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I have an ODE equation which is sort of

y''[x] + 2 y'[x]/x + .0001 (y[x])^3 ==0 

subject to the boundary conditions

y'[0]==0  and y[Infinity]==0

Can anyone please suggest what would be a reliable process for solving this numerically in Mathematica?

y[Infinity] can obviously be truncated down to , say, y[20].

I have an ODE equation which is sort of

y''[x] + 2 y'[x]/x + .0001 (y[x])^3 ==0 

subject to the boundary conditions

y'[0]==0  and y[Infinity]==0

Can anyone please suggest what would be a reliable process for solving this numerically in Mathematica?

y[Infinity] can obviously be truncated down to , say, y[20].

I have an ODE equation which is sort of

y''[x] + 2 y'[x]/x + .0001 (y[x])^3 ==0 

subject to the boundary conditions

y'[0]=0  and y[Infinity]=0

Can anyone please suggest what would be a reliable process for solving this numerically in Mathematica?

y[Infinity] can obviously be truncated down to , say, y[20].

I have an ODE equation which is sort of

y''[x] + 2 y'[x]/x + .0001 (y[x])^3 ==0 

subject to the boundary conditions

y'[0]==0  and y[Infinity]==0

Can anyone please suggest what would be a reliable process for solving this numerically in Mathematica?

y[Infinity] can obviously be truncated down to , say, y[20].