| 1. |
PH5213 |
Nanoionics: Concepts and Technological Applications ▼
|
3 |
0 |
0 |
3 |
Course Number
|
PH5213
|
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Course Credit(L-T-P-C)
|
3-0-0-3
|
|
Course Title
|
Nanoionics: Concepts and Technological Applications
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with program goal 1, 2 and 3
|
|
Course Description
|
This course provides detailed understanding of Concepts and Technological Applications in Nano-ionics
|
|
Course Content
|
Introduction, solid state ionics vis-à-vis solid state electronics, Principles of ionic conduction in ordered and disordered nanostructures; Superionic materials classification – Crystalline anionic and cationic conductors, mixed ionic and electronic conductors, structural factors responsible for high ionic conductivity; Brief review on physical techniques for analysis of ion conducting solids; Transport properties and Ion dynamics; Ion transport in homogeneous and heterogeneous medium – Ion conducting glasses, ceramics, polymers and composites; Ion Transport Models Phenomenological models, Free volume theory, Configurational entropy model, Jump relaxation and Ion hopping model, Bond percolation model and Effective medium theory; Concepts and feasibility of ion conducting polymer nanocomposites and nanocrystalline ceramics. Material problems and processing techniques; Technological applications of ion conducting solids; Design, Fabrication and Evaluation of Solid State Lithium Batteries, Supercapacitors (EDLC and Redox), Fuel Cells (PEM Fuel cell, SOFC), Gas sensors and display devices. Thermodynamics and mass transport in solid state batteries. Battery performance and electrode kinetics. Double layer and other polarization effects at solid /solid interface; Fuel Cells as micro-power houses, Power conditioning and control of fuel cell systems.
|
|
Learning Outcome
|
Complies with PLO 1a, 2a and 3
|
|
Assessment Method
|
Assignments, Quizzes, Seminar, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· Superionic Solids: Principles and Applications, S. Chandra, North Holland, 1981.
· Solid State Ionics, T. Kudu and K. Fueki, Kodanasha-VCH, 1990.
· Lithium Batteries: Research, Technology & Applications, Greger R. Dahlin, Kalle E. Strøm, Nova Science Pub Inc, 2010.
· Energy Storage, R. A. Huggins, Springer, 2010.
· Electrochemical Supercapacitors: Scientific Fundamentals & Technological Applications, B. E. Conway, Kluwer Academic, 1999.
· Fuel Cell Technology, Nigel Sammes (ed.), 1st edition, Springer, 2006.
· Clean Energy, R. M. Dell & D. A. J. Rand, Royal Society Pub., 2004.
· Fuel Cell Engines, Matthew M. Mench, John Wiley & Sons, 2008.
|
|
References:
|
· Solid State Electrochemistry, P. G. Bruce (ed.), Cambridge University Press, 1995.
· The CRC Handbook of Solid State Electrochemistry, P. J. Gellings & H. J. M. Bauwmeester, CRC Press, 1997.
· Solid State Electrochemistry II: Electrodes, Interfaces and Ceramic Membranes, V. V. Kharton (ed.), Wiley-VCH, 2009.
· Fuel Cell Technology Handbook, G. Hoogers (ed.), CRC Press, 2003 (ISBN: 0-8493-0877-1).
· Fuel Cell Technologies: State & perspectives; N. Sammes, A. Smirnova and O. Vasylyev (eds.), Springer, 2004.
|
|
| 2. |
PH5214 |
Computational Physics ▼
|
2 |
0 |
2 |
3 |
|
Course Number
|
PH5214
|
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Course Credit
|
2-0-2-3
|
|
Course Title
|
Computational Physics
|
|
Learning Mode
|
Lecture & Laboratory
|
|
Learning Objectives
|
To make students capable of solving specific advanced physics problems using the techniques developed in PH427 (Numerical Techniques).
|
|
Course Description
|
The student will learn computationally solving problems related to Quantum scattering, Many-electron formalism, Classical and quantum molecular dynamics, Statistical physics etc. The course has class room discussion which will be completed in computational lab by developing a code based on it.
|
|
Course Outline
|
Recapitulation of numerical techniques and errors of computation (rounding, truncation);
Classical molecular dynamics simulations, Verlet algorithm, predictor corrector method, Continuous systems, hydrodynamic equations, particle in a cell and lattice Boltzmann methods; Schrodinger equation in a basis: numerical implementation of Numerov method, matrix methods and variational techniques; applications of basic functions for atomic, molecular, solid-state and nuclear calculations; Elements of Density functional theories; Monte Carlo simulations, Metropolis, critical slowing down and block algorithms with applications to classical and quantum lattice models.
|
|
Learning Outcome
|
Complies with PLO 1b, 3
|
|
Assessment Method
|
Mid-term written examination, Mid-term lab examination, End-term written examination, End-term lab examination, Assignment & Quiz
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· J. M. Thijssen, Computational Physics, Cambridge Univ. Press, 2nd Edition, 2007.
