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I investigated my system and encountered differential equation such as

$y''(x) = e^{y(x)}-e^{-2y(x)}-e^{y(x)-y(x+d)}$,

where $d$ is a constant. The boundary condition is

$\psi'(0) = 30$$y'(0) = 30$

$\psi'(\infty)=0$$y'(\infty)=0$.

I want to implement this in mathematica using NDsolveNDSolve. Can anyone guide me ?as I am really new to mathematica...Mathematica?

I investigated my system and encountered differential equation such as

$y''(x) = e^{y(x)}-e^{-2y(x)}-e^{y(x)-y(x+d)}$,

where $d$ is a constant. The boundary condition is

$\psi'(0) = 30$

$\psi'(\infty)=0$.

I want to implement this in mathematica using NDsolve. Can anyone guide me ? I am really new to mathematica...

I investigated my system and encountered differential equation such as

$y''(x) = e^{y(x)}-e^{-2y(x)}-e^{y(x)-y(x+d)}$,

where $d$ is a constant. The boundary condition is

$y'(0) = 30$

$y'(\infty)=0$.

I want to implement this in mathematica using NDSolve. Can anyone guide me as I am new to Mathematica?

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Solve Differential Equation Numerically

I investigated my system and encountered differential equation such as

$y''(x) = e^{y(x)}-e^{-2y(x)}-e^{y(x)-y(x+d)}$,

where $d$ is a constant. The boundary condition is

$\psi'(0) = 30$

$\psi'(\infty)=0$.

I want to implement this in mathematica using NDsolve. Can anyone guide me ? I am really new to mathematica...