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| | Year 2 - Syllabus |
 | | Functions of complex variables, continuity(only statement), derivability of a function, analytical regular function, necessary condition for a function to be analytic, statement of sufficient conditions, Cauchy Riemann equations in polar co-ordinates. |
 | | Types of matrices, adjoint of a matrix, inverse of a matrix, elementary transformations, rank of a matrix, linear dependent and independent rows and columns of a matrix over a real field, reduction to a normal form, partitioning of matrices.System of homogenous and non homogenous equations, their consistency and their solutions. |
 | | Introductory definitions, The incidence matrix A, the loop matrix B, relationship between sub matrix of A and B. Cutsets and cutset matrix, Fundamental cutsets and fundamental tiesets, Planar graphs, A and B matrices, Loop, node, node pair equations, duality. |
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