Department of Mathematics strives to be internationally recognized for academic excellence through the depth of its teaching and research, and to be locally relevant through its role in the development of the community it serves.
Making Engineers to develop mathematical thinking and applying it to solve complex engineering problems, designing mathematical modeling for systems involving global level technology.
|•||Enhance mathematical knowledge which will enable them to analyze, interpret and optimize any Engineering related problem .||•||To provide the best mathematics education required to strengthen the backbone of all Engineering Departments.|
|•||To attract and retain faculty of highest caliber.||•||Continue to give facilities to the faculty to do their research towards Ph.D.|
|•||To provide opportunities for faculty to gain knowledge in teaching methodologies.||•||To provide opportunities for faculty to participate in various seminars, workshops, conferences and training programmes.|
|•||To conduct National Conferences and Workshops for the benefit of students and faculty.||•||To create an environment that supports outstanding research.|
|•||To gain overall development in academic and teaching domains.||•||To help students for their academic excellence to reach global standards.|
Curriculum - Syllabus - First Year - 1st semester
Curriculum - Syllabus - First Year - 2nd semester
Curriculum - Syllabus - Second Year - 3rd semester
Z-transform : Difference equations, basic definition, z-transform-definition, Standard z-transforms, Damping rule, Shifting rule, Initial value and final value theorems (without proof) and problems, Inverse z-transform. Applications of ztransforms to solve difference equations.
Regression analysis- lines of regression (without proof) –problems Curve Fitting: Curve fitting by the method of least squares- fitting of the curves of the form, y = ax + b, y = ax2 + bx + c and y = aebx . Numerical Methods: Numerical solution of algebraic and transcendental equations by Regula- Falsi Method and Newton-Raphson method.
Curriculum - Syllabus - Second Year - 4th semester
Complex line integrals-Cauchy’s theorem and Cauchy’s integral formula, Residue, poles, Cauchy’s Residue theorem( without proof) and problems.
Transformations: Conformal transformations, discussion of transformations: w=z^2,w=e^z,w=z+1/z and bilinear transformations-problems.
Joint probability distribution: Joint Probability distribution for two discrete random variables, expectation, covariance, correlation coefficient.
Stochastic process: Stochastic processes, probability vector, stochastic matrices, fixed points, regular stochastic matrices, Markov chains, higher transition probabilitysimple problems.