- #1
SeM
Hi, what is the physical meaning, or also the geometrical meaning of the inner product of two eigenvectors of a matrix?
I learned from the previous topics that a vectors space is NOT Hilbert space, however an inner product forms a Hilbert space if it is complete.
Can two eigenvectors which are linearly independent form a Hilbert space in their inner product?
e_1 = [x_1, y_1]
e_2 = [x_2, y_2]
##\langle e_1, e_2 \rangle## ?Thanks
I learned from the previous topics that a vectors space is NOT Hilbert space, however an inner product forms a Hilbert space if it is complete.
Can two eigenvectors which are linearly independent form a Hilbert space in their inner product?
e_1 = [x_1, y_1]
e_2 = [x_2, y_2]
##\langle e_1, e_2 \rangle## ?Thanks