Bilinear and Quadratic forms

Date: 08 February 2018

Bilinear and Quadratic forms

Bilinear forms and Linear operators


Let $B(x, y)$ be a Bilinear form on $V$. Then there exists a unique linear transformation $L$ such that $B(x, y) = \langle x, L(y) \rangle$ for all $x, y \in V$.


A linear transformation from a vector space $V$ to itself is also called a linear operator on $V$.

Adjoints and self-adjoint operators.


All notes