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Given Schrödinger equation is solved using finite difference method and eigenvalue problem. Any three eigenfunctions can be plotted.

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Schrodinger-Equation-usinf-finite-difference-method-and-vector-spaces

Given Schrödinger equation is solved using finite difference method and eigenvalue problem. Any three eigenfunctions can be plotted.

//GIVEN WAVE EQUATION IS OF THE FORM /* y''= A(r)y(r) y(0)=0 y(n)=0 lim n-->inf / / We write the above equation in form: H|y> = E|y> ..(Eigen Value Problem) where, H=T+V (Hamiltonian Operator) Also, ket |y> is a vector of N dimensional function space(N is user input) */

Steps on how to use this program: i) Define Potential function and boundary conditions ii)Enter N(dimension of vector space/number of points to be plotted) iii)Enter the value of eigen value for which you want to plot eigenfunctions(ex:1,2,5)(any three) iv)See the output result

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Given Schrödinger equation is solved using finite difference method and eigenvalue problem. Any three eigenfunctions can be plotted.

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