x(dA/dt) + (dx/dt)A + y(dA/dZ) + (dy/dZ) A = 0
can we remove the arbitrary function A from the equation?
i.e. x(d/dt) + (dx/dt) + y(d/dZ) + (dy/dZ) = 0
is it true?
no this is not a usual calculas, this is discrete calculus, i.e. Df_{n} = f_{n+1}-f_{n}, where D is the forward difference operator, then how an anti-difference act on the product of two discrete functions?
First part is so simple first you write the l^2 in the form of x,y and z-coordinates and then add it
you see the book of neuredine zettlie of quantum mechanics
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