Mastrocinque, Giuseppe Comments on "Mechanics and Thermodynamics of the Bernoulli Oscillators I and II". In: XCIX Congresso Nazionale S.I.F. - Società Italiana di Fisica, Settembre 2013, Trieste., Settembre 2013, Università di Trieste. (Unpublished)

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Item Type: Conference or Workshop Item (Lecture)
Title: Comments on "Mechanics and Thermodynamics of the Bernoulli Oscillators I and II"
Creators:
CreatorsEmail
Mastrocinque, Giuseppemastroci@unina.it
Department: Scienze fisiche
Event Type: Congresso
Event Title: XCIX Congresso Nazionale S.I.F. - Società Italiana di Fisica, Settembre 2013, Trieste.
Event Location: Università di Trieste
Event Dates: Settembre 2013
Uncontrolled Keywords: Mass effect in quantum and classical mechanics
References: [1] G. Mastrocinque, Mechanics and Thermodynamics of the “Bernoulli” oscillators (unidimensional closed motions) I, Annales de la Fondation de Broglie 36, 1 (2011) - http://aflb.ensmp.fr/AFLB-361/aflb361m726.pdf -- [2] G. Mastrocinque, Mechanics and Thermodynamics of the “Bernoulli” oscillators (unidimensional closed motions) II, Annales de la Fondation de Broglie 36, 157 (2011) - http://aflb.ensmp.fr/AFLB-361/aflb361m727.pdf
Settori scientifico-disciplinari del MIUR: Area 02 - Scienze fisiche > FIS/03 - Fisica della materia
Date Deposited: 18 Sep 2013 08:00
Last Modified: 30 Apr 2014 19:49
URI: http://www.fedoa.unina.it/id/eprint/9058

Abstract

We follow traces of a basic energy-balance equation able to support a precise definition of the mass effect in our model. It might be explained assuming the quantum vacuum similar to a wavy floor constraining the rolling disk in the classical case; but both the constraint and the disk (to us, the particles packet) must be taken as rather elastic objects. This also allows a thermodynamical analogy. We give the role of a (1D) volume to the packet space extension Δx, and define a peculiar reduced action by the integral of a variable-mass dependent momentum. These quantities can be fitted into the standard volume-entropy relationship. So we are brought to investigate improved positions for the wave phase gradient and mass function, and more effective procedures to solve the multiple eigenvalues problem we deal with. Comparing with previously published results, we confirm these last except that we duly retire the claim of very good numerical precision having been attained in our so-called Second Step refinements. Improved procedures, conceptual arguments and a detailed errata corrige are on FEDOA site, Google search: FEDOA Comments on, FEDOA Bernoulli.

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