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AKTU Numerical Methods of Analysis Lab (BCH353) Syllabus PDF – B.Tech 2nd Year
Numerical Methods of Analysis Lab BCH353
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- Semester 3
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Official AKTU syllabus of Numerical Methods of Analysis Lab (BCH353) for B.Tech 2nd Year – 1 credits, L-T-P 0-0-2. Read the unit-wise course content, course outcomes, evaluation pattern and recommended books online, or download the PDF.
Syllabus — Numerical Methods of Analysis Lab
Download PDFBCH353 · 1 credits · L-T-P 0-0-2
Course Objectives
- To teach the student various numerical methods to analyze the problems such as linear, nonlinear and ODE equations, interpolation and approximation, numerical differentiation and integration etc.
Course Outcomes
On completion of this course, the students will be able to:
- Compare the computational methods for advantages and drawbacks,
- Implement the computational methods using any of the existing programming languages, test such methods, and compare between them,
- Identify the suitable computational technique for a specific type of problem and develop the computational method that is suitable for the underlying problem.
| S.No. | NAME OF EXPERIMENTS |
| Use of the following Techniques in C/C++ Language or Matlab software : | |
| 1 | Solution of single non-linear algebraic equations by Newton Raphson method. |
| 2 | Solution of single non-linear equations by Regulafalsi method. |
| 3 | Solution of a system of linear simultaneous by Gauss Elimination method. |
| 4 | Solution of system of linear simultaneous equation by Gauss Seidel method and successive over relaxation method. |
| 5 | Solution of single first-order ordinary differential equations by fourth order Runge-Kutta method. |
| 6 | Solution of Heat equations (Parabolic equations) by finite difference method. |
| 7 | Solution of Laplace equations (elliptic equation) by finite difference method. |
| 8 | Solution of wave equations (Hyperbolic equation) by finite difference method. |
| 9 | Finding Newton’s interpolatory polynomial for n points. |
| 10 | Finding Newton’s interpolatory polynomial based on finite difference table for n points. |
| 11 | Solution of integral using Simpson’s and trapezoidal rule. |
IV SEMESTER
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