B.P. PODDAR INSTITUTE OF MANAGEMENT AND TECHNOLOGY COURSE INFORMATION PROGRAM: B.TECH IN CSE (A) ACADEMIC YEAR: COURSE OUTCOMES

Similar documents
(Autonomous/ Affiliated to Anna University, Chennai) COIMBATORE DEPARTMENT OF ELECTRICAL AND ELECTRONICS ENGINEERING

CHAPTER 2. COULOMB S LAW AND ELECTRONIC FIELD INTENSITY. 2.3 Field Due to a Continuous Volume Charge Distribution

INTRODUCTION TO ELECTRODYNAMICS

LESSON PLAN EE0205 ELECTROMAGNETIC THEORY

ANNAI MATHAMMAL SHEELA ENGINEERING COLLEGE COURSE DELIVERY PLAN. Sub Code & Name: EE6302 & Electromagnetic Theory Year / Sem: II / IV

COWLEY COLLEGE & Area Vocational Technical School

City University of Hong Kong. Course Syllabus. offered by Department of Physics and Materials Science with effect from Semester A 2016/17

UNIT I ELECTROSTATIC FIELDS

Contact Hours Face to Face: 1.5 hr lecture; 1.5 hr tutorial Online: hr (pace depends on student) lecture video and assessment

TENTATIVE CONTENTS OF THE COURSE # EE-271 ENGINEERING ELECTROMAGNETICS, FS-2012 (as of 09/13/12) Dr. Marina Y. Koledintseva

VISVESVARAYA TECHNOLOGICAL UNIVERSITY, BELAGAVI B.E. SYLLABUS FOR ENGINEERING PHYSICS. (Common to all Branches)

FACULTY OF SCIENCES SYLLABUS FOR. B.Sc. (Non-Medical) PHYSICS PART-II. (Semester: III, IV) Session: , MATA GUJRI COLLEGE

Rensselaer Polytechnic Institute. Department of Physics, Applied Physics, and Astronomy. Qualifying & Candidacy Examination Handbook

Acropolis Technical Campus, Indore, , (M.P.) Electronics and Communications Course Plan UG Electromagnetic Field Theory

Physics 610: Electricity & Magnetism I

Physics 610: Electricity & Magnetism I

EET 492: Electromagnetic Fields and Waves. Fall Syllabus

Electromagnetic Theory: PHAS3201, Winter 2008 Preliminaries D. R. Bowler drb/teaching.

AP Physics C Electricity and Magnetism

City University of Hong Kong Course Syllabus. offered by College/School/Department of Electronic Engineering with effect from Semester B in 2017/2018

ECE 4800 Fall 2011: Electromagnetic Fields and Waves. Credits: 4 Office Hours: M 6-7:30PM, Th 2-3:30, and by appointment

PHYSICS. Course Syllabus. Section 1: Mathematical Physics. Subject Code: PH. Course Structure. Electromagnetic Theory

송석호 ( 물리학과 )

Topics for the Qualifying Examination

ELECTROMAGNETIC THEORY

Students are required to pass a minimum of 15 AU of PAP courses including the following courses:

ELECTROMAGNETISM. Second Edition. I. S. Grant W. R. Phillips. John Wiley & Sons. Department of Physics University of Manchester

A Review of Basic Electromagnetic Theories

Unit-1 Electrostatics-1

List of Comprehensive Exams Topics

r r 1 r r 1 2 = q 1 p = qd and it points from the negative charge to the positive charge.

1) Electronic Circuits & Laboratory

Classical Field Theory

Physics 4322 Spring Section Introduction to Classical Electrodynamics - Part 2

EE 230 -ELECTROMAGNETIC THEORY

ELECTROMAGNETIC FIELDS AND RELATIVISTIC PARTICLES

STATISTICAL MECHANICS

ELECTROMAGNETIC FIELDS AND WAVES

Electrodynamics and Microwaves 3. Gradient, Curl and Divergence

DEPARTMENT OF PHYSICS

Introduction. EE 2FH3 Winter 2014 (Prof. Mohamed H. Bakr) ELECTROMAGNETICS I

TECHNO INDIA BATANAGAR

Part IB Electromagnetism

KINGS COLLEGE OF ENGINEERING DEPARTMENT OF ELECTRONICS AND COMMUNICATION ENGINEERING QUESTION BANK

SYLLABUS. Course Applications Course Applications Indiv. study S L P S L P

Physics For Scientists and Engineers A Strategic Approach 3 rd Edition, AP Edition, 2013 Knight

