VISIONDepartment of Mathematics strives to be recognized for academic excellence through the depth of its teaching and research. It will distinguish itself as a regional leader in higher education for teaching. The department strives to earn regional recognition for its expertise in the field of Mathematics and the teaching of Mathematics. We will be a source for the promotion of problem solving, analytical thinking and utilizing technology.
- Making engineers to develop Mathematical thinking where students can learn and become competent users of Mathematics and Mathematical application.
- To interweave real world experiences and practical life skills with the applications of Mathematics.
- We achieve this through an innovative curriculum.
- We, the faculty, collaborate with other researchers in solving engineering and scientific problems.
- Engineering Mathematics – I
- Engineering Mathematics – II
- Engineering Mathematics – III
- Engineering Mathematics – IV
- Discrete Mathematical Structures
Engineering Mathematics – I On completion of this course, students are able to
Engineering Mathematics – II
On completion of this course, students are able to,
Engineering Mathematics – III
Course Outcomes: On completion of this course, students are able to:
Engineering Mathematics – IV
On completion of this course, students are able to:
Discrete Mathematical Structures:
After studying this course, students will be able to:
Graduate Attributes (as per NBA)
|C101.1||Use nth derivative of product of two functions and to visualize and calculate the area between two polar curves.|
|C101.2||Use partial derivatives to calculate rates of change of multivariate functions|
|C101.3||Analyze position, velocity, and acceleration in two or three dimensions using the calculus of vector valued functions.|
|C101.4||Recognize and solve first-order ordinary differential equations, Newton’s law of cooling|
|C101.5||Use matrices techniques for solving systems of linear equations in the different areas of Linear Algebra.|
|C109.1||solve differential equations of electrical circuits, forced oscillation of mass spring and elementary heat transfer.|
|C109.2||solve partial differential equations fluid mechanics, electromagnetic theory and heat transfer.|
|C109.3||Evaluate double and triple integrals to find area , volume, mass and moment of inertia of plane and solid region.|
|C109.4||Use curl and divergence of a vector valued functions in various applications of electricity, magnetism and fluid flows.|
|C109.5||Use Laplace transforms to determine general or complete solutions to linear ODE|
|C201.1||Know the use of periodic signals and Fourier series to analyze circuits and system communications.|
|C201.1||Explain the general linear system theory for continuous-time signals and digital signal processing using the Fourier Transform and z-transform.|
|C201.1||Employ appropriate numerical methods to solve algebraic and transcendental equations.|
|C201.1||Apply Green’s Theorem, Divergence Theorem and Stokes’ theorem in various applications in the field of electro-magnetic and gravitational fields and fluid flow Problems.|
|C201.1||Determine the extremals of functionals and solve the simple problems of the calculus of variations.|
|C209.1||Use appropriate single step and multi-step numerical methods to solve first and second order ordinary differential equations arising in flow data design problems.|
|C209.2||Explain the idea of analyticity, potential fields residues and poles of complex potentials in field theory and electromagnetic theory.|
|C209.3||Employ Bessel’s functions and Legendre’s polynomials for tackling problems arising in continuum mechanics, hydrodynamics and heat conduction.|
|C209.4||Describe random variables and probability distributions using rigorous statistical methods to analyze problems associated with optimization of digital circuits, information, coding theory and stability analysis of systems.|
|C209.5||Apply the knowledge of joint probability distributions and Markov chains in attempting engineering problems for feasible random events.|
|C204.1||Verify the correctness of an argument using propositional and predicate logic and truth tables.|
|C204 .2||Demonstrate the ability to solve problems using counting techniques and combinatorics in the context of discrete probability.|
|C204 .3||Solve problems involving recurrence relations and generating functions.|
|C204 .4||Construct proofs using direct proof, proof by contraposition, proof by contradiction, proof by cases, and mathematical induction.|
|C204 .5||Explain and differentiate graphs and trees|
- Engineering Knowledge
- Problem Analysis
- Conduct Investigations of Complex Problems
Department of Mathematics is actively involved in the research activities. The Department consists Four Part-time Ph.D candidates:
- Sampoorna. V : Area of research is Homotopy Analysis. She has cleared the Course work and currently doing the literature survey. Also she has published one research paper in Homotopy analysis.
- Naveen Bala. A : Area of research is Fluid Dynamics (Stretching the sheets and cylinders ). He has cleared the Course work and currently doing the literature survey.
- Raghu. N : Area of research is Fluid Dynamics (Conviction of Di-electric fluid ). He has cleared the Course work and currently doing the literature survey.
- S. Sowmya: Area of research is Graph theory
|1||Prof. Sampoorna V||B.Sc.||M.Sc. Mphil||(Ph.D)||HOD||13||NIL||NIL|
|2||Dr. Nidhi Vaishnaw||B.Sc.||M.Sc. Mphil||Ph.D||AP||14||NIL||NIL|
|3||Dr. M.Saradha||B.Sc.||M.Sc. Mphil||Ph.D||AP||7||NIL||NIL|
|4||Prof. S.Sowmya||B.Sc.||M.Sc. Mphil||(Ph.D)||AP||8.5||NIL||NIL|
|6||Prof. Naveen Bala. A||B.Sc.||M.Sc.||(Ph.D)||AP||6.5||NIL||1|
|9||Prof. Sreeja Anil||B.Sc.||M.Sc.||_||AP||4||NIL||NIL|
|13||Prof. Nageswari. A||B.Sc.||M.Sc. Mphil||_||AP||6.5||NIL||NIL|