PACS numbers

45.05.+x General theory of classical mechanics of discrete systems 45.20.−d Formalisms in classical mechanics
  1. A.G. Shalashov “Can we refer to Hamilton equations for an oscillator with friction?61 1082–1088 (2018)
    45.05.+x, 45.20.−d (all)
  2. E.A. Arinstein “Relation between energy conservation and dynamics (Comment on "Analytical mechanics and field theory: derivation of equations from energy conservation" by N.A. Vinokurov (Usp. Fiz. Nauk 184 641 (2014) [Phys. Usp. 57 593 (2014)]))58 309–310 (2015)
    02.30.Em, 02.30.Hq, 45.20.−d, 45.50.−j (all)
  3. N.A. Vinokurov “Relation between energy conservation and equations of motion (A reply to the comment by E A Arinshtein (Usp. Fiz. Nauk 185 333 (2015) [Phys. Usp. 58 (3) (2015)]) on "Analytical mechanics and field theory: derivation of equations from energy conservation" (Usp. Fiz. Nauk 184 641 (2014) [Phys. Usp. 57 593 (2014)]))58 311–312 (2015)
    45.20.−d, 45.20.Jj, 45.20.dh, 45.50.−j (all)
  4. A.A. Shatskiy, I.D. Novikov, N.S. Kardashev “The Kepler problem and collisions of negative masses54 381–385 (2011)
    04.20.−q, 45.05.+x, 45.50.Pk (all)
  5. B.Ya. Zel’dovich “Impedance and parametric excitation of oscillators51 465–484 (2008)
    05.45.Xt, 45.05.+x, 84.30.−r (all)
  6. A.V. Kukushkin “An invariant formulation of the potential integration method for the vortical equation of motion of a material point45 1153–1164 (2002)
    45.20.−d, 45.50.Pk (all)
  7. V.A. Fabrikant “How the concept of acceleration took shape in the mechanics of Galileo34 (2) 201–201 (1991)
    45.05.+x
  8. P. Paradoksov “How quantum mechanics helps us understand classical mechanics9 618–620 (1967)
    03.65.−w, 45.05.+x (all)
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