· Tao Pang, An Introduction to Computational Physics, Cambridge Univ. Press, 2ndEdition, 2006.
· Steven E. Kooning and Dawn C. Meredith, Computational Physics, Westview Press, 1990.
· An Introduction to Computer Simulation Methods: Applications to Physical Systems, 3rdEdition, Harvey Gould, Jan Tobochnik, Wolfgang Christian, Addison-Wesley, 2006.
|
|
References:
|
· Rubin H. Landau, Manuel José Páez Mejía, Cristian C. Bordeianu, A Survey of Computational Physics: Introductory Computational Science, Volume 1, Princeton Univ. Press, 2008.
· Werner Krauth, Statistical Mechanics: Algorithms and Computations, Oxford Masters Series in Physics, 2006.
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|
| 3. |
PH5215 |
Scanning Probe Microscopy ▼
|
2 |
1 |
0 |
3 |
Course Number
|
PH5215
|
|
Course Credit
|
2-1-0-3
|
|
Course Title
|
Scanning Probe Microscopy
|
|
Learning Mode
|
Lectures, assignments, discussions, hands-on experience
|
|
Learning Objectives
|
The objective of this course is to present a unified discussion on the fundamentals of atomic force microscopy and scanning tunneling microscopy. This will allow students to learn materials characterization and manipulation at the nanoscale using these probe based techniques.
|
|
Course Description
|
The course covers instrumental aspects of scanning probe microscopy including atomic force microscope and scanning tunneling microscope. The course summarizes the basics of the tip-sample interaction and contact mechanics. In addition, this course introduces probe based physical property measurement of materials with nanoscale resolution.
|
|
Course Outline
|
Tip-Surface Interaction
AFMNon-contact regime Intra-Molecular Interactions, Electric Dipoles, Inter-molecular interactions: Physical models, ion-dipoles, Keesom forces, Dispersion Force
AFM Contact regime Hamaker theory, surface energies, Dejaugin approximation, contact mechanics, Hertz model, JKR model, DMT model.
Atomic Force Microscope (AFM)
AFM components, AFM calibration, analysis of AFM images in each mode.
Force Spectroscopy Cantilever mechanics, Approach-retract curves, Processing Force curves, Modulus and adhesion Maps, Lateral Force Microscopy, Conducting Atomic Force Microscopy, Nanoindentation.
Point Mass Model of Dynamic AFM, frequency response, conservative and dissipative interaction forces.
Analytical theory of Dynamic AFM: Excited probe interacting with sample (linear theory), Amplitude and Frequency modulation AFM, Non-linear/dissipative interactions, Attractive and Repulsive Regimes and Phase Contrast Modualtion AFM.
Scanning Tunneling Microscope (STM)
Quantum tunneling, WKB approximation for field emission, STM instruments and its components, scanning tunneling spectroscopy, Inelastic electron tunneling spectroscopy, STM image analysis.
Special AFM techniques for Electrostatics/Magnetic/Biological systems
Measuring Electrostatic Forces and Magnetic Forces, Dynamic AFM in Liquid, Scanning non-linear dielectric microscopy (SNDM) for measuring defect state densities at interfaces,
Memristive applications, organic electronics and spintronics, Atomic/molecular manipulations, AFM-based lithography, spin-polarized STM.
MFM, PFM, NSOM (ADD other SPM techniques)
|
|
Learning Outcome
|
PLO 1a, 1b, 3
|
|
Assessment Method
|
Tutorials, Assignments, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
· Scanning Probe Microscopy: Atomic Force Microscopy and Scanning Tunneling Microscopy, Bert Voigtlander, Springer-Verlag Berlin Heidelberg, 2015.
· Scanning Probe Microscopy and Spectroscopy: Methods and Applications, Roland Wiesendanger, Cambridge Univ. Press, 1994.
