1 citations · 3 across the 9 of their papers we have counts for
24 papers
Hilbert-Schmidt Geometry of n-Level Jakobczyk-Siennicki Two-Dimensional Quantum Systems
Paul B. Slater
Jakobczyk and Siennicki studied two-dimensional sections of a set of (generalized) Bloch vectors corresponding to n x n density matrices of two-qubit systems (that is, the case n =…
Noninformative Quantum q-Priors
Paul B. Slater
We find, in an analysis involving four prior probabilities (p's), that the information-theoretic-based comparative noninformativity test devised by Clarke, and applied by Slater in…
Dimension-Independent Positive-Partial-Transpose Probability Ratios
Paul B. Slater
We conduct quasi-Monte Carlo numerical integrations in two very high (80 and 79)-dimensional domains -- the parameter spaces of rank-9 and rank-8 qutrit-qutrit (9 x 9) density matr…
Separability analyses of two-qubit density matrices
Paul B. Slater
We pursue a number of analytical directions, motivated to some extent initially by the possibility of developing a methodology for formally proving or disproving a certain conjectu…
Volumes and hyperareas of the spaces of separable and nonseparable qubit-qutrit systems: Initial numerical analyses
Paul B. Slater
Paralleling our recent computationally-intensive work for the case N=4 (quant-ph/0308037), we undertake the task for N=6 of computing to high numerical accuracy, the formulas of So…
Metric-dependent probabilities that two qubits are separable
Paul B. Slater
In a previous study (quant-ph/0207181), we formulated a conjecture that arbitrarily coupled qubits (describable by 4 x 4 density matrices) are separable with an a priori probabilit…