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Electronics Engineering - Course Details |
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ENGLISH LANGUAGE |
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Writing formal & business letters, writing formal memos, drafting notices and minutes of meetings, drafting tender notices, theoretical knowledge, & comprehension of contracts & agreements, preparing proposals and technical reports, conducting & writing a project report on a mini research (sessional work). |
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BASIC ELECTRICAL ENGINEERING |
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Historical Development |
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Charge, Current, Potential Difference Current Voltage and Constant Current Sources. Laws of Electrical Circuits. Series and Parallel Circuits. Loop, Mesh, Node, Supper Node and Supper Mash Analysis, AC Circuits, Phasor Analysis. Impedance and Admittance, 3-Phase Systems, Power Factor. Introduction to Pspice, Basic Principles, Generated Voltage, Electromagnetic Torque, Interaction of Magnetic Fields Alternatively Current Generators, DC Machine DC Generator, Transformers. |
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Labs |
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Study of Ohm's Law, Krichhoff's Current, Voltage Law, Current Divider Theorem, Voltage Divider Theorem, Study of Superposition Theorem, Maximum Power
Theorem, Thevenon's Theorem,
Study of RLC Series Circuits, RLC Parallel Circuits, study of Transformer and DC Machines, Efficiency and Losses. Simulation of Basic Electrical Circuits Using Pspice. |
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Thevenon's Theory |
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Study of RLC Series Circuits,
RLC Parallel Circuits, study of
Transformer and DC Machines,
Efficiency and Losses.
Simulation of Basic Electrical
Circuits Using Pspice. |
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Suggested Text |
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1. Engineering Circuit Analysis by David Irwin, Wiley.
2. Electrical Circuit Analysis by William H. Hayat, Mac-Hill.
3. Peter Gerald Higgins Bothum. |
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Applied Calculus |
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Introduction to Functions |
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Mathematical and physical meaning of functions, graphs of various functions. Hyperbolic functions. |
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Introduction to Limits |
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Theorems of limits and their applications to functions. Some useful limits, right hand and left hand limits, Continuous and discontinuous functions and their applications. |
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Derivatives |
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Introduction to derivatives.
Geometrical and physical meaning
of derivatives. Partial
derivatives and their
geometrical significance.
Application problems (rate of
change, marginal analysis. |
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Higher Derivatives |
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Leibnitz theorem, Rolles theorem, Mean value theorem. Taylor's and Maclaurin's series. Evalution of Limits using L'Hospital's rule: Indeterminate forms (0/0). |
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Applications of derivatives |
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Asymptotes, tangents and normals, curvature and radius of curvature, maxima and minima of a function of a single variable (applied problems) differentials with applications. |
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Applications of Partial Derivatives |
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Euler's theorem, total differentials, maxima and manima of two variables. |
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Integral Calculus |
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Methods of integration by subsititions and by parts. Integration of rational and irrational algebraic functions. Definite integrals, improper integrals, Gamma and Beta functions, reduction formulae. |
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Applications of Integral Calculus |
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Cost function from marginal cost, rocket fights, area under curve. |
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Vector Algebra |
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Introduction to vectors, Scalar and vector product of three and four vectors. Volume of parallelepiped and tetrahedron. |
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Vector Calculus |
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Vector differentiation, vector integration and their applications. Operator, gradient, divergence and curl with their applications. |
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Suggested Text |
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Brief Calculus and its applications by Doniel D. Benice.
Applied Calculus by Raymond A. Barnett.
Calculus by Geraid L. Bradley
Calculus and Analytical Geometry by Dr. S.M Yusuf. |
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Fundamentals of Network Design |
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Computer Network Architecture and
Models. Medium Access Control Physical, Data Link, Network, Transport, and Session Layers. Local-area and Wide-area Networks. Computer Communication. |
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INTRODUCTION TO COMPUTING |
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History, classification, basic components, CPU, memory, peripheral devices, storage media & devices, physical & logical storage, data organization, file storage, programs & software, system software, application software, operating systems, programming languages, compilation & interpretation, problem specification, algorithms, flow chart, pseudo code, basic programming techniques, data types & declaration, header file & linkage, variables & constants, arrays, input/output, termination, remark, control structures, branching, conditional structures, repetition and loops, basic library functions. |
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LAB |
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Laboratory work will be based on the contents of the course |
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LINEAR ALGEBRA |
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Matrices: algebra, solution of systems of linear equations by Cramer's rule and by matrix inversion,
Eigen values, eigenvectors. Integration: by substitution, by parts. Definite integrals, applications, plane areas, length of an arc, surface areas and volumes of solids of revolution, moments and centroids of plane areas, moment of inertia of plane areas, theorem of Pappas. Partial differentiation: functions of two or more variables, partial derivatives, higher order partial derivatives, total differentials and their applications to small errors, differentiation of implicit functions, chain rule, maxima and minima of a function of two variables, Taylor's and Maclaurin's series. Differential equations: solution of linear ordinary differential equations of first and second order solution of systems of linear ODEs. |
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BROADBAND ACCESS NETWORKS |
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The aim of this subject is to provide the student with a working knowledge of broadband access mediums protocols and applications. |
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This subject include:
Broadband Access Mediums such as xDSL, HFC,
Broadband Wireless etc.
Broadband Applications.
Traffic Engineering in Access Networks for privacy and
performance.
Multi-Tenanted Unit / Multi Dwelling Unit (MTU/MDU)
solutions.
Industry site visits development facilities.
Service Management Solutions for broadband networks.
Activation, Assurance and Billing.
VPN’s (Virtual Private Networks) over Broadband
Access Networks.
VPN protocols and solutions. |
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