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  1. International Journal of Theoretical Physics
  2. International Journal of Theoretical Physics : Volume 36
  3. International Journal of Theoretical Physics : Volume 36, Issue 5, May 1997
  4. Chain tensor products and interval effect algebras
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International Journal of Theoretical Physics : Volume 56
International Journal of Theoretical Physics : Volume 55
International Journal of Theoretical Physics : Volume 54
International Journal of Theoretical Physics : Volume 53
International Journal of Theoretical Physics : Volume 52
International Journal of Theoretical Physics : Volume 51
International Journal of Theoretical Physics : Volume 50
International Journal of Theoretical Physics : Volume 49
International Journal of Theoretical Physics : Volume 48
International Journal of Theoretical Physics : Volume 47
International Journal of Theoretical Physics : Volume 46
International Journal of Theoretical Physics : Volume 45
International Journal of Theoretical Physics : Volume 44
International Journal of Theoretical Physics : Volume 43
International Journal of Theoretical Physics : Volume 42
International Journal of Theoretical Physics : Volume 41
International Journal of Theoretical Physics : Volume 40
International Journal of Theoretical Physics : Volume 39
International Journal of Theoretical Physics : Volume 38
International Journal of Theoretical Physics : Volume 37
International Journal of Theoretical Physics : Volume 36
International Journal of Theoretical Physics : Volume 36, Issue 12, December 1997
International Journal of Theoretical Physics : Volume 36, Issue 11, November 1997
International Journal of Theoretical Physics : Volume 36, Issue 10, October 1997
International Journal of Theoretical Physics : Volume 36, Issue 9, September 1997
International Journal of Theoretical Physics : Volume 36, Issue 8, August 1997
International Journal of Theoretical Physics : Volume 36, Issue 7, July 1997
International Journal of Theoretical Physics : Volume 36, Issue 6, June 1997
International Journal of Theoretical Physics : Volume 36, Issue 5, May 1997
Analysis of time-space translations in quantum fields
Quantal global symmetry for a gauge-invariant system
Chain tensor products and interval effect algebras
Theory of microcubes
Siebenmann-type cobordisms with borders and topology changes by quantum tunneling
Q-deformed boson-realization model applied to vibrational spectrum of sulfur dioxide
Light velocity in nonrelativistic quantum mechanics on a circle
Quaternionic electroweak theory and Cabibbo-Kobayashi-Maskawa matrix
Can Dirac observability apply to gravitational systems?
Uniqueness of the Bethe ansatz of theXXZ chain and statistical interaction
Influence of vacuum energy on scattering
Constant-cutoff approach to meson-hyperon couplings
Non-Riemannian geometry of macroscopic spin distributions
Dirac wave equation in the de Sitter universe
Geodesics for photons, particles, and tachyons in a cosmological model
Reconstruction theorem for groupoids and principal fiber bundles
International Journal of Theoretical Physics : Volume 36, Issue 4, April 1997
International Journal of Theoretical Physics : Volume 36, Issue 3, March 1997
International Journal of Theoretical Physics : Volume 36, Issue 2, February 1997
International Journal of Theoretical Physics : Volume 36, Issue 1, January 1997

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Chain tensor products and interval effect algebras

Content Provider Springer Nature Link
Author Gudder, Stanley
Copyright Year 1997
Abstract Weak and strongn-doublings (n∈N) are defined for an effect algebraP and the concept of a normal interval algebra is introduced. It is shown that the following statements are equivalent: (1) There is a morphism fromP into an interval algebra. (2)P admits a tensor product with every finite chain. (3)P has a weakn-doubling for everyn∈N. Moreover, the following are equivalent: (4)P is a normal interval algebra. (5)P admits a strong tensor product with every chain of length 2$^{ n }$,n∈N. (6)P has a strongn-doubling for everyn∈N. Finally, it is shown that ifP possesses an order-determining set of states, thenP is a normal interval algebra.
Starting Page 1085
Ending Page 1098
Page Count 14
File Format PDF
ISSN 00207748
Journal International Journal of Theoretical Physics
Volume Number 36
Issue Number 5
e-ISSN 15729575
Language English
Publisher Kluwer Academic Publishers-Plenum Publishers
Publisher Date 1997-01-01
Publisher Place New York
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Physics Quantum Physics Mathematical and Computational Physics Elementary Particles, Quantum Field Theory
Content Type Text
Resource Type Article
Subject Physics and Astronomy Mathematics
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