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Biomechanics. --- Moments of inertia. --- Center of mass. --- Military weapons.
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Nuclear power plants --- Center of mass. --- Piping --- Valves.
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Nuclear power plants --- Center of mass. --- Piping --- Valves.
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Space shuttles --- Center of mass. --- Space vehicles --- Design and construction. --- Aerodynamics.
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Géométrie convexe --- Convex geometry --- Problèmes et exercices. --- Problems, exercises, etc. --- Mathématiques --- Mathematics --- Étude et enseignement --- Study and teaching --- Mathématiques --- Étude et enseignement --- Study and teaching. --- Problèmes et exercices. --- Mathematiques --- Problemes et exercices --- Centre de masse --- Center of mass
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The book presents a unified and well-developed approach to the dynamics of angular motions of rigid bodies subjected to perturbation torques of different physical nature. It contains both the basic foundations of the rigid body dynamics and of the asymptotic method of averaging. The rigorous approach based on the averaging procedure is applicable to bodies with arbitrary ellopsoids of inertia. Action of various perturbation torques, both external (gravitational, aerodynamical, solar pressure) and internal (due to viscous fluid in tanks, elastic and visco-elastic properties of a body) is considered in detail. The book can be used by researchers, engineers and students working in attitude dynamics of spacecraft.
Center of mass. --- Dynamics, Rigid. --- Rigid dynamics --- Barycenter --- Center of gravity --- Centroid --- Gravity, Center of --- Engineering. --- Mathematical physics. --- Aerospace engineering. --- Astronautics. --- Aerospace Technology and Astronautics. --- Mathematical Physics. --- Classical Mechanics. --- Mass (Physics) --- Mechanics --- Barycentric coordinates --- Mechanics. --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Space sciences --- Aeronautics --- Astrodynamics --- Space flight --- Space vehicles --- Physical mathematics --- Aeronautical engineering --- Astronautics --- Engineering --- Mathematics
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Géométrie affine --- Géométrie projective --- Geometry, projective --- Projective geometry --- Geometry, Modern --- Affine geometry --- Geometry --- Geometry, Affine --- Geometry, Projective --- #KOPO:Prof. R. Holvoet --- 514.14 --- Mathematics --- Euclid's Elements --- 514.14 Affine geometry. Projective geometry --- Affine geometry. Projective geometry --- Géométrie --- Géométrie affine --- Géométrie projective --- Centre de masse --- Center of mass --- Quadrics. --- Quadriques. --- Géométrie affine. --- Géometrie euclidienne --- Géometrie projective --- Geometry, Affine. --- Géometrie euclidienne --- Géometrie projective --- Quadriques --- Espaces projectifs
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The Special Issue contains theoretical and experimental works that report on studies of impurities in quantum gases, fundamental properties and universal aspects of quasiparticles and other related many-body phenomena. Particular focus is placed on the Fermi and Bose polarons. The Special Issue contains ten research articles and two reviews. M. G. Skou et al. report on the experimental observation of time dynamics of Bose polarons. Theoretical studies by H. Tajima et al., L. A. Ardila, and G. Panochko and V. Pastukhov touch upon the physics of multiple impurities, in particular, the induced impurity–impurity interactions in different spatial dimensions and the formation of multi-polaron states. G. M. Koutentakis et al. elaborate on the phenomenon of temporal orthogonality catastrophe in low dimensions. Polaritons in an electron gas are discussed by M. A. Bastarrachea-Magnani et al. M. Brooks et al. describe the emergence of anyons originating from angulons. F. Scazza et al. provide an overview of our current understanding of repulsive Bose and Fermi polarons. C. D’Errico and M. G. Tarallo explicate the effects of disorder in bosonic systems. The Special Issue also includes studies of correlated atom pairs in bosonic mixtures by O. Alon, the behavior of the three-body decay rate coefficients into shallow dimers in mass-imbalanced three-atom systems by P. Giannakeas and C. H. Greene, population and angular momentum transfer in Raman-coupled Bose–Einstein condensates by K. Mukherjee et al.
Research & information: general --- Physics --- Bose–Einstein condensate --- Laguerre–Gaussian --- Raman transition --- cold atoms --- light–matter interaction --- particle transfer --- density pattern --- polaron --- impurity --- spectroscopy of quasiparticles --- interpolaron correlations --- quantum depletion --- ultracold atoms --- Fermi degenerate gases --- Bose–Einstein condensates --- impurity dynamics --- ramsey interferometry --- polarons --- polariton --- Fermi polaron --- Landau theory --- quasiparticle interactions --- mixtures --- identical-boson pairs --- distinguishable-boson pairs --- natural geminals --- natural orbitals --- reduced density matrices --- intra-species reduced density matrices --- inter-species reduced density matrices --- fragmentation --- condensation --- infinite-particle-number limit --- harmonic-interaction models --- pair fragmentation --- Schmidt decomposition --- center-of-mass --- relative center-of-mass --- anyons --- quasiparticles --- Quantum Hall Effect --- topological states of matter --- few-body collisions --- Efimov effect --- mass-imbalanced systems --- recombination --- cold gases in optical lattices --- quantum phase transitions --- disordered systems --- Bose polaron --- pattern formation --- temporal orthogonality catastrophe --- Lee-Low-Pines transformation --- mobile and immobile impurities --- Bose polaron and bipolaron --- effective field theory approach --- induced interaction --- polaron–polaron interaction --- gas of impurities --- quantum–Monte Carlo --- Fermi polarons --- Bose polarons --- repulsive interactions --- metastable quasiparticles --- quasiparticle lifetime --- mediated interactions --- repulsive Fermi gas --- ultracold atomic mixtures
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