2022
DOI: 10.4006/0836-1398-35.2.175
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Mass-area equivalence in classical physics and aspects of mutual shielding of objects

Abstract: The physical and mathematical aspects of the mutual spatial shielding of interacting elements in the framework of classical physics are considered. The mass-area equivalence is introduced for the formal unification of the Newtonian theory of gravity with the kinetic theories of Descartes-Fatio-Le Sage. A mathematical equation describing the dependence of the mutual shielding of objects on their size, number and relative location is proposed. Spatial mutual shielding is considered for mass-forming elements—nuc… Show more

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Cited by 5 publications
(7 citation statements)
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“…The application of relation ( 2) can be considered in two cases: the first case, when the interaction elements are at distances comparable to their sizes, when the shielding parameter has values close to unity 1 δ ≤ . This case is a close shielding [26]. The second case is when the interaction elements are at distances much larger than their size 1 δ .…”
Section: Methods and Calculationsmentioning
confidence: 99%
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“…The application of relation ( 2) can be considered in two cases: the first case, when the interaction elements are at distances comparable to their sizes, when the shielding parameter has values close to unity 1 δ ≤ . This case is a close shielding [26]. The second case is when the interaction elements are at distances much larger than their size 1 δ .…”
Section: Methods and Calculationsmentioning
confidence: 99%
“…In [26], the equation of mutual spatial shielding of interaction elements was obtained in a general form and the case of close shielding-mutual spatial shielding of nucleons in the atomic nucleus was considered in detail. In this paper, the issue of mutual spatial shielding is considered in the case of mutual shielding of atomic nuclei in ordinary substances, which is a far shielding.…”
Section: Methods and Calculationsmentioning
confidence: 99%
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“…On the basis of the classical approach, the mass defect, as a result of the mutual spatial overlap of nucleons in the atomic nucleus, was considered in Radzhabov (2022). In this work, an analytical expression for the binding energy of nucleons was obtained.…”
Section: Introductionmentioning
confidence: 99%