· Scanning Probe Microscopy: Electrical and Electromechanical Phenomena at the Nanoscale, Sergei V. Kalinin, Alex Gruverman, Springer-Verlag New York, 2007
|
|
| 4. |
PH5216 |
Biophotonics ▼
|
2 |
1 |
0 |
3 |
|
Course Number
|
PH5216
|
|
Course Credit (L-T-P-C)
|
2-1-0-3
|
|
Course Title
|
Biophotonics
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Theory and fabrication details of several optical and photonic devices for several biological and biomedical applications
|
|
Course Description
|
This course is designed to provide specialized knowledge related to an emerging field of optics and photonics.
|
|
Course Outline
|
· Fundamentals of light-matter interaction [absorption, fluorescence, phosphorescence, Raman scattering, Mie-scattering, Second harmonic generation (SHG) and two photon absorption], Introduction to biological cells, viruses, protein molecules
· Optical imaging of cells (using various optical microscopes): Optical microscopy, Bio-imaging with confocal fluorescence microscope, evanescent wave microscope, SHG and two photon microscopes, Different techniques to achieve super resolution with optical microscopes; quantum imaging.
· Biodetection in real time (using optical biosensors): Importance of biodetection in real time, detection of bioanalytes (virus/protein molecules) using evanescent based fiber-optic biosensor, photonic crystal biosensor and whispering gallery mode biosensor.
· Fӧrster resonance energy transfer (FRET) to study protein - protein interactions.
· Supercontinuum sources for Biophotonic applications.
· Optical trapping and manipulation for biomedical applications
· Advanced photodynamic therapy (APT)
· Nanoplasmonicbiophotonics: Introduction to Nanoplasmonics, Applications of nanoplasmonics in optical trapping, biosensing, APT, and Raman scattering of nanometer sized bioanalytes
|
|
Learning Outcome
|
Complies with PLO (2)
|
|
Assessment Method
|
Assignments, Quizzes, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· X. Shen and R. V. Wijk, Biophotonics, Springer, USA, 2005.
· P. N. Prasad, Introduction to Biophotonics, Wiley-Interscience, New Jersey, 2003.
· X. Shen and R. V. Wijk, Biophotonics, Springer, USA, 2005.
· L. Pavesi and P. M. Fauchet, Biophotonics, Springer, Berlin, 2008.
· B. D. Bartolo and J. Collins, Bio-photonics: Spectroscopy, Imaging, Sensing and Manipulation, Springer, Netherlands, 2009.
|
|
References
|
· R. K. Wang and V. V. Tuchin, Advanced Biophotonics, CRC press, New York, 2014.
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|
| 5. |
PH5217 |
Magnetic Materials and Applications ▼
|
2 |
1 |
0 |
3 |
Course Number
|
PH5217
|
|
Course Credit (L-T-P-C)
|
2-1-0-3
|
|
Course Title
|
Magnetic Materials and Applications
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
The objectives of the course are to introduce the student to the importance of magnetic materials and their application. The student will understand the magnetic sensors. Memory devices based on magnetic materials are elaborately taught. Different kinds of magnetoresistance are taught in this material. The physics formulation of magnetism is taught which helps to understand the magnetic materials. The permanent magnet is an integral part of modern technology which is taught in this course. Also, the objective of the course is to understand magnetism at the small size.
|
|
Course Description
|
The course discusses different kinds of magnetic materials. The different kinds of magnetoresistance are discussed here. The physics formulation of magnetism observations is discussed elaborately. Applications of magnetic materials in different technologies are discussed elaborately. Superconductivity is discussed along with its applications.
|
|
Course Content
|
Atomic magnetism, diamagnetism and paramagnetism, Hund’s rule, Solid state magnetism, 3d transition metals and 4f rare earths, Magnetic interactions, direct exchange and indirect exchange, Magnetic order, Ferromagnetism, Ferrimagnetism, Antiferromagnetism, Spin glasses; Magneto-crystalline anisotropy, Shape anisotropy, Induced magnetic anisotropy, Stress anisotropy, Magnetic surface and interface anisotropy; Magnetic Domain structures and magnetization dynamics, Domain walls, Closure domains, closure domains, damping processes, ferromagnetic resonance; Magnetoresistivity, Anisotropic Magnetoresistance (AMR), Giant Magnetoresistance (GMR), Colossal Magnetoresistance (CMR), Tunneling Magnetoresistance (TMR), Spin polarization, Andreev reflection, Point contact Andreev reflection (PCAR) spectroscopy, BTK theory; Soft Magnetic Materials , Eddy currents, losses in electrical machines, applications in Transformers, Flux-gate magnetometers, recording heads, magnetic shielding, anti-theft systems; Hard Magnetic Materials, Permanent Magnets, operation and stability, applications in motors, loudspeakers, hard drives, wigglers, undulators; Magnetism in reduced dimensions, Atoms, Clusters, Nano-particles, Nanoscale wires, Thin films, Multilayers, Superparamagnetism, Exchange bias, Interlayer exchange coupling (non-magnetic spacer, AFM spacer), Spin engineering, Spin valves.
