Full text loading...
No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
Coexistent observables and effects in a convexity approach
1.G. Ludwig, Foundations of Quantum Mechanics I (Springer, Berlin, 1983).
2.P. Busch, M. Grabowski, and P. Lahti, Operational Quantum Physics, LNP m 31 (Springer, 1995, corrected printing 1997).
3.S. P. Gudder, Stochastic Methods in Quantum Mechanics (North-Holland, Amsterdam, 1979).
4.C. Berg, J. P. R. Christensen, and P. Ressel, Harmonic Analysis on Semigroups (Springer, Berlin, 1984).
5.P. Halmos, Measure Theory (Springer, Berlin, 1974).
6.D. J. Foulis and M. K. Bennett, “Effect algebras and unsharp quantum logics,” Found. Phys. 24, 1331–1352 (1994).
7.S. Pulmannova, “A remark to orthomodular partial algebras,” Demonstratio Mathematica 27, 687–699 (1994).
8.E. B. Davies, The Quantum Theory of Open Systems (Academic, New York, 1976).
9.P. Lahti and S. Pulmannova, “Coexistent observables and effects in quantum mechanics,” Rep. Math. Phys. 39, 339–351 (1997).
10.K. Ylinen, “Positive operator bimeasures and a noncommutative generalization,” Studia Mathematica 118, 157–168 (1996).
11.M. M. Rao, Foundations of Stochastic Analysis (Academic, New York, 1981).
12.S. Bochner, Harmonic Analysis and the Theory of Probability (Univ. of California, Berkeley and Los Angeles, 1955).
Article metrics loading...