Framed Hilbert space: hanging the quasi-probability pictures of quantum theory
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[1] Timothy F. Havel. The Real Density Matrix , 2002, Quantum Inf. Process..
[2] J. Lavoie,et al. Quantum-inspired interferometry with chirped laser pulses , 2008, 0804.4022.
[3] Joseph M. Renes,et al. Gleason-Type Derivations of the Quantum Probability Rule for Generalized Measurements , 2004 .
[4] P. Busch. Quantum states and generalized observables: a simple proof of Gleason's theorem. , 1999, Physical review letters.
[5] J. Bell. On the Problem of Hidden Variables in Quantum Mechanics , 1966 .
[6] J. Mayer,et al. On the Quantum Correction for Thermodynamic Equilibrium , 1947 .
[7] Christopher Isham,et al. Lectures On Quantum Theory: Mathematical And Structural Foundations , 1995 .
[8] P. Bertrand,et al. A tomographic approach to Wigner's function , 1987 .
[9] P. Busch,et al. On classical representations of finite-dimensional quantum mechanics , 1993 .
[10] Robert W Spekkens,et al. Negativity and contextuality are equivalent notions of nonclassicality. , 2006, Physical review letters.
[11] W. Wootters. A Wigner-function formulation of finite-state quantum mechanics , 1987 .
[12] R. Schack,et al. Classical model for bulk-ensemble NMR quantum computation , 1999, quant-ph/9903101.
[13] R. Spekkens. Contextuality for preparations, transformations, and unsharp measurements , 2004, quant-ph/0406166.
[14] J. Paz,et al. Phase-space approach to the study of decoherence in quantum walks , 2003 .
[15] Christopher A. Fuchs,et al. Physical Significance of Symmetric Informationally-Complete Sets of Quantum States , 2007 .
[16] Hai-Woong Lee,et al. Theory and application of the quantum phase-space distribution functions , 1995 .
[17] Christopher Ferrie,et al. Frame representations of quantum mechanics and the necessity of negativity in quasi-probability representations , 2007, 0711.2658.
[18] Extended Cahill-Glauber formalism for finite-dimensional spaces: I. Fundamentals , 2005, quant-ph/0503054.
[19] Daniel Gottesman,et al. Classicality in discrete Wigner functions , 2005, quant-ph/0506222.
[20] E. Galvão. Discrete Wigner functions and quantum computational speedup , 2004, quant-ph/0405070.
[21] Nicholas Harrigan,et al. Ontological models and the interpretation of contextuality , 2007, 0709.4266.
[22] M. A. Marchiolli,et al. Quasiprobability distribution functions for periodic phase-spaces: I. Theoretical Aspects , 2006, quant-ph/0602216.
[23] P. Combe,et al. A stochastic treatment of the dynamics of an integer spin , 1988 .
[24] E. Knill,et al. Power of One Bit of Quantum Information , 1998, quant-ph/9802037.
[25] L. Hardy. Quantum Theory From Five Reasonable Axioms , 2001, quant-ph/0101012.
[26] O. Christensen. An introduction to frames and Riesz bases , 2002 .
[27] Apostolos Vourdas,et al. Quantum systems with finite Hilbert space , 2004 .
[28] J. E. Moyal. Quantum mechanics as a statistical theory , 1949, Mathematical Proceedings of the Cambridge Philosophical Society.
[29] Leonhardt. Quantum-state tomography and discrete Wigner function. , 1995, Physical review letters.
[30] Joseph M. Renes,et al. Symmetric informationally complete quantum measurements , 2003, quant-ph/0310075.
[32] Lucien Hardy,et al. Quantum ontological excess baggage , 2004 .
[33] J. Marsden,et al. Lectures on analysis , 1969 .
[34] William K. Wootters. Picturing qubits in phase space , 2004, IBM J. Res. Dev..
[35] G. Vidal. Efficient classical simulation of slightly entangled quantum computations. , 2003, Physical review letters.
[36] J. Paz. Discrete Wigner functions and the phase-space representation of quantum teleportation , 2002, quant-ph/0204150.
[37] Discrete phase space based on finite fields , 2004, quant-ph/0401155.
[38] G. A. Baker,et al. Formulation of Quantum Mechanics Based on the Quasi-Probability Distribution Induced on Phase Space , 1958 .
[39] D. Gross. Hudson's theorem for finite-dimensional quantum systems , 2006, quant-ph/0602001.
[40] Quantum computers in phase space , 2002, quant-ph/0204149.
[41] M. Scully,et al. Distribution functions in physics: Fundamentals , 1984 .
[42] Leonhardt. Discrete Wigner function and quantum-state tomography. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[43] Discrete Moyal-type representations for a spin , 2000, quant-ph/0004022.
[44] S. Chaturvedi,et al. Wigner-Weyl correspondence in quantum mechanics for continuous and discrete systems-a Dirac-inspired view , 2006 .