|
|
Learning Outcome
|
Complies with PLO 2a, 2b
|
|
Assessment Method
|
Assignments, mini projects, Quiz, Mid-semester examination and End-semester examination.
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· Magnetic Materials: Fundamentals and Applications, Nicola A. Spaldin, 2nd Edition, Cambridge Univ. Press.
|
|
References:
|
· Magnetism and Magnetic Materials, J.M. D. Coey, 1st Edition, Cambridge Univ. Press, 2010.
· Principles of Magnetism and Magnetic Materials, K. H. J. Buschow and F. R. de Boer, Kluwer Academic Publisher, New York, 2004.
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|
| 6. |
PH5218 |
Fourier Optics and Holography ▼
|
2 |
1 |
0 |
3 |
|
Course Number
|
PH5218
|
|
Course Credit
|
2-1-0-3
|
|
Course Title
|
Fourier Optics and Holography
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with program goal 1,2 and 3
|
|
Course Description
|
This course gives introduction to diffraction and image formation. Fourier transforming property of a lens and applications of Holography.
|
|
Course Outline
|
Signals and systems, Fourier transform (FT), FT theorems, sampling theorem, Space-bandwidth product; Review of diffraction theory: Fresnel-Kirchhoff formulation, FT properties of lenses; Coherent and incoherent imaging. Basics of holography, in-line and off-axis holography, plane and volume holograms, diffraction efficiency; Recording medium for holograms; Applications of holography: display, microscopy; memories, interferometry, Non-destructive testing of engineering objects, Digital Holography, Digital holographic microscope, 3D display; Analog optical information processing: Abbe-Porter experiment, phase contrast microscopy and other simple applications; Coherent image processing: VanderLugt filter; joint-transform correlator; optical image encryption.
|
|
Learning Outcome
|
Complies with PLO 1(a), 1(b), 2(a) and 3(a)
|
|
Assessment Method
|
Assignments, Quizzes, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· J. W. Goodman, Introduction to Fourier Optics, 3rd Ed. 2005.
· M. Born and E. Wolf, Principles of Optics, 7th Ed., Cambridge Univ. Press, 1999.
· P. Hariharan, Optical Holography: Principles, Techniques, and Applications, 2nd Ed., Cambridge Univ. Press, 1996.
· B. E. A. Saleh and M. C. Teich, Fundamentals of Photonics, John Wiley & Sons, 1991.
|
|
References
|
· E. G. Steward, Fourier Optics: An Introduction, 2nd Ed., Dover Publ., 2004.
· Robert K. Tyson, Principles and Applications of Fourier Optics, IOP Publ., Bristol, UK, 2014.
· U. Schnars and W. Jueptner, Springer, 2005.
· Joseph Rosen, Holography, Research & Technologies, InTech, 2011.
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|
| 7. |
PH5219/PH5113 |
Quantum Field Theory ▼
|
2 |
1 |
0 |
3 |
|
Course Number
|
PH5219/PH5113
|
|
Course Credit
|
2-1-0-3
|
|
Course Title
|
Quantum Field Theory
|
|
Prerequisite
|
Quantum Mechanics
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with program goal 1,2 and 3
|
|
Course Description
|
This is an introductory course of Quantum Field Theory (QFT), which is the study of systems in which both special relativity and quantum mechanics are relevant. Students will learn basic concepts and techniques of QFT with special emphasis on Quantum Electrodynamics (QED). Students will learn to calculate the cross section for tree level QED Feynman diagrams. This course will help the students to develop the knowledge base necessary to pursue research in elementary particle physics or high energy physics, particle astrophysics, condense matter physics.
|
|
Course Outline
|
Classical Field Theory: Lagrangian formulation; Lorentz invariance; Noether’s theorem and conserved currents, Hamiltonian Field Theory.
