#1
9th June 2012, 11:15 AM
 
 
VTU Syllabus Copy
Sir I am searching here for the Visvesvaraya Technological University syllabus so please can you give me the copy of my syllabus and tell me that how I can download the syllabus copy?

#2
10th June 2012, 09:51 AM
 
 
You are looking for VTU Syllabus Copy. Here I have provided the syllabus in the file given below. You can download the syllabus from the file given below.

#3
30th June 2012, 11:04 AM
 
 
Re: VTU Syllabus Copy
ug scheme & syllabus 201011 You are here: Home Scheme and Syllabus 
#4
23rd March 2015, 10:52 AM
 
 
Re: VTU Syllabus Copy
I want to get B.E Computer Science and Engineering syllabus of Visvesvaraya Technological University, Belgaum so will you please provide me that ?

#5
23rd March 2015, 11:06 AM
 
 
Re: VTU Syllabus Copy
As you want to get B.E Computer Science and Engineering syllabus of Visvesvaraya Technological University, Belgaum so here I am giving you same: UnitI: FOURIER SERIES Convergence and divergence of infinite series of positive terms, definition and illustrative examples* Periodic functions, Dirichlet’s conditions, Fourier series of periodic functions of period and arbitrary period, half range Fourier series. Complex form of Fourier Series. Practical harmonic analysis. [7 hours] UnitII: FOURIER TRANSFORMS Infinite Fourier transform, Fourier Sine and Cosine transforms, properties, Inverse transforms [6 hours] UnitIII: APPLICATIONS OF PDE Various possible solutions of one dimensional wave and heat equations, two dimensional Laplace’s equation by the method of separation of variables, Solution of all these equations with specified boundary conditions. D’Alembert’s solution of one dimensional wave equation. [6 hours] UnitIV: CURVE FITTING AND OPTIMIZATION Curve fitting by the method of least squares Fitting of curves of the form , y ax b = + 2 , y a x b x c = + + , y bx b y a e ax = = Optimization: Linear programming, mathematical formulation of linear programming problem (LPP), Graphical method and simplex method. B.E Computer Science and Engineering Syllabus of Visvesvaraya Technological University, Belgaum For full syllabus here is the attachment: 
#6
18th September 2019, 10:42 AM
 
 
Re: VTU Syllabus Copy
Hi buddy here I am looking for VTU (Visvesvaraya Technological University ) B.Tech Aeronautical Engineering 3rd sem program syllabus so will you plz provide me same here ??

#7
18th September 2019, 10:43 AM
 
 
Re: VTU Syllabus Copy
As you want here I am giving bellow VTU (Visvesvaraya Technological University ) B.Tech Aeronautical Engineering 3rd sem program syllabus on your demand : B. E. AERONATICAL ENGINEERING Choice Based Credit System (CBCS) and Outcome Based Education (OBE) SEMESTER  III TRANSFORM CALCULUS, FOURIER SERIES AND NUMERICAL TECHNIQUES (Common to all Programmes) Course Code 18MAT31 CIE Marks 40 Teaching Hours/Week (L: T:P) (2:2:0) SEE Marks 60 Credits 03 Exam Hours 03 Course Learning Objectives:  To have an insight into Fourier series, Fourier transforms, Laplace transforms, Difference equations and Ztransforms.  To develop the proficiency in variational calculus and solving ODEs arising in engineering applications, using numerical methods. Module1 Laplace Transform: Definition and Laplace transforms of elementary functions (statements only). Laplace transforms of Periodic functions (statement only) and unitstep function problems. Inverse Laplace Transform: Definition and problems, Convolution theorem to find the inverse Laplace transforms (without Proof) and problems. Solution of linear differential equations using Laplace transforms. Module2 Fourier Series: Periodic functions, Dirichlets condition. Fourier series of periodic functions period 2π and arbitrary period. Half range Fourier series. Practical harmonic analysis. Module3 Fourier Transforms: Infinite Fourier transforms, Fourier sine and cosine transforms. Inverse Fourier transforms. Problems. Difference Equations and ZTransforms: Difference equations, basic definition, ztransformdefinition, Standard ztransforms, Damping and shifting rules, initial value and final value theorems (without proof) and problems, Inverse ztransform and applications to solve difference equations. Module4 Numerical Solutions of Ordinary Differential Equations(ODEs): Numerical solution of ODEs of first order and first degree Taylors series method, Modified Eulers method. Runge Kutta method of fourth order, Milnes and AdamBash forth predictor and corrector method (No derivations of formulae)Problems. Module5 Numerical Solution of Second Order ODEs: RungeKutta method and Milnes predictor and corrector method. (No derivations of formulae). Calculus of Variations: Variation of function and functional, variational problems, Eulers equation, Geodesics, hanging chain, problems. Course outcomes: At the end of the course the student will be able to:  CO1: Use Laplace transform and inverse Laplace transform in solving differential/ integral equation arising in network analysis, control systems and other fields of engineering.  CO2: Demonstrate Fourier series to study the behaviour of periodic functions and their applications in system communications, digital signal processing and field theory.  CO3: Make use of Fourier transform and Ztransform to illustrate discrete/continuous function arising in wave and heat propagation, signals and systems.  CO4: Solve first and second order ordinary differential equations arising in engineering problems using single step and multistep numerical methods.  CO5etermine the externals of functionals using calculus of variations and solve problems arising in dynamics of rigid bodies and vibrational analysis 