Governing Equations in Homogeneous Continuum Mechanics (HMC) - Travkin, Vladi S.
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At the beginning we will characterize several concepts with large specification in order to estimate - Why differences in physical and mathematical representations, descriptions, models for physical phenomena on different scales in books and articles on physics are so significant? Firstly, we will again emphasize that - only the acceptance of homogeneity of medium in which the processes interesting for us take place, gives the right and possibility to derive the governing equations by the Gauss-Ostrogradsky (GO) theorem. All other types of media morphology - as Heterogeneous Continuum, media…mehr

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Produktbeschreibung
At the beginning we will characterize several concepts with large specification in order to estimate - Why differences in physical and mathematical representations, descriptions, models for physical phenomena on different scales in books and articles on physics are so significant? Firstly, we will again emphasize that - only the acceptance of homogeneity of medium in which the processes interesting for us take place, gives the right and possibility to derive the governing equations by the Gauss-Ostrogradsky (GO) theorem. All other types of media morphology - as Heterogeneous Continuum, media with morphology on atomic scales - in atomic physics, and media with morphology on sub-atomic scales 10^(-11) - 10^(-17) [m] also in normal consideration have two or more phases (ether and at least one particle phase) and therefore also are Heterogeneous.
Autorenporträt
Dr. Vladi Travkin, PhD, beratender Physiker, erhielt eine Ausbildung in mathematischer Physik, Physik und Mathematik. Später konzipierte, schuf und entwickelte er viele neue Bereiche und Wissenschaften in der hierarchischen Skalenphysik (HSP), einschließlich der allgemeinen Physik und der hierarchischen Mathematik (1974-2019).