Publications
Found 77 results
Filters: Author is Zbigniew Puchała [Clear All Filters]
Strong Majorization Entropic Uncertainty Relations. Phys. Rev. A. 89:052115.
.
2014. Analysis of patent activity in the field of quantum information processing. International Journal of Quantum Information. 11:1350007.
.
2013. Enhancing pseudo-telepathy in the Magic Square game. PLOS ONE. 8:e64694.
.
2013. Entropic trade-off relations for quantum operations. Phys. Rev. A. 87:032308.
.
2013. Increasing the security of the ping-pong protocol by using many mutually unbiased bases. Quantum Information Processing. 12:569–576.
.
2013. Local controllability of quantum systems. Quantum Information Processing. 12:459–466.
.
2013. Majorization entropic uncertainty relations. J. Phys. A: Math. Theor.. 46:272002.
.
2013. A model for quantum queue. International Journal of Quantum Information. 11:1350023.
.
2013. Collectibility for Mixed Quantum States. Phys. Rev. A. 86:062329.
.
2012. Notes on the Riccati operator equation in open quantum systems. J. Math. Phys. 53:012106. (403.1 KB)
.
2012. Qubit flip game on a Heisenberg spin chain. Quantum Information Processing. 11:1571–1583.
.
2012. Restricted numerical shadow and geometry of quantum entanglement. J. Phys. A: Math. Theor.. 45:415309.
.
2012. Eigengestures for natural human computer interface. Man-Machine Interactions 2. :49–56.
.
2011. Experimentally feasible measures of distance between quantum operations. Quantum Information Processing. 10:1–12. (247.71 KB)
.
2011. Numerical shadow and geometry of quantum states. J. Phys. A: Math. Theor.. 44:335301.
.
2011. Numerical shadows: measures and densities on the numerical range. Linear Algebra Appl.. 434:2042–2080.
.
2011. Probability measure generated by the superfidelity. J. Phys. A: Math. Theor.. 44:405301.
.
2011. Product numerical range in a space with tensor product structure. Linear Algebra Appl.. 434:327–342.
.
2011. Stationary states of two-level open quantum systems. J. Phys. A: Math. Theor.. 44:215306. (531.91 KB)
.
2011. Restricted numerical range: A versatile tool in the theory of quantum information. J. Math. Phys.. 51:102204.
.
2010. Bound on trace distance based on superfidelity. Phys. Rev. A. 79:024302.
.
2009. Sub- and super-fidelity as bounds for quantum fidelity. Quantum Information & Computation. 9:0103–0130.
.
2009. The exact asymptotic of the collision time tail distribution for independent Brownian particles with different drifts. Probability Theory and Related Fields. 3-4:595–617.
.
2008. Quantum state discrimination: A geometric approach. Phys. Rev. A. 77:042111.
.
2008. Context selection for efficient bit modeling of contourlet transform coefficients. Theoretical and Applied Informatics. 19:135–146.
.
2007.