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Lecture 1 : Why Quantum Computing?
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Lecture 2 : Postulates of Quantum Mechanics I
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Lecture 3 : Postulates of Quantum Mechanics II
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Lecture 4 : Qubit- The smallest unit
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Lecture 5 : Qubit- Bloch sphere representation
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Lecture 6 : Multiple Qubit States and Quantum Gates
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Lecture 7 : Quantum Gates
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Lecture 8 : Quantum Circuts
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Lecture 9 : No-Cloning Theorem and Quantum Teleportation
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Lecture 10 : Super Dense Coding
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Lecture 11 : Density Matrix-I
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Lecture 12 : Density Matrix-II
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Lecture 13 : Bloch Sphere and Density Matrix
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Lecture 14 : Measurement Postulates-I
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Lecture 15 : Measurement Postulates-II
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Lecture 16 : Simple Algorithms-Deutsch Algorithm
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Lecture 17 : Deutsch-Josza & Bernstein-Vazirani Algorithms
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Lecture 18 : Simon Problem
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Lecture 19 : Grover's Search Algorithm - I
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Lecture 20 : Grover's Search Algorithm - II
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Lecture 21 : Grover's Search Algorithm - III
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Lecture 22 : Grover's Search Algorithm - IV
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Lecture 23 : Quantum Fourier Transform
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Lecture 24 : Period Finding and QFT
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Lecture 25 : Implementing QFT
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Lecture 26 : Implementing QFT-3 qubits (and more)
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Lecture 27 : Shor's Factorization Algorithm
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Lecture 28 : Shor's Factorization Algorithm-Implementation
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Lecture 29 : Shor's Algorithm-Continued Fraction
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Lecture 30 : Quantum Error Correction-I
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Lecture 31 : Quantum Error Correction-II Three Qubit Code
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Lecture 32 : Quantum Error Correction-III Shor's 9 Qubit Code-I
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Lecture 33 : Quantum Error Correction-IV Shor's 9 Qubit Code-II
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Lecture 34 : Classical Information Theory
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Lecture 35 : Shannon Entropy
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Lecture 36 : Shannon's Noiseless Coding Theorem
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Lecture 37 : Ven Neumann Entropy
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Lecture 38 : EPR and Bell's Inequalities - I
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Lecture 39 : EPR and Bell's Inequalities - II
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Lecture 40 : EPR and Bell's Inequalities - III
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Lecture 41 : Cryptography-RSA Algorithm-I
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Lecture 42 : Cryptography-RSA Algorithm-II
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Lecture 43 : Quantum Cryptography-I
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Lecture 44 : Quantum Cryptography-II
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Lecture 45 : Experimental Aspects of Quantum Computing - I
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Lecture 46 : Experimental Aspects of Quantum Computing - II
Description:
COURSE OUTLINE: The course is Primarily for Students of Physics and Engineering having exposure to basic quantum mechanics and knowledge of Linear Algebra.

Quantum Information and Computing

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