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Transport Mechanics in Systems of Orientable Particles
Physics of Fluids, 1969The phenomenological description of transport processes in a fluid composed of molecules or particles which are orientable is reformulated so as to render it capable of distinguishing between and determining the form of the distribution of orientation.
Brenner H
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Introduction to Mechanics of Particles and Systems
2020This textbook is a revised, expanded and translated version of the author’s lecture notes (originally in Greek) for his freshman-level Physics course at the Hellenic Naval Academy. Its purpose is to introduce the student to classical Newtonian Mechanics of particles and systems.
Costas J Papachristou
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Transport mechanics in systems of orientable particles. III. Arbitrary particles
Journal of Colloid and Interface Science, 1972Abstract A general theory of orientable particles developed in a prior pair of papers for axially symmetric particles is extended to particles of arbitrary shape. Applications of the general theory to the sedimentation of Brownian particles in gravitational and ultracentrifugal fields are presented.
Howard Brenner
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Non-equilibrium Systems and Mechanics of Structured Particles
2013The creation of mechanics of structured particles (SP) consisting from potentially interacting material points (MP) governed by the Newton’s laws and the method of its creation are considered. The differences between the properties of the dynamics of MP and properties of the dynamics of SP are discussed. The explanation of how mechanics of the SP leads
V M Somsikov, Somsikov V M
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Classical mechanics: Point particles and continuum systems
Abstract We begin our systematic exploration of the common core set of topics in the undergraduate mechanics curriculum with detailed examinations of the harmonic oscillator and rigid pendulum (and rotor) systems to see how they’re constrained by dimensional analysis. We discuss classical Newtonian gravity and its similarities to Coulomb’exaly +2 more sources
Formulation of the relativistic mechanics of systems of interacting particles
Theoretical and Mathematical Physics(Russian Federation), 1981N. P. Klepikov, A. N. Shatnii
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The relativistic particle as a mechanical system with non-holonomic constraints
Journal of Physics A: Mathematical and General, 2001Summary: The geometric theory of nonholonomic systems on fibred manifolds is applied to describe the motion of a particle within the theory of special relativity. We derive general equations of motion for material particles subjected to potential forces.
Krupková, Olga, Musilová, Jana
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Statistical Mechanics of Classical Systems with Distinguishable Particles
Journal of Statistical Physics, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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