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4.4
Nonlinear second order ode
4.4.1
Exact nonlinear second order ode
\(F\left ( x,y,y^{\prime },y^{\prime \prime }\right ) =0\)
(Approach 1)
4.4.2
Exact nonlinear second order ode
\(F\left ( x,y,y^{\prime },y^{\prime \prime }\right ) =0\)
(Approach 2)
4.4.3
nonlinear and not exact second order ode
4.4.4
ode is Integrable as given
4.4.5
ode can be made Integrable
\(F\left ( x,y,y^{\prime \prime }\right ) =0\)
4.4.6
Solved using Mainardi Liouville method
4.4.7
nonlinear second order ode with missing
\(x\)
or missing
\(y\left ( x\right ) \)
4.4.8
Higher degree second order ode
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