MA8352 Linear Algebra and Partial Differential Equations Syllabus Notes Question Banks

MA8352 Linear Algebra and Partial Differential Equations Syllabus Notes Question Paper Question Banks with answers Anna University

Anna University Linear Algebra and Partial Differential Equations Syllabus Notes Question Bank Question Papers Regulation 2017

Anna University MA8352 Linear Algebra and Partial Differential Equations Notes are provided below. MA8352 Notes all 5 units notes are uploaded here. here MA8352 Linear Algebra and Partial Differential Equations notes download link is provided and students can download the MA8352 LAPDE Lecture Notes and can make use of it.

MA8352 Linear Algebra and Partial Differential Equations Syllabus Regulation 2017

UNIT I VECTOR SPACES
Vector spaces – Subspaces – Linear combinations and linear system of equations – Linear independence and linear dependence – Bases and dimensions.
UNIT II LINEAR TRANSFORMATION AND DIAGONALIZATION
Linear transformation - Null spaces and ranges - Dimension theorem - Matrix representation of a linear transformations - Eigenvalues and eigenvectors - Diagonalizability.
UNIT III INNER PRODUCT SPACES
Inner product, norms - Gram Schmidt orthogonalization process - Adjoint of linear operations - Least square approximation.
UNIT IV PARTIAL DIFFERENTIAL EQUATIONS
Formation – Solutions of first order equations – Standard types and equations reducible to standard types – Singular solutions – Lagrange‘s linear equation – Integral surface passing through a given curve – Classification of partial differential equations - Solution of linear equations of higher order with constant coefficients – Linear non-homogeneous partial differential equations.
UNIT V FOURIER SERIES SOLUTIONS OF PARTIAL DIFFERENTIAL EQUATIONS
Dirichlet‘s conditions – General Fourier series – Half range sine and cosine series - Method of separation of variables – Solutions of one dimensional wave equation and one-dimensional heat equation – Steady state solution of two-dimensional heat equation – Fourier series solutions in Cartesian coordinates.

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