'Classical computer' presentation slideshows

Introduction to MERA

Introduction to MERA. Sukhwinder Singh Macquarie University. Tensor s. M ultidimensional array of complex numbers. Cost of Contraction. =. a. a. b. c. d. Made of layers. Disentanglers & Isometries. Different ways of looking at the MERA. Coarse-graining transformation.

771 views • 53 slides

Michele Mosca Canada Research Chair in Quantum Computation

Quantum Computation and the Future. Michele Mosca Canada Research Chair in Quantum Computation. 13th CACR Information Security Workshop & 5th Annual Privacy and Security Workshop. 28 October 2004.

487 views • 47 slides

Lecture 1: Elementary quantum algorithms

Lecture 1: Elementary quantum algorithms. Dominic Berry Macquarie University. 1982. Quantum simulator. All classical computers work in fundamentally the same way.

629 views • 39 slides

The Computational World

The Computational World. Stephen Pulman*. University of Oxford Computing Laboratory www.comlab.ox.ac.uk. September 2009 *with contributions from Bob Coecke, Karo Moilanen, and Nic Smith. Brief Intro to Comlab. Established 1957. In 2009: 55 permanent faculty (35 in 2005)

451 views • 39 slides

Why Quantum Computing Is Cool

425 views • 31 slides

Multipartite Entanglement and its Role in Quantum Algorithms

Multipartite Entanglement and its Role in Quantum Algorithms. Special Seminar: Ph.D. Lecture by Yishai Shimoni. Acknowledgement. This work was carried out under the supervision of Prof. Ofer Biham & In collaboration with Dr. Daniel Shapira. cam.qubit.org. Outline. Quantum computation

439 views • 26 slides

The Relationship Between Nanotechnology and Quantum Computing June 5 2003

The Relationship Between Nanotechnology and Quantum Computing June 5 2003 Dr. Geordie Rose, President & CEO D-Wave rose@dwavesys.com.

424 views • 23 slides

RSA & F actoring I ntegers

RSA & F actoring I ntegers. By: Mike Neumiller & Brian Yarbrough. Integer Factorization. Reducing an integer into its prime components Useful for code breaking RSA uses a semi-prime number to encrypt data Semi-prime number : a number made by the multiplication of two prime numbers. RSA.

396 views • 22 slides

New Computational Insights from Quantum Optics

New Computational Insights from Quantum Optics. Scott Aaronson Based on joint work with Alex Arkhipov. The Extended Church-Turing Thesis (ECT) Everything feasibly computable in the physical world is feasibly computable by a (probabilistic) Turing machine.

235 views • 22 slides

Quantum Computing

Quantum Computing. Jeff Goymerac Christine Wang. Timeline. 2000 - 7 -qubit NMR quantum computer built 2001 - Shor's algorithm executed on 7 qubit computer 2005 - First qubyte created 2009 - Yale creates solid-state quantum processor

457 views • 21 slides

2008 Technology Advances

190 views • 18 slides

Quantum Computing with Noninteracting Bosons

167 views • 16 slides

Studies of Electron Spin in Gallium Arsenide Quantum Dots

269 views • 15 slides

Scott Aaronson (MIT)

304 views • 15 slides

Quantum Simulation of arbitrary Hamiltonians with superconducting qubits

Quantum Simulation of arbitrary Hamiltonians with superconducting qubits. Colin Benjamin (NISER, Bhubaneswar) Collaborators: A. Galiautdinov, E. J. Pritchett, M. Geller, A. Sornborger and P. C. Stancil (UGA) J. M. Martinis (UCSB). Outline. Quantum Simulation

337 views • 14 slides

QUANTUM COMPUTING

750 views • 12 slides