CHAPTER 7 ELECTRODYNAMICS

Maxwell's Equations and Conservation Laws

Haus, Hermann A., and James R. Melcher. Electromagnetic Fields and Energy. Englewood Cliffs, NJ: Prentice-Hall, ISBN:

PHYSICS-PH (PH) Courses. Physics-PH (PH) 1

EE 441: Advanced computer programming & Data Structures. L T P ESE: 100 Sessional 50 Laboratory: 50

AP Physics C Syllabus

MASTER OF SCIENCE IN PHYSICS

INSTITUTE OF AERONAUTICAL ENGINEERING Dundigal, Hyderabad Electronics and Communicaton Engineering

PS 250 Physics III for Engineers Embry-Riddle University Summer A 2014

B.Sc. in Electronics and Communication Engineering, Cairo University, Cairo, Egypt with Distinction (honors), 1992

INSTITUTE OF AERONAUTICAL ENGINEERING Dundigal, Hyderabad DEPARTMENT OF ELECTRICAL AND ELECTRONICS ENGINEERING

Physics-I Dr. Anurag Srivastava

Time-Varying Systems; Maxwell s Equations

SPRING 2014 Department of Physics & Astronomy, UGA PHYS 4202/6202 Electricity and Magnetism II (as of Jan. 07/2014)

CLASSICAL ELECTRODYNAMICS I Physics 6/75203 SPRING 2013

DEPARTMENT OF PHYSICS

M.Sc. Physics

ECE 3110 Electromagnetic Fields I Spring 2016

Bachelor s Degree in Chemistry. 1 st YEAR Mechanics and Thermodynamics ECTS credits: 6 Semester: 1. Teaching objectives

EMAG - Electromagnetism

Part III. Interacting Field Theory. Quantum Electrodynamics (QED)

PHY103A: Lecture # 1

INDEX 363. Cartesian coordinates 19,20,42, 67, 83 Cartesian tensors 84, 87, 226

Classical Electrodynamics

PHYSICS LECTURES ON. 'ftt/tatt DEFINITIVE EDITION VOLUME II FEYNMAN LEIGHTON SANDS. Addison Wesley PEARSON

YMCA UNIVERSITY OF SCIENCE AND TECHNOLOGY, FARIDABAD SCHEME OF STUDIES & EXAMINATIONS B.TECH 2 nd YEAR (SEMESTER IV) ELECTRICAL ENGINEERING ( )

V/m, A/m. With flux density vectors D = ε E, B = μ H; current density J = σe, and the continuity equation

A simple and compact approach to hydrodynamic using geometric algebra. Abstract

UNIT-III Maxwell's equations (Time varying fields)

UNIT-I INTRODUCTION TO COORDINATE SYSTEMS AND VECTOR ALGEBRA

Chap. 1 Fundamental Concepts

Introduction to Electromagnetic Theory

Course Name: Engineering Mathematics (2)

ELECTRICITY AND MAGNETISM

Intermission Page 343, Griffith

The following pages outline the material to be covered by the exam.

4 credits, 3-hrs. lecture/2-hrs. lab/2-hrs. recitation Lecture:

Chapter 5. Magnetostatics

Annexure to Notification No: F (Pres/Rep UG Syllabi-Semester System)Acad/KU/15 Dated:

Engineering Electromagnetics

Shigeji Fujita and Salvador V Godoy. Mathematical Physics WILEY- VCH. WILEY-VCH Verlag GmbH & Co. KGaA

COWLEY COLLEGE & Area Vocational Technical School

Comment about Didactical formulation of the

Syllabus: Physics 241 Introduction to Modern Physics Professor Marshall Onellion (office)

ADIKAVI NANNAYA UNIVERSITY. II SEMESTER M.Sc.PHYSICS (Effective from admitted batch) P201 :STATISTICAL MECHANICS. MODEL QUESTION PAPER

SRI RAMAKRISHNA INSTITUTE OF TECHNOLOGY COIMBATORE-10

PHY 6500 Thermal and Statistical Physics - Fall 2017

Chapter 1 Mathematical Foundations

Teaching Electromagnetic Fields with Computer Visualization

Engineering Electromagnetic Fields and Waves

UNIT 1: ELECTROSTATICS

Module A: Math. Methods, Mechanics & General properties of matter

Syllabus of Physics for B. Sc. I For Academic Year Onward for Kumaun University in Uttarakhand

