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Applications are made to linear differential equations.
Mathematical calculations are particularly useful for systems that can be described by ordinary linear differential equations.
Its rotatory dynamics are described by linear differential equations.
LTI difference equations in discrete time correspond to linear differential equations with constant coefficients in continuous time.
The model is based upon linear differential equations describing electrotechnical circuits extended non-linearly.
We consider control processes governed by linear differential equations with a priori known control switchings.
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The class of non-linear differential equations that this method applies to is shown.
Systems governed by non-linear differential equations are of fundamental importance in all branches of science, but our understanding of them is still extremely limited.
After a set of variable replacement, these non-linear differential equations are transformed into the linear ones.
The highly non-linear differential equations with variable coefficients governing the problem are solved numerically using a Runge Kutta method.
The presented system is based on modified Abkowitz's mathematical model, with both linear and non-linear differential equations.
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