Use Julia programming code for:

Implement a function AbsHeat (D, t_f, h,k,g) that solves the problem of the heat equation in two dimensions with initial condition u(0, 2, y) = g(x,y) y absorbing boundary conditions. y The arguments to your function must be a broadcast constant D, end time t_f, time and space steps h, k, respectively, and g a vector function corresponding to the condition initial. Your function should return the times [0,t_1, ..,t_n], the points of x [0,x_1, ...,x_{m-1},1], the points of y [0,7-1, ..., Y-{m-1}, 1] and an array of arrays, of length (n+1), that at input I has a matrix of (m+1) x (m+1) with the values of u