Engineering Mathematics

This module covers Vectors and vector spaces through conceptual framing and problem solving.

This module covers Matrix representations and systems of linear equations through conceptual framing and problem solving.

This module covers Eigenvalue problems through conceptual framing and problem solving.

This module covers Spectral decomposition, characteristic polynomials, and minimal polynomials through conceptual framing and problem solving.

This module covers Inner product spaces and orthogonality through conceptual framing and problem solving.

This module covers Orthogonal and Hermitian matrices through conceptual framing and problem solving.

This module covers Hilbert spaces through conceptual framing and problem solving.

This module covers Fourier series and Fourier transforms through conceptual framing and problem solving.

This module covers Laplace transforms through conceptual framing and problem solving.

This module covers Complex analysis: limits, continuity, and differentiability through conceptual framing and problem solving.

This module covers Complex integration and Cauchy theorem through conceptual framing and problem solving.

This module covers Taylor and Laurent series, and the residue theorem through conceptual framing and problem solving.

This module covers Conformal mappings and applications to boundary-value problems through conceptual framing and problem solving.

This module covers Vector differential and integral calculus through conceptual framing and problem solving.