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quant-phMay 20, 2014
5
citations (OpenAlex)
authors
  • V. N. Chernega
  • O. V. Man'ko
  • V. I. Man'ko
institutions
  • Bauman Moscow State Technical University
  • Moscow Institute of Physics and Technology
  • P.N. Lebedev Physical Institute of the Russian Academy of Sciences
  • Russian Academy of Sciences
arXiv abstractPDF
paper

Minkovskii-type inequality for arbitrary density matrix of composite and noncomposite systems

arXiv:1405.4956 · doi:10.1007/s10946-015-9472-5

Abstract

New kind of matrix inequality known for bipartite system density matrix is obtained for arbitrary density matrix of composite or noncomposite qudit systems including the single qudit state. The examples of two qubit system and qudit with j=3/2 are discussed.

References in corpus (10)

  • Star products, duality and double Lie algebras
  • A Minkowski Type Trace Inequality and Strong Subadditivity of Quantum Entropy II: Convexity and Concavity
  • Quantum strong subadditivity condition for systems without subsystems
  • Remainder Terms for Some Quantum Entropy Inequalities
  • Tomographic and improved subadditivity conditions for two qubits and qudit with j = 3=2
  • Inverse spin-s portrait and representation of qudit states by single probability vectors
  • Qubit-portraits of qudit states and quantum correlations
  • Entropy-energy inequalities for qudit states
  • The maps of matrices and portrait maps of density operators of composite and noncomposite systems
  • Density matrix form of Gross-Pitaevskii equation

Cited by in corpus (1)

  • New inequality for density matrices of single qudit states
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