Electromagnetic Field Theory (EMT) Lecture # 25

Transcription:

B.P. PODDAR INSTITUTE OF MANAGEMENT AND TECHNOLOGY ACADEMIC YEAR: 2018-2019 ODD SEMESTER COURSE INFORMATION PROGRAM: B.TECH IN CSE (A) ACADEMIC YEAR: 2018-2019 SEMESTER: ODD PAPER NAME: PHYSICS-II YEAR: 2 ND PAPER CODE: PH-301 CONTACT HOURS: 3L+1T CREDIT: 4 COURSE OUTCOMES CO S CO1 (PH301.1) CO2(PH301.2) CO3(PH301.3) CO4(PH301.4) CO5(PH301.5) CO6(PH301.6) STATEMENT OF COURSE OUTCOMES Solve numerical problems of vector calculus and Electrostatics. Analyze fundamentals of Magnetostatics and dielectrics Apprehend propagation of electromagnetic wave in media Interpret one dimensional and three dimensional quantum mechanical potential well problems. Work out simple problems of Classical mechanics Explain the macroscopic behavior of systems through M-B, F-D and B-E statistics

CO-PO-PSO MAPPING PO1 PO2 PO3 PO4 PO5 PO6 PO7 PO8 PO9 PO10 PO11 PO12 PSO1 PSO2 PH301.1 3 2 - - - - - - - - - 1 1 - PH301.2 3 2 - - - - - - - - - 1 1 - PH301.3 3 2 - - - - - - - - - 1 1 - PH301.4 3 2 - - - - - - - - - 1 1 - PH301.5 3 2 - - - - - - - - - 1 1 - PH301.5 3 2 - - - - - - - - - 1 1 - PH301.6 3 2 - - - - - - - - - 1 1 - PH301 3.00 2.00 - - - - - - - - - 1.00 1.00 - CO S PH301.1 PH301.2 PH301.3 PH301.4 PH301.5 PH301.6 STATEMENT OF COURSE OUTCOMES Solve numerical problems of vector calculus and Electrostatics. Analyze fundamentals of Magnetostatics and dielectrics Apprehend propagation of electromagnetic wave in media Interpret one dimensional and three dimensional quantum mechanical potential well problems. Work out simple problems of Classical mechanics Explain the macroscopic behavior of systems through M-B, F-D and B-E statistics PO mapping PSO mapping Bloom s Level Bloom s Level PO1, PO2, PO12 PSO1 Apply L3 PO1, PO2, PO12 PSO1 Analyze L4 PO1, PO2, PO12 PSO1 Understand L2 PO1, PO2, PO12 PSO1 Apply L3 PO1, PO2, PO12 PSO1 Apply L3 PO1, PO2, PO12 PSO1 Analyze L4

SYLLABUS COURSE: Physics-II COURSE CODE: PH-301 CONTACT HOURS: 3 L+1T hours/week. CREDITS: 4 UNIT-I Vector Calculus 1.1 Physical significances of grad, div, curl. Line integral, Surface integral, volume integral - physical examples in the context of electricity and magnetism and statements of Stokes theorem and Gauss theorem [No Proof]. Expression of grad, div, curl and Laplacian in Spherical and Cylindrical co-ordinates. 2L UNIT-II Electricity 2.1 Coulomb's law in vector form. Electrostatic field and its curl. Gauss's law in integral form and conversion to differential form, Electrostatic potential and field, Poisson's Eqn (Application to Cartesian, Spherically and Cylindrically symmetric systems - effective 1D problem) Electric current, drift current, drift velocity, current density, continuity equation, steady current. 2.2 Dielectrics-concept of polarization, the relation D=e0E+P, Polarizabilty, Electronic polarization and polarization in monatomic and polyatomic gases. 8L UNIT-III Magnetostatics & Time Varying Field 3. Lorentz force, force on a small current element placed in a magnetic field. Biot-Savart law and its applications, divergence of magnetic field, vector potential, Ampere s law in integral form and conversion to differential form. Faraday s law of electro-magnetic induction in integral form and conversion to differential form. 3L UNIT-IV Electromagnetic Theory 4.1 Concept of displacement current Maxwell s field equations, Maxwell s wave equation and its solution for free space. E.M. wave in a charge free conducting media, Skin depth, physical significance of Skin Depth, E.M. energy flow, & Poynting Vector. 6L UNIT-V Classical and Quantum Mechanics 5.1 Generalized coordinates, Lagrange s Equation of motion and Lagrangian, generalized force potential, momenta and energy. Hamilton s Equation of motion and Hamiltonian. Properties of Hamilton and Hamilton s equation of motion. Course should be discussed along with physical problems of 1-D motion. 4L UNIT-VI 5.2 Concept of probability and probability density, operators, commutator. Formulation of quantum mechanics and Basic postulates, Operator correspondence, Time dependent Schrodinger s equation, formulation of time independent Schrodinger s equation by method of separation of variables, Physical interpretation of wave function ψ (normalization and probability interpretation), Expectation values, Application of Schrodinger equation Particle in an infinite square well potential (1-D and 3-D potential well), Discussion on degenerate levels. 9L UNIT-VII Statistical Mechanics: 6.1 Concept of energy levels and energy states. Microstates, macrostates and thermodynamic probability, equilibrium macrostate. MB, FD, BE statistics (No deduction necessary), fermions, bosons (definitions in terms of spin, examples), physical significance and application, classical limits of quantum statistics Fermi distribution at zero & non-zero temperature, Calculation of Fermi level in metals, also total energy at absolute zero of temperature and total number of particles, Bose-Einstein statistics Planck s law of blackbody radiation. 7L

