
- 18.435/2.111 Homework # 3 Solutions 1: The density matrix is
- experiment? mathematical
- In Geom. Funct. Anal. (GAFA), Special Volume--GAFA2000, 816838 (2000). Quantum Information Theory
- Sample Test Problems. Test 2: 18.310, 2005 1: For a linear program
- 18.435/2.111 Homework # 2 Solutions 1: First, notice that RT = TR.
- 1: (30 points) Consider the circuit below, composed of Hadamard and CNOT gates. What is the state of the system after all the gates have been applied?
- Progress in quantum algorithms Peter W. Shor
- The Adaptive Classical Capacity of a Quantum Channel, Information Capacities of Three Symmetric Pure States
- Cube Tilings of R n and Nonlinear Codes
- 18.435/2.111 Homework # 4 Solutions Problem 1: The trick here is to notice that controlled phase gates are symmetric: a
- 18.435/2.111 Homework # 5 Solutions We start with the system in the state
- 18.435/2.111 Homework # 7 Solutions If you have the POVM with three elements
- Thinking back over the lecture on Lempel Ziv, I realize that there was no real need for me to introduce Markov chains, and the next time I teach
- Additivity Questions in Quantum Information Theory Dept. of Mathematics
- Properties of an EPR pair If you measure the two halves of an EPR pair using the same basis,
- Quantum Computers What is the difference between a computer and a physics
- Good quantum error-correcting codes exist A. R. Calderbank and Peter W. Shor
- Fast Fourier Transform Notes 18.310, Fall 2005, Prof. Peter Shor
- Duality Notes 18.310, Fall 2005, Prof. Peter Shor
- fundamental communication
- 18.435/2.111 Homework # 1 Solutions 1a: I don't know any way to do this except multiply the whole thing out.
- 5. E. Bernstein and U. Vazirani, "Quantum complexity theory," in Proc. 25th ACM Symp. on Theory of Com-
- Generating Function Notes 18.310, Fall 2005, Prof. Peter Shor
- 5. E. Bernstein and U. Vazirani, ``Quantum complexity theory,'' in Proc. 25th ACM Symp. on Theory of Com
- Information Mathematics