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Quantum Fourier transform
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11	PHYSICAL REVIEW A 90, Fast adiabatic qubit gates using only σ z control John M. Martinis Department of Physics, University of California, Santa Barbara, California 93106, USA Add to Reading List Source URL: www.physast.uga.edu Language: English - Date: 2014-12-04 14:10:42 Applied mathematics Fourier analysis Information theory Quantum computer Quantum cryptography Nuclear magnetic resonance Fourier series Qubit Fourier transform Theoretical computer science Mathematical analysis Joseph Fourier
12	A Counterexample to the Generalized Linial-Nisan Conjecture Scott Aaronson∗ Abstract In earlier work [1], we gave an oracle separating the relational versions of BQP and the polynomial hierarchy, and showed that an ora Add to Reading List Source URL: www.scottaaronson.com Language: English - Date: 2010-07-11 20:15:23 Quantum complexity theory Bounded-error probabilistic polynomial Pseudorandom generator Fourier transform IP FO Theoretical computer science Applied mathematics PP
13	MIT-CTP #3309 Exponential algorithmic speedup by quantum walk Andrew M. Childs,1, ∗ Richard Cleve,2, † Enrico Deotto,1 , ‡ Edward Farhi,1, § Sam Gutmann,3, ¶ and Daniel A. Spielman4, ∗∗ Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-01 00:39:23 Quantum algorithms Quantum information science Quantum computer Quantum walk SL Quantum Fourier transform Neighbourhood Continuous-time quantum walk Line graph Graph theory Theoretical computer science Mathematics
14	Wave Atoms and Time Upscaling of Wave Equations Lexing Ying Department of Mathematics University of Texas at Austin 1 University Station/C1200 Austin, TX 78712 Add to Reading List Source URL: www.waveatom.org Language: English - Date: 2008-08-26 12:36:41 Wave mechanics Partial differential equations Quantum mechanics Fourier analysis Wave equation Wavelength Wave packet Wave Fourier transform Physics Mathematical analysis Calculus
15	Quipper: Concrete Resource Estimation in Quantum Algorithms Jonathan M. Smith Neil J. Ross Add to Reading List Source URL: www.mathstat.dal.ca Language: English - Date: 2014-12-02 01:30:24 Quantum mechanics Quantum programming Quantum computer Quantum algorithm Quantum Fourier transform Qubit Quantum circuit Quantum walk Quantum gate Theoretical computer science Quantum information science Applied mathematics
16	Characterization of how dissipation and dephasing errors accumulate in quantum computers Add to Reading List Source URL: www.epjquantumtechnology.com Language: English Applied mathematics Quantum computer Quantum error correction Quantum gate Quantum circuit Quantum Fourier transform Controlled NOT gate Qubit Rydberg atom Quantum information science Theoretical computer science Quantum mechanics
17	C:/Users/volker/Dropbox/Paper/SampTaJournal/FinalTypset/vol14no1pp71-99.dvi Add to Reading List Source URL: stsip.org Language: English - Date: 2014-12-03 09:05:19 Linear algebra Discrete Fourier transform Vector space Eigenvalues and eigenvectors Quantum tomography Euclidean vector Projection Algebra Mathematics Abstract algebra
18	RAPID COMMUNICATIONS PHYSICAL REVIEW B 83, REfficient controlled-phase gate for single-spin qubits in quantum dots T. Meunier,1,2 V. E. Calado,1 and L. M. K. Vandersypen1 Add to Reading List Source URL: vandersypenlab.tudelft.nl Language: English - Date: 2012-07-20 03:50:41 Quantum mechanics Qubit Loss–DiVincenzo quantum computer Quantum gate Quantum computer Quantum dot Quantum Fourier transform Spin Quantum information science Theoretical computer science Physics
19 $Crystallography / Symmetry / Diffraction / Quantum chemistry / Centrosymmetry / Resolution / Chemical bond / Fourier transform / Phase problem / Algebra / Physics / Mathematics$	SHELXT: Integrating space group determination and structure solution (also known as XT or Intrinsic phasing) IUCr Montreal, August 11th 2014 Add to Reading List Source URL: shelx.uni-ac.gwdg.de Language: English - Date: 2014-09-09 03:03:30 Crystallography Symmetry Diffraction Quantum chemistry Centrosymmetry Resolution Chemical bond Fourier transform Phase problem Algebra Physics Mathematics
20	ENTROPY OF OPERATORS OR WHY MATRIX MULTIPLICATION IS HARD FOR DEPTH-TWO CIRCUITS STASYS JUKNA Abstract. We consider unbounded fanin depth-2 circuits with arbitrary boolean functions as gates. We define the entropy of an Add to Reading List Source URL: lovelace.thi.informatik.uni-frankfurt.de Language: English - Date: 2009-01-13 11:44:18 Information theory Randomness Philosophy of thermal and statistical physics Quantum information science Entropy Circuit Boolean circuit Fourier transform Communication complexity Theoretical computer science Applied mathematics Computational complexity theory

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