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Code Editor : courses.json.backup.1769691122533.json
[ { "id": "quantum-materials-devices", "title": "Quantum Materials and Devices", "code": "ECE524", "level": "Graduate/Undergraduate", "duration": "16 weeks", "credits": 4, "instructor": "Dr. Ram Krishna Ghosh", "coInstructors": [], "description": "This course focuses on the physical properties of materials used in quantum devices, including superconductors, semiconductors, and topological insulators. It covers quantum transport phenomena and the design of devices like single-electron transistors and superconducting qubits.", "image": "/placeholder.svg", "featured": true, "semester": "Monsoon 2025", "schedule": "Monday & Thursday, 10:00 AM - 11:30 AM", "location": "Academic Block, IIIT-Delhi", "capacity": 50, "enrolled": 42, "tags": ["Quantum Materials", "Spintronics", "Nanotechnology", "Superconductivity"], "prerequisites": [ "Calculus", "Linear Algebra", "Basic Physics / Solid State Physics" ], "objectives": [ "Understand the fundamental physics of low-dimensional materials", "Analyze quantum transport mechanisms in nanostructures", "Study the properties and applications of superconductors", "Explore spintronics and topological insulators", "Design and model basic quantum devices" ], "syllabus": [ { "week": 1, "topic": "Foundations of Quantum Mechanics", "content": "Uncertainty principle, quantization, wave-particle duality recap" }, { "week": 2, "topic": "Low-Dimensional Systems", "content": "Quantum wells, wires, and dots; density of states" }, { "week": 3, "topic": "Quantum Transport I", "content": "Drude model, Boltzmann transport equation, scattering mechanisms" }, { "week": 4, "topic": "Quantum Transport II", "content": "Ballistic transport, Landauer formula, conductance quantization" }, { "week": 5, "topic": "Tunneling Phenomena", "content": "Resonant tunneling diodes, tunneling magnetoresistance" }, { "week": 6, "topic": "Single-Electron Devices", "content": "Coulomb blockade, single-electron transistors (SETs)" }, { "week": 7, "topic": "Mid-term Examination", "content": "Assessment of concepts covered in weeks 1-6" }, { "week": 8, "topic": "Spintronics", "content": "Spin injection, spin transport, giant magnetoresistance (GMR)" }, { "week": 9, "topic": "Superconductivity Basics", "content": "Cooper pairs, Meissner effect, BCS theory overview" }, { "week": 10, "topic": "Josephson Junctions", "content": "DC and AC Josephson effects, SQUIDs" }, { "week": 11, "topic": "Superconducting Qubits", "content": "Transmon qubits, flux qubits, circuit QED basics" }, { "week": 12, "topic": "Topological Materials", "content": "Topological insulators, Majorana fermions, future trends" } ], "assessmentMethods": [ "Assignments (20%)", "Mid-term exam (30%)", "Course project (20%)", "Final exam (30%)" ], "textbooks": [ { "title": "Quantum Physics of Semiconductor Materials and Devices", "authors": "Debdeep Jena", "required": true }, { "title": "Fundamentals of Quantum Materials", "authors": "J. Paglione et al.", "required": false } ], "learningOutcomes": [ "Explain the operating principles of quantum devices", "Calculate transport properties of nanostructures", "Distinguish between different types of qubits (spin vs superconducting)", "Evaluate the potential of new materials for quantum technologies" ], "enrollmentStatus": "Open", "applicationDeadline": "2025-07-31", "fees": "Included in Semester Tuition" }, { "id": "introduction-to-quantum-computing", "title": "Introduction to Quantum Computing", "code": "CSE622", "level": "Graduate/Undergraduate", "duration": "16 weeks", "credits": 4, "instructor": "Prof. Debajyoti Bera", "coInstructors": [], "description": "An introductory course about designing solutions for computation problems using quantum computing models. The course covers the circuit model, quantum algorithms, and the theoretical advantages of quantum platforms over classical ones.", "image": "/placeholder.svg", "featured": true, "semester": "Winter 2025", "schedule": "Tuesday & Friday, 2:00 PM - 3:30 PM", "location": "Lecture Hall C, IIIT-Delhi", "capacity": 60, "enrolled": 55, "tags": ["Algorithms", "Computer Science", "Complexity Theory", "Qubits"], "prerequisites": [ "Linear Algebra (MTH101/MTH201)", "Probability", "Analysis and Design of Algorithms (CSE222)" ], "objectives": [ "Master the postulates of quantum mechanics relevant to computing", "Understand the quantum circuit model", "Analyze quantum algorithms for speedup over classical counterparts", "Study quantum error correction and fault tolerance", "Implement simple algorithms on simulators" ], "syllabus": [ { "week": 1, "topic": "Introduction & Linear Algebra Review", "content": "Complex vector spaces, inner products, tensor products" }, { "week": 2, "topic": "Postulates of Quantum Mechanics", "content": "State space, evolution, measurement, composite systems" }, { "week": 3, "topic": "Quantum Circuits", "content": "Single qubit gates, CNOT, universal gate sets" }, { "week": 