Another quantum version of Sanov theorem

D. Petz, “Quasi-entropies for finite quantum systems,” Rep. Math. Phys

1986

Earlier work this paper cites.

J. A. Bucklew, Large Deviation Techniques in Decision, Simulation, and Estimation

1990

Earlier work this paper cites.

F. Hiai and D. Petz, “The proper formula for relative entropy and its asymptotics in quantum probability,” Comm. Math. Phys

1991

Earlier work this paper cites.

R. Goodman and N. R. Wallach, Representations and Invariants of the Classical Groups

1999

Earlier work this paper cites.

T. Ogawa and H. Nagaoka, “Strong converse and Stein’s lemma in quantum hypothesis testing,” IEEE Trans. Inf. Theory

2000

Earlier work this paper cites.

M. Keyl and R.F.Werner, “Estimating the spectrum of a density operator,” Phys. Rev. A

2001

Earlier work this paper cites.

M. Hayashi, “Asymptotics of quantum relative entropy from a representation theoretical viewpoint," J. Phys. A: Math. Gen

2001

Earlier work this paper cites.

M. Hayashi, “Optimal sequence of quantum measurements in the sense of Stein’s lemma in quantum hypothesis testing" J. Phys. A: Math. Gen

2002

Earlier work this paper cites.

M. Hayashi and K. Matsumoto, “Quantum universal variable-length source coding," Phys. Rev. A

2002

Earlier work this paper cites.

M. Hayashi, “Exponents of quantum fixed-length pure state source coding," Phys. Rev. A

2002

Cited alongside, same era.

I. Bjelaković, J.-D. Deuschel, T. Krüger, R. Seiler, R. Siegmund-Schultze, and A. Szkoła, “A Quantum Version of Sanov’s Theorem,” Commun. Math. Phys

2005

Cited alongside, same era.

T. Cover and J. Thomas, Elements of Information Theory (2 ed.)

2006

Cited alongside, same era.

M. Christandl and G. Mitchison, “The Spectra of Quantum States and the Kronecker Coefficients of the Symmetric Group,” Commun. Math. Phys

2006

Cited alongside, same era.

M. Hayashi, Quantum Information Theory: Mathematical Foundation

2006

Cited alongside, same era.

M. Christandl, A.W. Harrow, and G. Mitchison, “Nonzero Kronecker Coefficients and What They Tell us about Spectra,” Commun. Math. Phys

S. Watanabe and M. Hayashi, “Strong Converse and Second-Order Asymptotics of Channel Resolvability,” IEEE International Symposium on Information Theory (ISIT2014)

2014

Later among the works it cites.

M.M. Wilde, A. Winter, D. Yang, “Strong converse for the classical capacity of entanglementbreaking and Hadamard channels via a sandwiched Renyi relative entropy,” Comm. Math. Phys

2014

Later among the works it cites.

M. Hayashi, Group Representation for Quantum Theory

2014

Later among the works it cites.

M. Horssen and M. Guta, “Sanov and central limit theorems for output statistics of quantum Markov chains,” J. Math. Phys

2015

Later among the works it cites.

M. Hayashi, A Group Theoretic Approach to Quantum Information

2017

Later among the works it cites.