#1
11th April 2016, 09:55 AM
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University Of Mumbai Computer Engineering Syllabus
Hello sir, I am Sahil Gulati. I am from Mumbai. I want you to help me by giving me some information about the second year syllabus of Bachelor of Engineering (BE) course of Computer Engineering of University of Mumbai. Can you help me?
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#2
11th April 2016, 09:59 AM
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Re: University Of Mumbai Computer Engineering Syllabus
As you have asked about the second year syllabus of Bachelor of Engineering (BE) course of Computer Engineering of University of Mumbai, I am giving you information about it, check below for the details Applied Mathaematics III Complex Variable & mapping 1.1 Functions of a complex variable, Analytic functions, Cauchy-Riemann equations in Cartesian co-ordinates, Polar co-ordinates. 1.2 Harmonic functions, Analytic method and Milne Thomson methods to find f(z), Orthogonal trajectories. 1.3 Conformal Mapping, Linear, Bilinear transformations, Cross ratio, fixed points and standard transformation such as rotation and magnification, invertion, translation. 02 Laplace Transform 2.1 Introduction, Definition of Laplace transform, Laplace transform of constant, trigonometrical, exponential functions. 2.2 Important properties of Laplace transform: First shifting theorem, Laplace transform of L{tn f(t)}, L{ f(t)/t},, , L{f(at)} without proof. 2.2Unit step function, Heavi side function, Dirac-delta function, Periodic function and their Laplace transforms, Second shifting theorem. 2.3Inverse Laplace transform with Partial fraction and Convolution theorem (without proof). 2.4 Application to solve initial and boundary value problem involving ordinary differential equations with one dependent variable and constant coefficients. Fourier series 3.1 Dirichlet’s conditions, Fourier series of periodic functions with period 2π and 2L. 3.2 Fourier series for even and odd functions. 3.3 Half range sine and cosine Fourier series, Parsevel’s identities (without proof). 3.4Orthogonal and Ortho-normal functions, Complex form of Fourier series. 3.5 Fourier Integral Representation. For detailed syllabus of second year Computer Engineering, you can refer to the attached file |