Canonical quantization of free scalar fields: The Klein-Gordon Equation, Quantization of real and complex scalar fields, The Heisenberg Picture, Propagator.
Quantization of Dirac fields: Dirac Equation, Clifford Algebras, Dirac Lagrangian and Hamiltonian, Plane Wave Solutions, Bilinear covariants, Trace formulas, Projection operators, Propagators.
Interacting fields: Example of interactions, Interaction picture, Dyson’s Formula, S-matrix, Wick’s theorem, Feynman Diagrams, Feynman Rules.
Quantization of EM field and Quantum Electrodynamics: Quantization of EM fields, Photon Propagator, Local gauge invariance leading to QED, Feynman Rules, Example of calculations for Amplitudes, Decay rates, cross-sections for lowest order QED processes, Crossing Symmetry.
Brief review of Parity, Charge conjugation and Time reversal on scalar, Dirac and electromagnetic fields.
Recitation: This will be on one of the topics listed above.
Mini project: This will be on one of the topics listed above.
Additional assignments: Related to above listed topics.
|
|
Learning Outcome
|
Complies with PLO 1(a), 1(b), 2(a) and 3
|
|
Assessment Method
|
Assignments, Quizzes, Presentation, Mid-semester examination and End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· An Introduction to Quantum Field Theory -- M. Peskin and F. Schroeder; Westview Press, 1995.
· A First Book of Quantum Field Theory -- A. Lahiri and P.B. Pal; Narosa Publishing, 2002.
· Quantum Field Theory -- L. Ryder; Cambridge Univ. Press, 1996.
· Quantum Field Theory and the Standard Model -- Mathew D. Schwartz, Canbridge Univ. Press, 2013.
|
|
References:
|
· The Quantum Theory of Fields, Vol. I & II – S. Weinberg; Cambridge Univ. Press, 2005.
· Field Theory: A Modern Primer -- P. Ramond; Tylor and Francis, 2020.
· Introduction to Gauge Field Theory -- D. Bailin & A. Love; CRC Press, 1993.
· Relativistic Quantum Fields -- J.D. Bjorken and S.D. Drell; McGraw-Hill, 1965.
· Quantum Field Theory -- F. Mandl and G. Shaw; Wiley, 2010.
· Quantum Field Theory in a Nutshell -- A. Zee; Princeton Univ. Press, 2010.
· Quantum Field Theory -- Itzykson and J.B. Zuber, Dover Publs., 2006.
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|
| 8. |
PH5220 |
Particle Physics ▼
|
2 |
1 |
0 |
3 |
Course Number
|
PH5220
|
|
Course Credit
|
2-1-0-3
|
|
Course Title
|
Particle Physics
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with program goal 1,2 and 3
|
|
Course Description
|
This course deals with the basic properties of elementary particles, their interactions and decays. Students will learn basics of weak interactions, QCD, symmetries, symmetry breaking, the Standard Model and the origin of mass. This course will help the students to develop the knowledge base necessary to pursue research in elementary particle physics/high energy physics, particle astrophysics.
|
|
Course Outline
|
Natural Units; Basic overview of four fundamental interactions; Elementary Particles and their characteristics.
Static model (SU(3)f ) of quarks; Eightfold way; Concept of colour, Concept of Asymptotic freedom and confinement; Summary of quantum numbers of all quark flavours.
Weak interactions: Fermi theory, Calculation of decay widths of muon and charged pion (π±).
Structure of Hadrons and QCD: Elastic electron-proton (e-p) scattering, form factors, Deep-inelastic e-p scattering, structure fuctions, Bjorken scaling, Parton model, Mandelstam variables, Compton scattering and gluon emission scattering amplitudes and cross-sections in terms of Mandelstam variables, scaling violation.
Gauge theory of fundamental interaction: Internal symmetries, Global and local gauge invariance. Gauge theory of weak interaction: Spontaneous symmetry breaking (SSB) and Higgs mechanism, Electroweak unification, Glashow-Weinberg-Salam model of electroweak symmetry breaking (EWSB) - W±, Z0 masses and fermion masses.
