Results 141 to 150 of about 18,545 (191)
Exotic self-assembly of hard spheres in a morphometric solvent. [PDF]
Proc Natl Acad Sci U S ASpirandelli I +3 more
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Molecular Model for Linear Viscoelastic Properties of Entangled Polymer Networks. [PDF]
MacromoleculesGusev AA, Bernhard T.
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Bridging electron and nuclear motions in chemical reactions through electrostatic forces from reactive orbitals. [PDF]
Commun ChemTsuneda T, Taketsugu T.
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Hierarchical Self-assembly of Simple Hard Polyhedra into Complex Mesophases
Dijkstra M, Subert R.
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Physical Review Letters, 1990
Summary: The relativistic generalization of the quantum-mechanical virial theorem is derived and used to clarify the connection between the nonrelativistic and (semi)relativistic treatment of bound states.
Lucha, Wolfgang, Schöberl, Franz F.
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Summary: The relativistic generalization of the quantum-mechanical virial theorem is derived and used to clarify the connection between the nonrelativistic and (semi)relativistic treatment of bound states.
Lucha, Wolfgang, Schöberl, Franz F.
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Celestial Mechanics and Dynamical Astronomy, 2005
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Journal of Physics G: Nuclear and Particle Physics, 1992
The general virial theorem is derived from the generalized Feynman-Hellmann theorem and then applied to discuss various relativistic wave equations.
Z-F Luo, X-J Qiu
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The general virial theorem is derived from the generalized Feynman-Hellmann theorem and then applied to discuss various relativistic wave equations.
Z-F Luo, X-J Qiu
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American Journal of Physics, 1974
The quantum mechanical virial theorem as usually stated is correct only for a bound state of an unconfined system, because the proof depends on the vanishing not only of ψ but also of δψ/δxα at the bounding surface. The correct form is given and used to deduce the equation of state.
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The quantum mechanical virial theorem as usually stated is correct only for a bound state of an unconfined system, because the proof depends on the vanishing not only of ψ but also of δψ/δxα at the bounding surface. The correct form is given and used to deduce the equation of state.
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The Physics of Fluids, 1960
ABS>A generalization of the Chandrasekhar-Fermi virial theorem is outlined to include plasmas. From this generalization it may be concluded that in the absence of confining gravitational fields, self-confinement of plasmas cannot be achieved. (B.O.G.)
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ABS>A generalization of the Chandrasekhar-Fermi virial theorem is outlined to include plasmas. From this generalization it may be concluded that in the absence of confining gravitational fields, self-confinement of plasmas cannot be achieved. (B.O.G.)
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