GAP WITHIN SYLLABUS SL. NO. DESCRIPTION 1. Application of Probability & Combination in Quantum and Statistical mechanics CO PO PSO mapping CO4, CO6 PO1, PO2, PSO1 PROPOSED ACTION Topic to be covered with syllabus and to be addressed by an internal faculty member from Physics division GAP BEYOND SYLLABUS SL. NO. DESCRIPTION PO PSO mapping PROPOSED ACTION 1. Quantum Computing: Application of Quantum mechanics in Computer Science PO1, PO2, PO12, PSO1 Topic to be addressed by an External resource person

LESSON PLAN Program: B. Tech CSE (A) SEM: 3 RD AY: 2018-2019 YEAR: 2 ND Course Name: Physics II Course Code: PH-301 Contact: 3L+1T Credit: 4 Lect. NO. TOPICS TO BE COVERED 1 Interpretation of Gradient Divergence and Curl in vector calculus. 2 Line, surface and volume integral Gauss and Stokes theorem and its application 3 Expression of Grad, Div, Curl and Laplacian in Spherical and Cylindrical co-ordinates. 4 Coulomb's law in vector form. Electrostatic field and its curl. Gauss's law in integral form and conversion to differential form 5 Electrostatic potential and field, Poisson's equation (Application to Cartesian, Spherically and Cylindrically symmetric systems - effective 1D problem) 6 Electric current, drift current, drift velocity, current density, continuity equation, steady current. 7 Concept of polarization, Derivation of the relation D=ε0E+P, Polarizabilty 8 Electronic polarization and polarization in monatomic and polyatomic gases. 9 Lorentz force, force on a small current element placed in a magnetic field. Biot-Savart law and its applications 10 Divergence of magnetic field, vector potential, Ampere s law in integral form and conversion to differential form 11 Faraday s law of electro-magnetic induction in integral form and conversion to differential form. 12 Concept of displacement current Maxwell s field equations, Maxwell s wave equation and its solution for free space. 13 Electromagnetic wave in a charge free conducting media, Skin depth, physical significance of Skin Depth 14 Electromagnetic energy flow & Poynting Vector and its significance. 15 Concept of probability and probability density, operators, commutator. 16 Formulation of quantum mechanics and Basic postulates, Principle of correspondence 17 Physical interpretation of wave function ψ (normalization and probability interpretation), Expectation values 18 Time dependent Schrodinger s equation, formulation of time independent Schrodinger s equation by method of separation of variables, TEACHING METHODOLOGY/ TEACHING AIDS TM2/ TA2 BOOKS R1, R2, R4 R1, R2, R4 R1, R2, R4 R1, R3, R5 R1, R3, R5 R1, R3, R5 R2, R6 R2, R6 R2, R6

