Matrix Theory and Linear Algebra II

3 credits · Undergraduate

This course is a continuation of MATH 1030.03. Topics include: vector spaces and linear transformations, complex numbers, real and complex inner product spaces, orthogonal and orthonormal bases, Gram-Schmidt procedure, orthogonal projections, generalized Fourier series, orthogonal and unitary transformations, diagonalization of symmetric and hermitian matrices, quadratic forms, least squares approximation and curve fitting, applications. PREREQUISITES: MATH 1030.03 or 2030.03, and MATH 1000.03 or MATH 1215.03 EXCLUSIONS: MATH 2135.03 FORMATS: Lecture