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4h
revised Counter example for uniqueness of second order differential equation
added 142 characters in body
2d
revised Counter example for uniqueness of second order differential equation
added 318 characters in body
2d
comment Counter example for uniqueness of second order differential equation
@Santiago, I see your point and completely agree with the example.
2d
asked Counter example for uniqueness of second order differential equation
Apr
20
accepted Finding family of curve for given asymptotes
Feb
11
revised double integral equal to modified Bessel function
corrected definition of bessel function and Integral
Feb
11
suggested approved edit on double integral equal to modified Bessel function
Feb
8
awarded  Teacher
Feb
6
revised Green's function in a moving frame for a constant heat source
deleted 2 characters in body; edited tags
Feb
5
comment 1D Green's function: from interval to infinite line
@O.L., please look this math.stackexchange.com/questions/1135311/…
Feb
5
asked Green's function in a moving frame for a constant heat source
Nov
25
accepted solvability condition for differential operator
Nov
25
comment solvability condition for differential operator
@TZakrevskiy, from your comment now I understand what is meaning of self-adjoint differential operator. Honestly I could not understand answer given by you at all because my ineptness in this field. Anyway thanks for your answer and explanation..!
Nov
25
answered solvability condition for differential operator
Nov
24
revised solvability condition for differential operator
edited tags
Nov
24
revised solvability condition for differential operator
deleted 6 characters in body
Nov
24
asked solvability condition for differential operator
Oct
1
comment finding a parameter to match the solution asymptotically
@JuliánAguirre, If I solve the equation with boundary conditions $y'(-3) =0$ and $y'(3) = 1$ in Mathematica, fine tuning of parameter $b$ shows that, I can make $y(-3)$ as small as possible. But if I start with boundary conditions $y'(-3) =0$ and $y(-3) = 0$, Mathematica declares problem as ill conditioned.
Oct
1
comment finding a parameter to match the solution asymptotically
@JuliánAguirre, that x axis is an asymptote to y(x) as x tend to -3.
Oct
1
asked finding a parameter to match the solution asymptotically