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3,816
AdS3 Black Holes and a Stringy Exclusion Principle
, 1998
"... The duality relating nearhorizon microstates of black holes obtained as orbifolds of a subset of AdS3 to the states of a conformal field theory is analyzed in detail. The SL(2, R)L ⊗ SL(2, R)R invariant vacuum on AdS3 corresponds to the NSNS vacuum of the conformal field theory. The effect of the ..."
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Cited by 322 (25 self)
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of the orbifolding is to produce a density matrix, the temperature and entropy of which coincide with the black hole. For string theory examples the spectrum of chiral primaries agrees with the spectrum of multiparticle BPS states for particle numbers less than of order the central charge. An upper bound on the BPS
The Dispersion of SlepianWolf Coding
"... Abstract—We characterize secondorder coding rates (or dispersions) for distributed lossless source coding (the SlepianWolf problem). We introduce a fundamental quantity known as the entropy dispersion matrix, which is analogous to scalar dispersion quantities. We show that if this matrix is posit ..."
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Cited by 4 (0 self)
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Abstract—We characterize secondorder coding rates (or dispersions) for distributed lossless source coding (the SlepianWolf problem). We introduce a fundamental quantity known as the entropy dispersion matrix, which is analogous to scalar dispersion quantities. We show that if this matrix
Rhostimulated contractility drives the formation of stress fibers and focal adhesions
 J. Cell Biol
, 1996
"... Abstract. Activated rhoA, a rasrelated GTPbinding protein, stimulates the appearance of stress fibers, focal adhesions, and tyrosine phosphorylation in quiescent cells (Ridley, A.J., and A. Hall, 1992. Cell. 70:389399). The pathway by which rho triggers these events has not been elucidated. Many ..."
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Cited by 309 (5 self)
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mechanisms leads to inhibition of rhoinduced stress fibers, focal adhesions, and tyrosine phosphorylation. In addition, when contractility is inhibited, integrins disperse from focal adhesions as stress fibers and focal adhesions disassemble. Conversely, upon stimulation of contractility, diffusely
A Generalized Maximum Entropy Approach to Bregman Coclustering and Matrix Approximation
 In KDD
, 2004
"... Coclustering is a powerful data mining technique with varied applications such as text clustering, microarray analysis and recommender systems. Recently, an informationtheoretic coclustering approach applicable to empirical joint probability distributions was proposed. In many situations, coclust ..."
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Cited by 135 (29 self)
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. Analysis of the coclustering problem leads to the minimum Bregman information principle, which generalizes the maximum entropy principle, and yields an elegant meta algorithm that is guaranteed to achieve local optimality. Our methodology yields new algorithms and also encompasses several previously known
Finite Blocklength SlepianWolf Coding
"... Abstract—We characterize the fundamental limits for distributed lossless source coding (SlepianWolf) in the finite blocklength regime. We introduce a fundamental quantity known as the entropy dispersion matrix, which is analogous to scalar dispersion quantities. We show that if this matrix is pos ..."
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Abstract—We characterize the fundamental limits for distributed lossless source coding (SlepianWolf) in the finite blocklength regime. We introduce a fundamental quantity known as the entropy dispersion matrix, which is analogous to scalar dispersion quantities. We show that if this matrix
Dispersal–vicariance analysis: a new approach to the quantification of historical biogeography
 SYST. BIOL
, 1997
"... Quantification in historical biogeography has usually been based on the search for a single branching relationship among areas of endemism. Unlike organisms, however, areas rarely have a unique hierarchical history. Dispersal barriers appear and disappear and may have different effects on different ..."
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Cited by 166 (4 self)
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Quantification in historical biogeography has usually been based on the search for a single branching relationship among areas of endemism. Unlike organisms, however, areas rarely have a unique hierarchical history. Dispersal barriers appear and disappear and may have different effects
Entanglement of Formation of an Arbitrary State of Two Qubits
, 1998
"... The entanglement of a pure state of a pair of quantum systems is defined as the entropy of either member of the pair. The entanglement of formation of a mixed state ρ is defined as the minimum average entanglement of a set of pure states constituting a decomposition of ρ. An earlier paper [Phys. Rev ..."
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Cited by 200 (0 self)
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The entanglement of a pure state of a pair of quantum systems is defined as the entropy of either member of the pair. The entanglement of formation of a mixed state ρ is defined as the minimum average entanglement of a set of pure states constituting a decomposition of ρ. An earlier paper [Phys
Proper complex random processes with applications to information theory
 152 tel00906143, version 1  19 Nov 2013
, 1993
"... Abstract The “covariance ” of complex random variables and processes, when defined consistently with the corresponding notion for real random variables, is shown to be determined by the usual (complex) covariance together with a quantity called the pseudocovariance. A characterization of uncorrela ..."
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Cited by 192 (0 self)
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assumes a natural form only for proper random variables. The maximumentropy theorem is generalized to the complexmultivariate case. The differential entropy of a complex random vector with a fixed correlation matrix is shown to be maximum, if and only if the random vector is proper, Gaussian and zero
Concentrating partial entanglement by local operations
, 1995
"... If two separated observers are supplied with entanglement, in the form of n pairs of particles in identical partlyentangled pure states, one member of each pair being given to each observer; they can, by local actions of each observer, concentrate this entanglement into a smaller number of maximall ..."
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Cited by 178 (6 self)
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of maximallyentangled pairs of particles, for example EinsteinPodolskyRosen singlets, similarly shared between the two observers. The concentration process asymptotically conserves entropy of entanglement—the von Neumann entropy of the partial density matrix seen by either observer—with the yield
Mixed state entanglement and quantum error correction
 Phys. Rev., A
, 1996
"... Entanglement purification protocols (EPP) and quantum errorcorrecting codes (QECC) provide two ways of protecting quantum states from interaction with the environment. In an EPP, perfectly entangled pure states are extracted, with some yield D, from a bipartite mixed state M; with a QECC, an arbitra ..."
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Cited by 185 (7 self)
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S is the error entropy. We also obtain a specific, simple 5bit singleerrorcorrecting quantum block code. We prove that iff a QECC results in perfect fidelity for the case of the noerror error syndrome the QECC can be recast into a form where the encoder is the matrix inverse of the decoder. 1 PACS numbers: 03
Results 1  10
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3,816