFFERENTIAL EQUATIONS
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > PARTIAL DIFFERENTIAL EQUATIONS
NATURAL SCIENCES AND AGRICULTURAL SCIENCES > AGRICULTURAL SCIENCES > RESEARCH, TECHNOLOGY AND ENGINEERING (AGRICULTURAL SCIENCES) > AGRICULTURAL HYDRAULICS
Keywords:
Ordinary differential equations
Partial differential equations
Fourier series
Laplace transformations
Solution of applied problems from science and engineering
Description:
Abstract:
The book of Applied Mathematics- Differential Equations presents the basic principles and fundamentals of differential equations (ordinary and partial) and the methods of solutions. For each group of differential equations many solved equations are presented and many non-solved equations are given. The differential equations, which are presented and solved, are of 1st order, 2nd order linear equations, 2nd order equations require special treatment, systems of differential equations of 1st order, Fourier series, and basic principles of Laplace transform. Solutions and using of differential equation for many practical problems of water quality, physics, hydraulics, solutions, chemical and biological reactions, irrigation, drainage, hydrology, mass balance and population dynamics are presented.
Type: Undergraduate textbook
Creation Date: 2016
Item Details:
ISBN 978-960-603-518-0
License: Attribution - NonCommercial - ShareAlike 4.0 International (CC BY-NC-SA 4.0)
DOI http://dx.doi.org/10.57713/kallipos-689
Handle http://hdl.handle.net/11419/6445
Bibliographic Reference: Antonopoulos, V. (2016). Applied Mathematics – Differential equations [Undergraduate textbook]. Kallipos, Open Academic Editions. https://dx.doi.org/10.57713/kallipos-689
Language: Greek
Consists of:
1. Introduction - fundamentals and definitions
2. 1st order linear differential equations
3. Nonlinear differential equations of 1st order
4. 2st order linear differential equations
5. Systems of linear 1st order equations
6. Higher order differential equations
7. Special solution of 2st order differential equations
8. Laplace Transform
9. Partial differential Equations
10. Fourier Series
11. Partial differential equations solutions
Number of pages 320
Publication Origin: Kallipos, Open Academic Editions
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