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Applied Ordinary Differential Equations
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Applied Ordinary Differential Equations
Definition: an equation that contains derivatives of 1 or more dependent variables with respect to 1 or more independent variables
Classification methods
- Type
- Order
- Linearity
- Homogeousness
- n=2
- d**2x/dt**2
- Linearity
- Ordinary DE's
- derivative with respect to SINGLE INDEPENDENT variable Used for solving DE with respect to time or 1D component
- Partial DE's
- Derivative with respect to MORE THAN ONE SINGLE INDEPENDENT variable Used to solve 3D motion DE's
- Order
- Type
Information
- Description
- Mind Map on Applied Ordinary Differential Equations, created by Timothée Blanchet on 06/05/2019.
- Created by
- Timothée Blanchet
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