PACS numbers

02.30.Em Potential theory 02.30.Hq Ordinary differential equations 45.20.−d Formalisms in classical mechanics 45.50.−j Dynamics and kinematics of a particle and a system of particles
  1. S.P. Efimov “Coordinate space modification of Fock's theory. Harmonic tensors in the quantum Coulomb problem65 952–967 (2022)
    02.30.Em, 03.65.Db, 03.65.Ge (all)
  2. S.F. Garanin, S.D. Kuznetsov “Irrotational flow (of a magnetic field or incompressible fluid) around a screen with a slot63 1037–1042 (2020)
    02.30.Em, 41.20.Cv, 41.20.Gz, 47.15.Hg, 47.15.km (all)
  3. 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)
  4. 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)
  5. 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)
  6. V.A. Saranin “Electrostatic oscillators55 700–708 (2012)
    01.50.Pa, 41.20.Cv, 45.50.−j (all)
  7. S.P. Kuznetsov “Dynamical chaos and uniformly hyperbolic attractors: from mathematics to physics54 119–144 (2011)
    05.45.−a, 45.50.−j, 84.30.−r (all)
  8. A.I. Lavrova, E.B. Postnikov, Yu.M. Romanovsky “Brusselator: an abstract chemical reaction?52 1239–1244 (2009)
    02.30.Hq, 82.39.−k, 82.40.Bj (all)
  9. S.I. Blinnikov, L.B. Okun, M.I. Vysotskii “Critical velocities c/sqrt{3} and c/sqrt{2} in the general theory of relativity46 1099–1103 (2003)
    03.30.+p, 45.50.−j (all)
  10. 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)
  11. S.V. Vonsovskii, M.S. Svirskii “The Klein paradox and the zitterbewegung of an electron in a field with a constant scalar potential36 (5) 436–439 (1993)
    03.65.Pm, 02.30.Em (all)
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