4, "topic": "Quantum Entanglement & Protocols", "content": "Bell states, Teleportation, Superdense coding" }, { "week": 5, "topic": "Quantum Parallelism", "content": "Deutsch and Deutsch-Jozsa algorithms" }, { "week": 6, "topic": "Simon's Algorithm", "content": "Period finding, separation between classical and quantum complexity" }, { "week": 7, "topic": "Mid-term Examination", "content": "Written assessment of first half concepts" }, { "week": 8, "topic": "Quantum Fourier Transform (QFT)", "content": "Circuit construction, phase estimation" }, { "week": 9, "topic": "Shor's Algorithm", "content": "Factoring integers, order finding, RSA implications" }, { "week": 10, "topic": "Grover's Algorithm", "content": "Unstructured search, amplitude amplification, optimality" }, { "week": 11, "topic": "Hamiltonian Simulation", "content": "Simulating physical systems, product formulas" }, { "week": 12, "topic": "Quantum Error Correction", "content": "Shor code, Steane code, stabilizer formalism basics" } ], "assessmentMethods": [ "Homework Assignments (25%)", "Mid-term Exam (25%)", "Final Exam (35%)", "Quizzes/Project (15%)" ], "textbooks": [ { "title": "Quantum Computation and Quantum Information", "authors": "Nielsen & Chuang", "required": true }, { "title": "An Introduction to Quantum Computing", "authors": "Kaye, Laflamme, and Mosca", "required": false } ], "learningOutcomes": [ "Construct quantum circuits for standard algorithms", "Mathematically prove the correctness of quantum algorithms", "Analyze the time and space complexity of quantum computations", "Understand the basics of noise and error correction" ], "enrollmentStatus": "Waitlist", "applicationDeadline": "2024-12-31", "fees": "Included in Semester Tuition" }, { "id": "quantum-mechanics", "title": "Quantum Mechanics", "code": "ECE525", "level": "Graduate/Undergraduate", "duration": "16 weeks", "credits": 4, "instructor": "CQT Faculty", "coInstructors": [], "description": "A foundational course providing a rigorous introduction to the principles of quantum mechanics. It covers the mathematical formalism required for understanding advanced quantum technologies and devices, focusing on wave mechanics and operator formalism.", "image": "/placeholder.svg", "featured": false, "semester": "Monsoon 2025", "schedule": "Wednesday & Friday, 11:30 AM - 1:00 PM", "location": "Classroom 204, IIIT-Delhi", "capacity": 45, "enrolled": 30, "tags": ["Physics", "Wave Mechanics", "Foundations", "Theory"], "prerequisites": [ "Calculus (Multivariable)", "Linear Algebra", "Differential Equations" ], "objectives": [ "Develop a solid understanding of the postulates of quantum mechanics", "Solve the Schrödinger equation for standard potentials", "Master the operator formalism and Dirac notation", "Understand angular momentum and spin systems", "Apply perturbation theory to approximate solutions" ], "syllabus": [ { "week": 1, "topic": "Origins of Quantum Mechanics", "content": "Blackbody radiation, photoelectric effect, Bohr model" }, { "week": 2, "topic": "Wave-Particle Duality", "content": "De Broglie hypothesis, wave packets, uncertainty relations" }, { "week": 3, "topic": "The Schrödinger Equation", "content": "Time-dependent vs time-independent, probability current" }, { "week": 4, "topic": "1D Potentials", "content": "Infinite square well, finite potential well, tunneling barriers" }, { "week": 5, "topic": "Formalism of Quantum Mechanics", "content": "Hilbert spaces, Dirac notation, Hermitian operators" }, { "week": 6, "topic": "The Harmonic Oscillator", "content": "Algebraic method (ladder operators) vs analytic method" }, { "week": 7, "topic": "Mid-term Examination", "content": "Written exam on weeks 1-6" }, { "week": 8, "topic": "Angular Momentum", "content": "Commutation relations, eigenvalues, spherical harmonics" }, { "week": 9, "topic": "The Hydrogen Atom", "content": "Radial equation, energy levels, quantum numbers" }, { "week": 10, "topic": "Spin", "content": "Stern-Gerlach experiment, Pauli matrices, spin-1/2 systems" }, { "week": 11, "topic": "Identical Particles", "content": "Bosons, Fermions, Pauli exclusion principle" }, { "week": 12, "topic": "Perturbation Theory", "content": "Time-independent perturbation theory (degenerate and non-degenerate)" } ], "assessmentMethods": [ "Problem Sets (25%)", "Mid-term Exam (25%)", "Final Exam (40%)", "Class Participation (10%)" ], "textbooks": [ { "title": "Quantum Mechanics: Concepts and Applications", "authors": "Nouredine Zettili", "required": true }, { "title": "Introduction to Quantum Mechanics", "authors": "David J. Griffiths", "required": false } ], "learningOutcomes": [ "Solve differential equations governing quantum systems", "Interpret the physical meaning of wave functions", "Calculate expectation values and probabilities", "Apply quantum mechanics to simple atomic systems" ], "enrollmentStatus": "Open", "applicationDeadline": "2025-07-31", "fees": "Included in Semester Tuition" } ]
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