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  • ...not all element satisfy, for example, the [[commutativity]]; in [[Quantum Mechanics]], such objects are called [[q-number]]s, to distinguish them from the
    924 bytes (142 words) - 14:33, 20 June 2013
  • ==Classical mechanics== In [[Classical mechanics]], momentum \(\vec P\) of a system appears as sum of momenta of the element
    3 KB (488 words) - 18:25, 30 July 2019
  • #redirect[[Classical mechanics]]
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  • [[Trajectory]] is one of important concepts of the [[Classical mechanics]] that assumes that at each moment of [[time]] each particle has some defin In [[quantum mechanics]], term [[trajectory]] may refer to the set of states, the [[wavefunction]]
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  • The [[quantum mechanics]] and [[general relativity]] determine the fundamental scale for the to the
    3 KB (464 words) - 14:33, 20 June 2013
  • [[Category:Mechanics]]
    17 KB (263 words) - 18:33, 30 July 2019
  • [[Quantum mechanics]]
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  • *Fundamentals of [[quantum mechanics]] with [[Bose-Einstein condensate|BEC]].<ref name="mark07">{{cite journal
    12 KB (1,757 words) - 07:01, 1 December 2018
  • V.Frolov and D.Fursaev. Statistical Mechanics on Axially Symmetric Space-Times with the Killing Horizon and Entropy of Ro V.Frolov and D.Fursaev, Statistical Mechanics of Charged Black Holes in Induced Einstein-Maxwell Gravity, [[Phys.Rev.D]]'
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  • V.Frolov and D.Fursaev. Statistical Mechanics on Axially Symmetric Space-Times with the Killing Horizon and Entropy of Ro V.Frolov and D.Fursaev, Statistical Mechanics of Charged Black Holes in Induced Einstein-Maxwell Gravity, [[Phys.Rev.D]]'
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  • [[Category:Quantum mechanics]]
    3 KB (496 words) - 18:25, 30 July 2019
  • [[Category:Quantum mechanics]]
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  • ...e particle has left from the region between walls or not yet. In [[Wuantum mechanics]], the detection can be interpreted as absorption annihilation of a particl [[Category:Quantum mechanics]]
    5 KB (743 words) - 18:47, 30 July 2019
  • [[Category:Classical mechanics]]
    25 KB (335 words) - 18:33, 30 July 2019
  • [[Category:Classical mechanics]]
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  • ...echanics''' ( [[классическая механика]], or "Newtonian mechanics") is [[Science]], branch of [[physics]] and [[mathematics]] based on the co The basic elements of the classical mechanics are listed below.
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  • ...excersise for the first-grade students who begin to learn the [[Classical mechanics]]. [[Classical mechanics]],
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  • ...ies of the Lagrangian. In this article, the application to the [[Classical mechanics]] is considered. The [[Noeter theorem]] applies not only to [[classical mechanics]], but also to the [[field theory]], and, in rapricular, to the [[paraxial
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  • [[Category:Quantum mechanics]]
    5 KB (146 words) - 18:33, 30 July 2019
  • [[Classical mechanics]] [[Category:Classical mechanics]]
    4 KB (466 words) - 18:26, 30 July 2019
  • Fluid Mechanics, SG2214, HT2010 September 14, 2010. Exercise 5: Exact Solutions to the Navi
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  • [[Category:Classical mechanics]]
    12 KB (1,879 words) - 18:26, 30 July 2019
  • In the [[Fluid mechanics]], the [[Serega function]] describes transfer from the [[Euler coordinates] [[Category:Classical mechanics]]
    5 KB (674 words) - 18:25, 30 July 2019
  • ...rticular, in such a way the [[power function]] is interpreted in [[quantum mechanics]]; for example, \(\hat p^n \psi\) refers to iterative application of opera ...the [[complex number]]s, but the application to the operators of [[quantum mechanics]] is expected in future.
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  • ...any of the precedent moments of time. Such a case takes place in [[quantum mechanics]]; once the [Hamiltonian]] of the system is given and the state of the syst
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  • For example, many non-classical effects in [[quantum mechanics]] and some effects in the [[special theory of relativity]] had been qualifi
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  • ...ply happened because purges and vaporizations were a necessary part of the mechanics of government. The only real clue lay in the words ‘refs unpersons’, wh ...t ignored. It is; WHY should human equality be averted? Supposing that the mechanics of the process have been rightly described, what is the motive for this hug
    587 KB (105,318 words) - 13:23, 7 April 2023
  • 12. Yu.M.Shirikov. Strongly singular potentials in one-dimensional quantum mechanics. "Theoretical and Mathematical physics <b>41</b> 291 (1979) Yu.M.Shirikov. Strongly singular potentials in three-dimensional quantum mechanics. "Theoretical and Mathematical physics <b>42</b> 45 (1980)
    38 KB (6,232 words) - 18:46, 30 July 2019
  • [[Quantum mechanics]] [[Category:Quantum mechanics]]
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  • ...reproduce results of classical mechanics in the cases, where the classical mechanics is valid. ...iple by itself is much more general, than just relations between classical mechanics and the quantum one.
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  • This notation is borrowed from the [[Quantum mechanics]], where \(P^2(\psi)=P(P(\psi))\), but never \(P(\psi)^2\).
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  • [[Fluid mechanics]] [[Category:Fluid mechanics]]
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  • [[Quantum mechanics]] [[Category:Quantum mechanics]]
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  • [[Quantum mechanics]], [[Category:Quantum mechanics]]
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  • [[Quantum mechanics]]
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  • [[Quantum mechanics]], [[Category:Quantum mechanics]]
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  • ...on of the [[Schroedinger equation]] from the basic principles of [[Quantum mechanics]]. The detailed deduction, with all the intermediate formulas, is suggested Due to the associativity, that is fundamental principle of Quantum Mechanics,
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  • [[Quantum mechanics]] [[Category:Quantum mechanics]]
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  • [[Category:Quantum mechanics]]
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  • operator in quantum mechanics and integral transform of a functions (see, for example, [[Fourier transfor
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  • [[Quantum mechanics]], [[Category:Quantum mechanics]]
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  • In Quantum Mechanics, often, the following system is used: Wim Ubachs. Quantum Mechanics and the hydrogen atom. 2016.
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  • [[Quantum mechanics]], [[Category:Quantum mechanics]]
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  • For the application to [[quantum mechanics]] of the [[hydrogen atom]], it is assumed, that \(m\) is integer. ...only [[LegendreP]] is necessary for the direct application to the quantum mechanics with radial symmetry.
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  • [[Category:Quantum mechanics]]
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  • [[Quantum mechanics]], [[Category:Quantum mechanics]]
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  • [[Quantum mechanics]] by itself is completely deterministic theory; no exponentially growing de [[Category:Quantum mechanics]]
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  • [[Quantum mechanics]] [[Category:Quantum mechanics]]
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  • [[Schroedinger equation]] is the basic equation of the [[Quantum mechanics]] Quantum mechanics happens to be especially efficient in the [[atomic physics]] and the [[mole
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  • Until creation (and reporting) of the [[Quantum mechanics]] and the [[Special theory of relativity]], the [[Classical mechanics]] is [[scientific fact]].
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