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Faculty of Science Handbook, Session 2017/2018



               Soft-skills:                                     Special  Functions:  Factorial  functions,  Gamma  functions,  Beta
               CS2, CTPS3, LL2, EM1                             functions,  relationship  between  Beta  and  Gamma  functions,  error
                                                                functions, asymptotic series, Stirling formula and elliptical functions.
               References:                                      Series Solution for Differential Equations: Legendre equations, Leibnitz
               1.  Thomas L. Floyd, Digital Fundamentals, 11 edition (Pearson, 2014)  rule, Rodriguez formula, generating functions for Legendre polynomial,
               2.  R.L. Tokheim, Digital Electronics: Principles and applications, 8th  orthogonal functions, orthogonalization and normalization of Legendre
                  ed. (Glencoe McGraw-Hill, 2013)               polynomials, Legendre series, Associate Legendre function, Frobenius
               3.  W. Kleitz, Digital and Microprocessor  Fundamentals: Theory and  method,  Bessel  equation,  second  solution  of  Bessel  equation,
                  Applications, 4th ed. (Pearson Education Int’l, 2003)  recurrence  relationship,  general  differential  equation  with  Bessel
               4.  P.P.W.  Chandana,  Digital  systems  fundamentals  (Prentice  Hall,  function as a solution,  orthogonalization of Bessel function, Hermite
                  2002)                                         function, Laguerre function, step operator.
               5.  Anant Agarwal, Jeffrey Lang, Foundations of Analog and Digital  Partial Differential Equation: Laplace equation, steady state temperature
                  Electronic Circuits (Morgan Kaufmann, 2015)   in a square plate, Schrödinger equation, heat and diffusion equation.
               6.  Roger  Tokheim, Digital  Electronics:  Principles  and  Applications  Wave equation, vibrating string, steady state temperature in a cylinder,
                  (McGraw-Hill, 2013)                           steady state temperature in a sphere, Poisson equation.
                                                                Assessment Method:
               SIF3010 MICROPROCESSOR (3 CREDITS)                Final Examination:     60%
               Calculation using various number systems- binary, octal, hexadecimal,  Continuous Assessment:  40%
               binary coded decimal, calculation using the ASCII code. Introduction to
               microprocessors: Basic definitions, word length, concept of addresses,  Medium of Instruction:
               data bus, address bus, and control bus, programming, microprocessor  English
               systems  and  microcontrollers.  Microprocessor  architecture:  internal
               organization,  programming  models,  the  arithmetic  and  logic  unit,  Soft-skills:
               registers, stack pointer, internal data bus and logic controller. Memory:  CTPS3
               types of memory, memory chips, connections to the microprocessor,
               interfacing and expansion technique, using technique and secondary  References:
               storage. Communicating with the outside world, input and output (I/O),  1.  Mary L. Boas, Mathematical Methods in the Physical Sciences, 3rd
               connectivity and the timing diagram, programming the I/O chip, serial  ed. (John Wiley & Sons, 2006)
               and parallel connection techniques, analogue to digital and digital to  2.  S. Hassani, Mathematical Methods: For Students of Physics and
               analogue  converters.  Programming:  algorithm  and  flowcharts,  Related Fields, , 2rd Edition (Springer, 2009)
               commands and its types, operation codes, addressing modes, flow of  3.  K. F. Riley, M. P. Hobson, Essential Mathematical Methods for the
               information,  assembly  language,  loops  and  subroutines.  Interfacing:  Physical Sciences (Cambridge University Press, 2011)
               serial and parallel techniques, functions and characteristics of UART,  4.  G.B. Arfken, H.J. Weber, Mathematical Methods for Physicists: A
               baud rate and it effects, serial data control word, interfacing standards,  Comprehensive Guide, 7th Edition (Elsevier Acad. Press, 2012)
               handshaking principles                           5.  G. N. Felder, K. M. Felder, Mathematical Methods in Engineering
                                                                   and Physics (John Wiley & Sons, 2015)
               Assessment Method:
                Final Examination:     60%
                Continuous Assessment:  40%                     SIF3011 QUANTUM MECHANICS II (3 CREDITS)
                                                                General  formalism  of  quantum  mechanics.  Time-independent
               Medium of Instruction:                           perturbation  theory.  Time-dependent  perturbation  theory.  Scattering
               English                                          theory.  Angular  momentum.  Additional  of  angular  momentum.
                                                                Relativistic quantum mechanics.
               Soft-skills:
               CS2, CTPS3, LL2, EM1                             Assessment Method:
                                                                 Final Examination:     60%
               References:                                       Continuous Assessment:  40%
               1.  J. Uffenback, Microcomputers and Microprocessors (Prentice Hall,
                  2006)                                         Medium of Instruction:
               2.  Ramesh  S.  Gaonkar,  The  Z80  Microprocessor:  Architecture,  English
                  Interfacing,  Programming  &  Design,  2nd  ed.  (Merrill  Publ.  Co.,
                  2001)                                         Soft-skills:
               3.  R.J. Tocci & F.J. Ambrosio, Microprocessors and Microcomputers:  CS3, CTPS3, LL2
                  Hardware and Software, 6th ed. (Pearson Education Int’l, 2003)
               4.  Jon  Stokes,  Inside  the  Machine:  An  Illustrated  Introduction  to  References:
                  Microprocessors  and  Computer  Architecture  (William  Pollock,  1.  James Binney, David Skinner, The Physics of Quantum Mechanics
                  2015)                                            (Oxford University Press, 2014)
               5.  Subir  Kumar  Sarkar  and  Asish  Kumar  De,Foundation of  Digital  2.  Kurt  Gottfried,  Tung-Mow  Yan,  Quantum  Mechanics:
                  Electronics and Logic Design (CRC Press, 2014)   Fundamentals 2nd ed. (Springer, 2013)
               6.  M.  Rafiquzzaman,  Fundamentals  of  Digital  Logic  and  3.  Reinhold Blumel, Advanced Quantum Mechanics: The Classical-
                  Microcontrollers (Wiley, 2014)                   Quantum Connection (Jones and Barlett, 2011)
                                                                4.  David  J.  Griffiths,  Introduction  to  Quantum  Mechanics,  2nd  ed.
                                                                   (Pearson Prentice Hall, 2004)
               SIF2022 MATHEMATICAL METHODS II (3 CREDITS)      5.  S. Gasiorowicz,Quantum Physics, 3rd ed. (Wiley 2003)
               Fourier Series and Transformation Series: Periodic functions, Fourier
               series,  average  value  of  a  function,  Fourier  coefficient,  Dirichlet
               condition, complex form of Fourier Series, general interval, even and odd  SIF3012 COMPUTATIONAL PHYSICS (3 CREDITS)
               functions,  Parseval  theorem.  Fourier  transformation,  and  Parserval  Ordinary  Differential  Equations:  boundary-value  and  eigenvalue
               Theorem.                                         problems, Sturm-Liouville problem.
               Coordinate  Transformation:  Linear  transformation,  orthogonal  Matrices:  matrix  eigenvalue problems,  Faddeev-Leverrier  method,
               transformation,  eigen  value  and  eigen  vector  and  diagonalization  of  Lanczos algorithm.
               matrices. Curvilinear coordinates, scalar factor and fundamental vector  Tranforms: Fast Fourier transform, wavelet transform, Hilbert transform.
               for orthogonal system, general curvilinear coordinates, vector operator  Partial  Differential  Equations:  Elliptic,  parabolic  and  hyperbolic
               in orthogonal curvilinear coordinates.           equations.


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