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| credit_structure = 3-0-2
| credit_structure = 3-0-2
| pre_requisites =  
| pre_requisites =  
| overlaps = MTL107, MTP290, MTL445, CVL734, COL726
| overlaps = [[MTL107]], [[MTP290]], [[MTL445]], [[CVL734]], [[COL726]]
}}
}}


== CLL113 : Numerical Methods in Chemical Engineering ==
== CLL113 : Numerical Methods in Chemical Engineering ==
Estimation and round-off error calculations. Solution of linear algebraic equations via Gauss elimination, matrix inversion and LU decomposition, Gauss-Seidel method. Solving non-linear algebraic equations with the help of root finding. Numerical integration and differentiation. Solution of ordinary differential equations encountered in initial/boundary value problems via implicit and explicit methods, solution of partial differential equations, Chemical engineering problems where the above mentioned numerical schemes are involved will be illustrated.
Estimation and round-off error calculations. Solution of linear algebraic equations via Gauss elimination, matrix inversion and LU decomposition, Gauss-Seidel method. Solving non-linear algebraic equations with the help of root finding. Numerical integration and differentiation. Solution of ordinary differential equations encountered in initial/boundary value problems via implicit and explicit methods, solution of partial differential equations, Chemical engineering problems where the above mentioned numerical schemes are involved will be illustrated.

Latest revision as of 16:24, 14 April 2026

CLL113
Numerical Methods in Chemical Engineering
Credits 4
Structure 3-0-2
Pre-requisites
Overlaps MTL107, MTP290, MTL445, CVL734, COL726

CLL113 : Numerical Methods in Chemical Engineering

Estimation and round-off error calculations. Solution of linear algebraic equations via Gauss elimination, matrix inversion and LU decomposition, Gauss-Seidel method. Solving non-linear algebraic equations with the help of root finding. Numerical integration and differentiation. Solution of ordinary differential equations encountered in initial/boundary value problems via implicit and explicit methods, solution of partial differential equations, Chemical engineering problems where the above mentioned numerical schemes are involved will be illustrated.