19 Application of Schrodinger equation Particle in an infinite 1-D square well potential 20 Application of Schrodinger equation Particle in 3-D cubical box, Concept of degeneracy and degenerate energy levels 21 Constraints and its different types, Examples of constraint equations, Degree of freedom 22 Generalised coordinates, Lagrange s Equation of motion and Lagrangian, generalised force potential, momenta and energy. 23 Hamilton s Equation of motion and Hamiltonian. Properties of Hamilton and Hamilton s equation of motion. 24 Concept of energy levels and energy states. Microstates, Macrostates and thermodynamic probability 25 Characteristics of Maxwell-Boltzmann, Fermi-Dirac and Bose- Einstein Statistics, Defining Fermions and Bosons 26 Density of states, Fermi distribution at zero & non-zero temperature with graphical representation 27 Calculation of Fermi level in metals, also total energy at absolute zero of temperature and total number of particles 28 Deduction of Planck s law of blackbody radiation using Bose- Einstein Statistics REFERENCE/TEXT BOOKS: R9,R1 R9,R1 R9,R1 R1. Principles of Engineering Physics: II, S. P. Kuila, New Central Book Agency R2. Integrated Engineering Physics, Amal Kumar Chakrabarty, Chhaya Prakashani R3. A Complete Course in Engineering Physics Volume-II, Sudipto Roy, Tanusri Ghosh & Dibyendu Biswas, S. Chand. R4. Vector Analysis by Spiegel. Publisher: Tata McGraw Hill Education. R5. Electricity and Magnetism by D Chattopadhyay. Publisher: New Central Book Agency. R6. Introduction to Electrodynamics, Griffiths, Pearson R7. Modern Quantum Mechanics, J.J. Sakurai, Addison Wesley R8. Introduction to Quantum mechanics, Griffiths, Pearson R9. Classical Mechanics, Herbert Goldstein. Publisher: Pearson R10. Fundamentals of Statistical and Thermal Physics, F. Reif, Waveland Press Inc. TEACHING METHODOLOGY: TM1. LECTURE TM2. POWERPOINT PRESENTATION TEACHING AID: TA1. WHITE BOARD AND MARKER TA2. PROJECTOR

B.P. PODDAR INSTITUTE OF MANAGEMENT AND TECHNOLOGY ACADEMIC YEAR: 2018-2019 ODD SEMESTER LIST OF BRIGHT STUDENTS PROGRAM: CSE-A COURSE CODE: PH-301 SEMESTER: 3 rd COURSE NAME: PHYSICS-2 FACULTY: DR. PAPRI SAHA First List Identified from grades obtained in PH-101. Students who have scored E and above have been considered Sl. no University Roll Name of the student 1 11500117126 Arindam Kundu 2 11500117142 Abhishek Shaw 3 11500117141 Abir Ghosh 4 11500117139 Akash Kumar Singh 5 11500117136 Amiya Ghosh 6 11500117135 Amrita Dey 7 11500117100 Kushal Ghosh 8 11500117096 Meghali Ghosh 9 11500117094 Muskan Gupta 10 11500117093 Muskan Verma Total Students = 62; Percentage of Bright students in class = 16% Prepared by HOD, (CSE DEPT.)

B.P. PODDAR INSTITUTE OF MANAGEMENT AND TECHNOLOGY ACADEMIC YEAR: 2018-2019 ODD SEMESTER LIST OF BRIGHT STUDENTS PROGRAM: CSE-A COURSE CODE: PH-301 SEMESTER: 3 rd COURSE NAME: PHYSICS-2 FACULTY: DR. PAPRI SAHA Second List Identified from interaction and response in class along with attendance Sl. no University Roll Name of the student 1 11500117122 Ashmita Kumari 2 11500117123 Arunava Dey 3 11500117128 Anuska Roy 4 11500117131 Ankit Kumar 5 11500117132 Anjali Singh 6 11500117134 Anamika Choudhury 7 11500117116 Debadrita Biswas 8 11500117096 Meghali Ghosh 9 11500117094 Muskan Gupta 10 11500117093 Muskan Verma Total Students = 62; Percentage of Bright students in class = 16% Prepared by HOD, (CSE DEPT.)

B.P. PODDAR INSTITUTE OF MANAGEMENT AND TECHNOLOGY ACADEMIC YEAR: 2018-2019 ODD SEMESTER LIST OF BRIGHT STUDENTS PROGRAM: CSE-A COURSE CODE: PH-301 SEMESTER: 3 rd COURSE NAME: PHYSICS-2 FACULTY: DR. PAPRI SAHA Third List Identified from first class test results: Those who obtained 23 and above out of 25 has been considered Sl. no University Roll Name of the student 1 11500117126 Arindam Kundu 2 11500117124 Arpan Chatterjee 3 11500117136 Amiya Ghosh 4 11500117096 Meghali Ghosh 5 11500117093 Muskan Verma 6 11500117128 Anuska Roy Total Students = 62; Percentage of Bright students in class = 9.6% Prepared by HOD, (CSE DEPT.)