Parity violation, CP violation, Quark Mixing and CKM matrix. Neutrino mass and neutrino oscillations; Reasons for looking Physics Beyond the Standard Model (Qualitative ideas). Collider Experiments: lepton vs Hadron collider (e.g., LEP, LHC etc.).
|
|
Learning Outcome
|
Complies with PLO 1(a), 1(b), 2(b) and 3
|
|
Assessment Method
|
Assignments, Quizzes, Seminar, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· Quarks and Leptons: An Introductory course in Modern Particle Physics, Francis Halzen and Alan D. Martin; John Wiley & Sons, 1984.
· Introduction to High Energy Physics, D.H.Perkins, Cambridge Univ. Press, 2000.
· Introduction to Elementary Particles, D. Griffiths, Wiley, 2008.
· Gauge Theories in Particle Physics, T.-P. Cheng and L.-F. Li, Oxford Univ. Press, 1984.
|
|
References:
|
· An Introduction to Quantum Field Theory, M.E. Peskin and D.V. Schroeder; W. Press, 1995.
· An Introductory Course of Particle Physics, Palash B. Pal; CRC Press, 2014.
· Introduction to Gauge Field Theory, D. Bailin & A. Love, CRC Press, 1993.
· Modern Elementary Particle Physics, G. Kane; Addison Wesley, 1987.
· The Standard Model: A Primer, Burgess and Moore; Cambridge Univ. Press, 2012.
|
|
| 9. |
PH5221 |
Soft Matter Physics ▼
|
3 |
0 |
0 |
3 |
Course Number
|
PH5221
|
|
Course Credit
|
3-0-0-3
|
|
Course Title
|
Soft Matter Physics
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with program goal 1,2 and 3
|
|
Course Description
|
This course deals with the Forces, energies and time scales, Molecular order in soft matter and gives a description of Soft matter in nature
|
|
Course Outline
|
Unit I: Forces, energies and time scales in soft matter
Thermodynamic and statistical aspects of intermolecular forces, Boltzmann distribution and chemical potential, pair potential, strong intermolecular forces – covalent and Coulomb interactions, Van der Waals forces, steric forces, hydrogen bonding, response of matter to a shear stress, viscoelastic behavior, relaxation time.
Unit II: Molecular order in soft matter
Phase transitions, order parameter, liquid crystallinity - nematic, cholesteric, smectic, columnar; colloids and gels, crystallinity in polymeric materials, weight dispersion in polymers, random walk models, dimensions of polymer chains, persistence length of flexible chains, radius of gyration, Flory-Huggins theory.
Unit III: Soft matter in nature
Supramolecular self-assembly, aggregation in amphiphilic molecules, soluble and insoluble monolayers, critical micellar concentration, effect of dimensionality and geometry, spherical and cylindrical micelles, bilayers and vesicles, biological lipid membranes, nucleic acids and proteins, surfactants, soaps and emulsions, technological applications of soft matter.
|
|
Learning Outcome
|
Complies with PLO 1(a), 1(b), 2(b) and 3
|
|
Assessment Method
|
Assignments, Quizzes, Seminar, Mid-semester examination, End-semester examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· Soft Condensed Matter, R. A. L. Jones, Oxford Univ. Press, 2002.
· Intermolecular and Surface Forces by Jacob N. Israelachvilli, Academic Press, Elsevier, 2011.
|
|
References:
|
· The Physics of Liquid Crystals, P.G. de Gennes and J. Prost, Oxford Univ. Press, 2003.
· Principles of Condensed Matter Physics, P.M. Chaikin& T.C. Lubensky, Cambridge Univ. Press, 2004.
|
|
| 10. |
PH5222 |
Quantum Materials ▼
|
2 |
1 |
0 |
3 |
|
Course Number
|
PH5222
|
|
Course Credit
|
2-1-0-3
|
|
Course Title
|
Quantum Materials
|
|
Learning Mode
|
Lectures
|
|
Learning Objectives
|
Complies with Program Goals 1, 2 and 3
|
|
Course Description
|
The course covers various quantum mechanical phenomenon occurring in condensed matter systems and the ways to tune and control them, for designing various quantum-controlled operations to develop relevant devices and technologies.
