- #1
JD88
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- 0
So I have recently begun my first graduate level engineering math class. The course teaches us different techniques for solving various differential equations. Many of these equations I have never actually seen being applied to something, they are only just examples for us to learn how to solve them. So I am curious what kind of physical systems these equations model.
For example:
Bernoulli Differential Equations
Ricatti Equation
Euler-Cauchy Equations
Many of the other equations are just first order equation that are unlike any I've seen be applied to something in my courses before. Such as...
x (x^2+y^2) dy/dx = y^3
dy/dx = (x+y) / (x-y)
There are many more but I won't bother putting too many specific examples.
Thanks in advance, and I look forward to reading your responses.
For example:
Bernoulli Differential Equations
Ricatti Equation
Euler-Cauchy Equations
Many of the other equations are just first order equation that are unlike any I've seen be applied to something in my courses before. Such as...
x (x^2+y^2) dy/dx = y^3
dy/dx = (x+y) / (x-y)
There are many more but I won't bother putting too many specific examples.
Thanks in advance, and I look forward to reading your responses.