{"id":21428,"date":"2020-07-12T02:22:31","date_gmt":"2020-07-12T02:22:31","guid":{"rendered":"https:\/\/www.inspirenignite.com\/vtu\/18mat31-transform-calculus-fourier-series-and-numerical-techniques-petrochem-syllabus-for-be-3rd-sem-2018-scheme-vtu\/"},"modified":"2020-07-12T02:22:31","modified_gmt":"2020-07-12T02:22:31","slug":"18mat31-transform-calculus-fourier-series-and-numerical-techniques-petrochem-syllabus-for-be-3rd-sem-2018-scheme-vtu","status":"publish","type":"post","link":"https:\/\/www.inspirenignite.com\/vtu\/18mat31-transform-calculus-fourier-series-and-numerical-techniques-petrochem-syllabus-for-be-3rd-sem-2018-scheme-vtu\/","title":{"rendered":"18MAT31: Transform Calculus, Fourier Series and Numerical Techniques Petrochem Syllabus for BE 3rd Sem 2018 Scheme VTU"},"content":{"rendered":"

Transform Calculus, Fourier Series and Numerical Techniques detailed Syllabus for Petrochem Engineering (Petrochem), 2018 scheme has been taken from the VTUs<\/a> official website and presented for the VTU students. For Course Code, Subject Names, Teaching Department, Paper Setting Board, Theory Lectures, Tutorial, Practical\/Drawing, Duration in Hours, CIE Marks, Total Marks, Credits and other information do visit full semester subjects post given below. <\/p>\n

The Syllabus PDF files can also be downloaded from the official website of the university.<\/p>\n

For all other VTU Petrochem 3rd Sem Syllabus for BE 2018 Scheme, do visit VTU Petrochem 3rd Sem Syllabus for BE 2018 Scheme <\/a>Subjects. The detailed Syllabus for transform calculus, fourier series and numerical techniques is as follows. <\/p>\n

Course Learning Objectives:<\/h4>\n

For the complete Syllabus, results, class timetable, and many other features kindly download the iStudy App<\/a>
It is a lightweight, easy to use, no images, and no pdfs platform to make students’s lives easier.<\/b>
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Module-1<\/h4>\n

Laplace Transforms: Definition and Laplace transform of elementary functions. Laplace transforms of Periodic functions and unit-step function – problems. Inverse Laplace Transforms: Inverse Laplace transform – problems, Convolution theorem to find the inverse Laplace transform (without proof) and problems, solution of linear differential equations using Laplace transform.<\/p>\n

Module-2<\/h4>\n

Fourier Series: Periodic functions, Dirichlet’s condition. Fourier series of periodic functions period 2n and arbitrary period. Half range Fourier series. Practical harmonic analysis, examples from engineering field.<\/p>\n

Module-3<\/h4>\n

For the complete Syllabus, results, class timetable, and many other features kindly download the iStudy App<\/a>
It is a lightweight, easy to use, no images, and no pdfs platform to make students’s lives easier.<\/b>
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Module-4<\/h4>\n

Numerical Solutions of Ordinary Differential Equations (ODE’s): Numerical solution of ODE’s of first order and first degree- Taylor’s series method, Modified Euler’s method. Range – Kutta method of fourth order, Milne’s and Adam-Bashforth predictor and corrector method (No derivations of formulae), Problems.<\/p>\n

Module-5<\/h4>\n

Numerical Solution of Second Order ODE’s: Runge -Kutta method and Milne’s predictor and corrector method.(No derivations of formulae). Calculus of Variations: Variation of function and functional, variational problems, Euler’s equation, Geodesics, hanging chain, problems.<\/p>\n

Course Outcomes:<\/h4>\n

For the complete Syllabus, results, class timetable, and many other features kindly download the iStudy App<\/a>
It is a lightweight, easy to use, no images, and no pdfs platform to make students’s lives easier.<\/b>
\"Get<\/a>. <\/p>\n

Question paper pattern:<\/h4>\n