|
|
Course Outline
|
Theories of electronic structure: Fermi Liquid Theory, Model Hamiltonian, Density Functional Theory
Quantum ordering: Superconductivity; Quantum Criticality; Magnetism; Spin Ice and magnetic monopoles; Topological materials; Weyl Semimetal; Majorana Fermions; Skyrmions; Quantum hall effect; Dirac Materials and Van der Waals magnet; Moiré lattice and Twistronics; Metamaterials and photonic crystals
Application: Qubits; quantum simulation; quantum technology (quantum communications, quantum sensing and metrology, and quantum computing)
Experimental Probes: Large scale facilities (ex: Neutron, muon and Angle resolved photoemission spectroscopy, synchrotron beamlines); Local probes for quantum phenomenon
|
|
Learning Outcome
|
Complies with PLO 1(a),1(b), 2(a) and 3a
|
|
Assessment Method
|
Quiz and test , Mid sem exam and End term examination
|
|
Suggested Readings:
|
|
|
Textbooks:
|
· J Annett, Superconductivity, Superfluids and Condensates, Oxford Univ. Press.
· Quantum Magnetism, Ed., Ulrich Schollwöck, Johannes Richter, amian J. J. Farnell, Raymod F. Bishop, Springer
· Topological Insulators, Shun-Qing Shen, Springer
|
|
References:
|
· A. Damascelli, Z. Hussain and Z.X. Shen, Rev. Mod. Phys. 75, 473, 2003.
· A.J. Schofield, Contemp. Phys. 40, 95, 1999.
· D. Shoenberg, Magnetic Oscillations in Metals, Cambridge Univ. Press.
· C. Bergemann, A. P. Mackenzie, S. R. Julian, D. Forsythe, and E. Ohmichi, Adv. Phys. 52, 639 (2003)
· H. Ibach and H. Luth, Solid-state Physics: An Introduction to Principles of Materials Science (Springer-Verlag)
· N.W. Ashcroft and N.D. Mermin, Solid State Physics, Saunders College Publs.
· Quantum Information, Stephen Barnett, Oxford Univ. Press
· Quantum Hybrid Electronics and Materials, Eds., Yoshiro Hirayama, Kazuhiko Hirakawa, Hiroshi Yamaguchi, Springer
· Principles of Neutron Scattering from Condensed Matter, Andrew T. Boothroyd, Oxford Univ. Press
· Muon Spin Rotation, Relaxation, and Resonance: Applications to Condensed Matter, Alain Yaouanc, Pierre Dalmas de Réotier, Oxford Univ. Press
· An Introduction to Synchrotron Radiation: Techniques and Applications, 2nd Edition, Philip Willmott, Wiley.
|
|
| 11. |
PH5223 |
Low Temperatures Techniques ▼
|
2 |
0 |
2 |
3 |
Course Number
|
PH5223
|
|
Course Credit (L-T-P-C)
|
2-0-2-3
|
|
Course Title
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Low Temperatures Techniques
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Learning Mode
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Lectures and Laboratory
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Learning Objectives
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Complies with Program Goals 1, 2 and 3
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Course Description
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Equips the students with the techniques in Low Temperature Physics and allows them to apply these techniques in both research and industrial scenarios
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Course Content
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Introduction to low temperature physics: Joule-Thompson Expansion, Generation and measurement of low temperatures; Liquid Nitrogen and Liquid Helium as a cryogen for achieving low temperatures-phase diagram, superfluid Helium and Helium-3; Cooling and Cryogenic Equipment, Dewars, Cryostats and Superconducting Magnets, pumps and plumbing, temperature sensing; Magnetic cooling; Dilution Refrigerators; Variable temperature inserts; Vibration isolation, electric and magnetic isolation; Bridges for susceptibility measurements; Cryogenic electronics, low temperature preamplifier, high frequency methods and electromagnetic compatibility; Materials compatible for low temperature system design; Safety at low temperatures; Applications: NMR, MRI, solid state quantum qubits, Tokamak
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Learning Outcome
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Complies with PLO 1(a), 1(b), 2(b) and 3
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Assessment Method
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Assignments, Quizzes, Mid-semester and End-semester examination
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Suggested Readings:
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Textbooks:
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· Robert C. Richardson and Eric N. Smith, Experimental Techniques in Condensed Matter Physics at Low Temperatures, Frontiers in Physics, Addison Wesley, 1988.
· P. V. E. McClintock, D. J. Meredith, J. K. Wigmore, Low-Temperature Physics: An Introduction for Scientists and Engineers, Springer, 2012.
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References:
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· Frank Pobell, Matters and Methods at Low Temperature, 3rd Edition, Springer, 2007.
· Randall Barron, Cryogenic Systems, 2nd Edition, 2021.
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