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Affine symmetry in mechanics of collective and internal modes Part II. Quantum models
JJ Sławianowski, V Kovalchuk, A Sławianowska… - … on Mathematical Physics, 2005 - Elsevier
Discussed is the quantized version of the classical description of collective and internal
affine modes as developed in Part I. We perform the Schrödinger quantization and reduce …
affine modes as developed in Part I. We perform the Schrödinger quantization and reduce …
Dynamics of affinely deformable bodies from the standpoint of theoretical mechanics and differential geometry
AA Burov, DP Chevallier - Reports on Mathematical Physics, 2008 - ui.adsabs.harvard.edu
Dynamics of affinely deformable bodies from the standpoint of theoretical mechanics and
differential geometry - NASA/ADS Now on home page ads icon ads Enable full ADS view …
differential geometry - NASA/ADS Now on home page ads icon ads Enable full ADS view …
Quantized excitations of internal affine modes and their influence on Raman spectra
JJ Sławianowski, V Kovalchuk, B Gołubowska… - arxiv preprint arxiv …, 2009 - arxiv.org
Discussed is the structure of classical and quantum excitations of internal degrees of
freedom of multiparticle objects like molecules, fullerens, atomic nuclei, etc. Basing on some …
freedom of multiparticle objects like molecules, fullerens, atomic nuclei, etc. Basing on some …
Dynamics of affinely-rigid bodies with degenerate dimension
EE Rożko - Reports on Mathematical Physics, 2005 - Elsevier
Dynamical models with degrees of freedom ruled by linear and affine groups have been
discussed in various aspects by many people, eg OI Bogoyavlensky [7] and JJ …
discussed in various aspects by many people, eg OI Bogoyavlensky [7] and JJ …
Schrödinger and related equations as Hamiltonian systems, manifolds of second-order tensors and new ideas of nonlinearity in quantum mechanics
JJ Sławianowski, V Kovalchuk - Reports on Mathematical Physics, 2010 - Elsevier
Considered is the Schrödinger equation in a finite-dimensional space as an equation of
mathematical physics derivable from the variational principle and treatable in terms of the …
mathematical physics derivable from the variational principle and treatable in terms of the …
Motion of test bodies with internal degrees of freedom in non-Euclidean spaces
JJ Sławianowski, B Gołubowska - Reports on Mathematical Physics, 2010 - Elsevier
Discussed is mechanics of objects with internal degrees of freedom in generally non-
Euclidean spaces. Geometric peculiarities of the model are investigated in detail Discussed …
Euclidean spaces. Geometric peculiarities of the model are investigated in detail Discussed …
Mechanics of systems of affine bodies. Geometric foundations and applications in dynamics of structured media
JJ Sławianowski, V Kovalchuk… - … methods in the …, 2011 - Wiley Online Library
Discussed are geometric structures underlying analytical mechanics of systems of affine
bodies. Presented is detailed algebraic and geometric analysis of concepts like mutual …
bodies. Presented is detailed algebraic and geometric analysis of concepts like mutual …
Quantization of affinely-rigid bodies with degenerate dimension
EE Rożko - Reports on Mathematical Physics, 2010 - Elsevier
Discussed is Schrödinger quantization of the classical object the configuration space of
which is given by the manifold of affine injections from the “material space” into the “physical …
which is given by the manifold of affine injections from the “material space” into the “physical …
Hamiltonian systems inspired by the Schrödinger equation
V Kovalchuk, JJ Slawianowski - SIGMA. Symmetry, Integrability and …, 2008 - emis.de
Described is n-level quantum system realized in the n-dimensional''Hilbert''space H with the
scalar product G taken as a dynamical variable. The most general Lagrangian for the wave …
scalar product G taken as a dynamical variable. The most general Lagrangian for the wave …
Classical models of affinely-rigid bodies with “thickness” in degenerate dimension
V Kovalchuk, EE Rożko - 2009 - projecteuclid.org
The special interest is devoted to such situations when the material space of object with
affine degrees of freedom has generally lower dimension than the one of the physical space …
affine degrees of freedom has generally lower dimension than the one of the physical space …