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Ordinary and Partial Differential Equations

By: Material type: TextTextPublication details: New Delhi S Chand Pub. 2020Edition: 20thDescription: V.PISBN:
  • 9789352836109
Subject(s): DDC classification:
  • 515.352 RAI-O
Online resources:
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Reference Book Reference Book Amity Central Library Applied Math Reference 515.352 RAI-O (Browse shelf(Opens below)) Link to resource Not For Loan 30488
Books Books Amity Central Library Applied Math Text Book 515.352 RAI-O (Browse shelf(Opens below)) Link to resource Checked out 10/12/2024 30489
Books Books Amity Central Library Applied Math Text Book 515.352 RAI-O (Browse shelf(Opens below)) Link to resource Checked out 12/09/2024 30490
Books Books Amity Central Library Applied Math Text Book 515.352 RAI-O (Browse shelf(Opens below)) Link to resource Checked out 10/12/2024 30491
Books Books Amity Central Library Applied Math Text Book 515.352 RAI-O (Browse shelf(Opens below)) Link to resource Checked out 05/12/2024 30492

PART I: ELEMENTARY DIFFERENTIAL EQUATIONS

1. Differential Equations: Their Formation and Solutions
2. Equations of First Order and First Degree
3. Trajectories
4. Equations of the First Order but Not of the First Degree and Singular Solutions and Extraneous Loci
5. Linear Differential Equations with Constant Coefficients
6. Homogeneous Linear Equations or Cauchy-Euler Equations
7. Method of Variation of Parameters
8. Ordinary Simultaneous Differential Equations
9. Exact Differential Equations and Equations of Special Forms
10. Linear Equations of Second Order
11. Applications of Differential Equations
12. Miscellaneous Methods and Existence and Uniqueness Theorem for Solutions of First Order Initial Value Problems
PART II: ADVANCED ORDINARY DIFFERENTIAL EQUATIONS, FOURIER SERIES AND SPECIAL FUNCTIONS

1. Picard's Iterative Method, Picard's Theorem and Existence and Uniqueness of Solutions to First Order Initial Value Problems
2. Simultaneous Equations of the Form (dx)/P =(dy)/Q =(dz)/R
3. Total (or Pfaffian) Differential Equations
4. Beta and Gamma Functions
5. Chebyshev Polynomials
6. Fourier Series
7. Power Series
8. Integration in Series
9. Legendre Polynomials
10. Legendre Functions of the Second Kind—Qn(x)
11. Bessel Functions
12. Orthogonal Sets of Functions and Strum Liouville Problem

PART III: PARTIAL DIFFERENTIAL EQUATIONS
1. Origin of Partial Differential Equations
2. Linear Partial Differential Equations of Order One
3. Non-linear Partial Differential Equations of Order One
4. Homogeneous Linear Partial Differential Equations with Constant Coefficients
5. Non-homogeneous Linear Partial Differential Equations with Constant Coefficients
6. Partial Differential Equations Reducible to Equations with Constant Coefficients
7. Partial Differential Equations of Order Two with Variable Coefficients
8. Classification of P.D.E. Reduction to Canonical or Normal Forms Riemann Method
9. Monge's Methods
10. Transport Equation
11. Cauchy Initial Value Problem for Linear First Order Partial Differential Equations
Miscellaneous problems based on Part III of the book

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