'Hilbert space' presentation slideshows

Quantum Logic

Quantum Logic . Marek Perkowski. Sources. Origin of slides: John Hayes, Peter Shor, Martin Lukac, Mikhail Pivtoraiko, Alan Mishchenko, Pawel Kerntopf, Mosca, Ekert. Mosca, Hayes, Ekert, Lee Spector in collaboration with Herbert J. Bernstein, Howard Barnum, Nikhil Swamy

1.25k views • 81 slides

Applications of Hahn Banach Theorem

Applications of Hahn Banach Theorem. E: normed vector space, assumed to be real for definitions. Known:. Taking. We have. Corollary 1. Proof:. Corollary 2. Proof in next page. This corollary implies that. We may consider E as embedded in as normed space, then is a

1.92k views • 64 slides

Time in the Weak Value and the Discrete Time Quantum Walk

Ph. D Defense. Time in the Weak Value and the Discrete Time Quantum Walk. Yutaka Shikano Theoretical Astrophysics Group, Department of Physics, Tokyo Institute of Technology. Quid est ergo tempus? Si nemo ex me quaerat, scio; si quaerenti explicare velim, nescio. by St. Augustine ,

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Born-Oppenheimer Coupling Terms as Molecular Fields

Born-Oppenheimer Coupling Terms as Molecular Fields. Michael Baer The Fritz Haber Research Center for Molecular Dynamics, The Hebrew University of Jerusalem, Jerusalem, Israel. Longstanding Collaborations Prof. G.D. Billing (deceased) Prof. A. Vibok (Debrecen, Hungary)

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Nuclear Structure Theory 2009 Progress Report and Challenges Witold Nazarewicz (UTK/ORNL/UWS)

Nuclear Structure Theory 2009 Progress Report and Challenges Witold Nazarewicz (UTK/ORNL/UWS) SUPA Lecture, July 15, 2009. Introduction Territory, Principles Progress report Computing UNEDF Perspectives. Introduction. Nuclear Structure. Nuclear Structure Theory Progress Report.

629 views • 47 slides

Quantum Computing MAS 725

Quantum Computing MAS 725. Hartmut Klauck NTU 13.2.2012. Organization. Lectures: Mo. 10:00, TR+9 Lecturer: Hartmut Klauck Office: SPMS-MAS-05-44 Website: http://www.ntu.edu.sg/home/hklauck/QC12.html. Grading. Homework (biweekly): 40% Final exam: 60%

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DETERMINATION OF IDLE TONES IN SD MODULATION BY ERGODIC THEORY

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Geometrization of Inference

Model: { p(x| ? )}. Truth: t(x). t. ??. Geometrization of Inference. Embedding in Hilbert Space. Fisher Information metric automagically induced on the tangent bundle !. The Volume Form as Prior.

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Numerical propagation of light beams in refracting / diffracting devices

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The time-dependent

The time-dependent. Adrian Feiguin. Some literature. G. Vidal, PRL 93, 040502 (2004) S.R.White and AEF, PRL 93, 076401 (2004) Daley et al, J. Stat. Mech.: Theor. Exp. P04005 (2004) AEF and S.R.White, PRB 020404 (2005) U. Schollwoeck and S.R. White, arXiv:cond-mat/0606018.

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Emergent Space-Time and and Induced Gravity

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Presented by: Mingyuan Zhou Duke University January 20, 2012

Characterizing the Function Space for Bayesian Kernel Models Natesh S. Pillai, Qiang Wu, Feng Liang Sayan Mukherjee and Robert L. Wolpert JMLR 2007. Presented by: Mingyuan Zhou Duke University January 20, 2012. Outline. Reproducing kernel Hilbert space (RKHS) Bayesian kernel model

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Description of 3D-Shape Using a Complex Function on the Sphere

Description of 3D-Shape Using a Complex Function on the Sphere. Dejan Vrani ? and Dietmar Saupe. originally in Proceedings of the IEEE International Conference on Multimedia and Expo. Slides prepared by Nat duca@jhu.edu , for CS 600.658

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An Overview of Kernel-Based Learning Methods

548 views • 25 slides

Gavin Brennen Lauri Lehman Zhenghan Wang Valcav Zatloukal JKP

Anyonic quantum walks: The Drunken Slalom. Gavin Brennen Lauri Lehman Zhenghan Wang Valcav Zatloukal JKP. Ubergurgl, June 2010. Anyonic Walks: Motivation. Random evolutions of topological structures arise in: Statistical physics (e.g. Potts model ):

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Premise: Humans are biological quantum computers

Premise: Humans are biological quantum computers. Presented at the Nov 2008 Annual Dallas Mensa Gathering By Douglas Matzke, Ph.D. doug@QuantumDoug.com http://www.QuantumDoug.com. Abstract.

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Collective Sensing: a Fixed-Point Approach in the Metric Space 1

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Quantum Mechanics: Giants

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Strictly Platonic teaching mathematics through sculpture

Strictly Platonic teaching mathematics through sculpture. Steven Zides Wofford College zidessb@wofford.edu. Why talk about Sculpture??. Sculpture : The art of making two- or three-dimensional representative or abstract forms , esp. by carving stone

286 views • 11 slides