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18 students
Partial Differential Equations
Partial Differential Equations
Created byChaitali Badarayani
Last updated 3/2021
English
English [Auto],
What you'll learn
- Partial differential equations, Higher order homogeneous partial differential equations, Homogeneous Function,
- Particular integral Case I,II,III and IV, VOP Method, Lagrange's method of undetermined multipliers,
- Euler's theorem and solved examples
Explore related topics
Course content
1 section • 12 lectures • 2h 56m total length
Requirements
- Basic algebra, Derivatives & integration
Description
This course covers all the details of Partial Differential Equations including :
1) Method of forming Partial Differential Equation
2) Solution of equation by direct integration
3) Langrange's Linear equations
4) Working Rule
5) Method of multiplier
6) Linear homogeneous Partial Differential Equation
7) Rule of finding complementary function
8) Rules of finding particular integral including cases of it
9) Variation of parameter method
10) Eular's theorem and its examples
11) Langranges method of undetermined multipliers and examples
This course covers a major and important part of Partial Differential Equation. It also includes many solved examples on each topic. So students can learn PDE in easiest way and it also helps them to prepare this topic.
This course covers all the details of Partial Differential Equations including :
1) Method of forming Partial Differential Equation
2) Solution of equation by direct in
3) Langrange's Linear equations
4) Working Rule
5) Method of multiplier
6) Linear homogeneous Partial Differential Equation
7) Rule of finding complementary function
8) Rules of finding particular integral including cases of it
9) Variation of parameter method
10) Eular's theorem and its examples
11) Langranges method of undetermined multipliers and examples
This course covers a major and important part of Partial Differential Equation. It also includes many solved examples on each topic. So students can learn PDE in easiest way and it also helps them to prepare this topic.
Who this course is for:
- Advanced mathematics students, engineering students, polytechnic students, graduate student,12+graders