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Systems and uncertainty

  • Published:1991 Issue: Volume: Page:56-66
  • ISSN:0302-9743
  • Container-title:Parallelism, Learning, Evolution
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Author:

Caianiello Eduardo R.

Publisher

Springer Berlin Heidelberg

Reference7 articles.

1. E. R. Caianicllo, “Hermitian metrics and the Weyl-London approach to the “Quantum Theory” “, Lett.N.Cim. 25, 225 (1979); “Some remarks on quantum mechanics and relativity”, ib. 27, 89 (1980); “Is there a maximal acceleration?” ib. 32, 65 (1981); “Geometry from quantum mechanics”, II N.Cim. 59B, (1980); “Geodesies of free particles in QM phase space: free mass as a quantum effect”, Lett.N.Cim. 35, 381 (1982); “Geometrical identification of quantum and information theories”, ib. 38, 539 (1983); “Maximal acceleration as a consequence of Heisenberg's uncertainty relations”, ib. 41, 371 (1984); Spineurs simples, Urfelder and factorizations of Dirac equations and spinors”, Phys. Scripta 37, 197 (1988)

2. (with G. Vilasi:) “Extended particles and their spectra in curved phase space”, Lett.N.Cim. 30, 469 (1981); (with S. de Filippo and G. Vilasi:) ib. 33, 55 (1982); (with W. Guz:) The Dirac-like equation as a phenomenological model for families of spin 1/2 baryons”, ib. 43, 1 (1985); (with S. de Filippo, G. Marmo, G. Vilasi:) “Remarks on the maximal acceleration hypothesis”, ib. 34, 112 (1982); (with G. Marmo and G. Scarpetta:) “Quantum geometry and quantum force: wave and geodesic equations”, ib. 36, 487 (1983); (with G. Marmi and G. Scarpetta:) Geodesic and hamiltonian equations in quantum geometry”, ib. 37, 361 (1983); (with G. Marmo and G. Scarpetta:) “Pre-quantum geometry”, Il N.Cim. 86A, 337 (1985); (with G. Landi:) “Maximal acceleration and Sakharov's limiting temperature”, Lett.N.Cim. 42, 70 (1985); (with G. Di Genova:) “Some consequences of phase space geometry”. In: F. Mancini (Ed.), “Quantum Field Theory”, North-Holland (1986); (with C. Noce and W. Guz:) “Quantum Fisher metric and uncertainty relations”, Phys. Lett. A 126, 223 (1988).

3. R. E. Kalman: “Identification from real data”, in: M. Hazelwinkel and A. H. Rinnoy Kan (eds.): “Current developments in the interface: Economics, Econometrics, Mathematics”. Reidel 1982.

4. R. E. Kalman: “Identification of noisy systems”, 50th Anniv. Symposium, Steklov Inst. of Mathematics, Moscow 1984.

5. E. T. Jaynes in: Brandeis Theor. Phys. Lectures on Statistical Physics, vol. 3 (New York).

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