Coexistent observables and effects in a convexity approach

Journal of Mathematical Physics

Volumn 39, Issue 12, 1998, Pages 6364-6371

  Lahti, Pekka ^a   Pulmannova, Sylvia ^b   Ylinen, Kari ^a  

^a UNIVERSITY OF TURKU   (Finland)

^b INSTITUTE OF CHEMISTRY   (Slovakia)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032352462     PISSN: 00222488     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.532643     Document Type: Article

References (12)

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. Guelder, 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).