Vector spaces, linear transformation, matrix representation, inner product spaces, isometries, least squares, generalised inverse, eigen theory, quadratic forms, norms, numerical methods. The fourth ...

Introduces ordinary differential equations, systems of linear equations, matrices, determinants, vector spaces, linear transformations, and systems of linear differential equations. Prereq., APPM 1360 ...

In this paper we have shown that if 𝜙∈ ( L h 2 ) ⊥ ∩ L ∞ , 𝜙 ≠ 0, then ker T ϕ =ker T ϕ * = sp{1} and therefore finite-dimensional subspaces of L a 2 . Further, if 𝜙 ∈ 𝐿∞(𝐃), 𝜙 ≠ 0, then it is ...