[1]
|
H. Goldstein, “Classical Mechanics,” Addison-Wesley, Boston, 1950.
|
[2]
|
F. W. Helhl, C. Kiefer and R. J. K. Metzler, “Black Holes: Theory and Observation,” Springer-Verlag, Berlin, 1998.
|
[3]
|
P. W. Daly, “The Use of Kepler Trajectories to Calculate Ion Fluxes at Multi-Gigameter Distances from Comet Halley,” Astronomy and Astrophysics, Vol. 226, No. 1, 1989, pp. 318-334.
|
[4]
|
H. Gylden, “Die Bahnbewegungen in einem Systeme von zwei K?rpern in dem Falle, dass die Massen Ver?nderungen unterworfen sind,” Astronomy and Astrophysics, Vol. 109, No. 1-2, 1884, pp. 1-6. doi:10.1002/asna.18841090102
|
[5]
|
I. V. Meshcherskii, “Ein Specialfall des Gyldn’schen Problems,” Astronomische Nachrichten, Vol. 132, No. 3153, 1893, p. 93.
|
[6]
|
I. V. Meshcherskii, “Ueber die Integration der Bewegung- sgleichungen im Problemezweier Krper von vernderlicher Masse,” Astronomische Nachrichten, Vol. 159, No. 15, 1902, pp. 229-242.
|
[7]
|
E. O. Lovett, “Note on Gyldén’s Equations of the Prob- lem of Two Bodies with Masses Varying with the Time,” Astronomische Nachrichten, Vol. 158, No. 2, 1902, pp. 337-344. doi:10.1002/asna.19021582202
|
[8]
|
J. H. Jeans, “The Effect of Varying Mass on a Binary System,” Monthly Notices of the Royal Astronomical Society, Vol. 85, 1925, p. 912.
|
[9]
|
L. M. Berkovich, “Gylden-Me??erskii Problem,” Celes- tial Mechanics and Dynamical Astronomy, Vol. 24, No. 4, 1981, pp. 407-429. doi:10.1007/BF01230399
|
[10]
|
A. A. Bekov, “Integrable Cases and Motion Trajectories in the Gylden-Meshcherskii Problem,” Soviet Astronomy, Vol. 33, 1989, pp. 71-78.
|
[11]
|
C. Prieto and J. A. Docobo, “Analythic Solution of the Two-Body Problem with Slowly Decreasing Mass,” Astronomy and Astrophysics, Vol. 318, 1997, pp. 657-661.
|
[12]
|
G. V. López, “About Galilean Transformation on a Mass Variable System and Two Bodies Gravitational System with Variable Mass and Dampen-Anti Damping Effect Due to Star Wind,” 2012.
http://arxiv.org/abs/1203.0495v1
|
[13]
|
H. A. Bethe, “Possible Explanation of the Solar-Neutrino Puzzle,” Physical Review Letters, Vol. 56, No. 12, 1986, pp. 1305-1308. doi:10.1103/PhysRevLett.56.1305
|
[14]
|
E. D. Commins and P. H. Bucksbaum, “Weak Interactions of Leptons and Quarks,” Cambridge University Press, Cambridge, 1983.
|
[15]
|
A. G. Zagorodny, P. P. J. M. Schram and S. A. Trigger, “Stationary Velocity and Charge Distributions of Grains in Dusty Plasmas,” Physical Review Letters, Vol. 84, No. 16, 2000, pp. 3594-3597.
doi:10.1103/PhysRevLett.84.3594
|
[16]
|
O. T. Serimaa, J. Javanainen and S. Varró, “Gauge-Inde- pendent Wigner functions: General Formulation,” Physi- cal Review A, Vol. 33, No. 5, 1986, pp. 2913-2927. doi:10.1103/PhysRevA.33.2913
|
[17]
|
I. Ye. Terapov, “On Some Fundamental Problems of the Variable-Mass Continuum Mechanics,” International Journal of Fluid Mechanics Research, Vol. 28, No. 4, 2001, pp. 152-174.
|
[18]
|
C. Quesne, B. Bagchi, A. Banerjee and V. M. Tkachuk, Hamiltonians with Position-Dependent Mass, Deforma- tions and Supersymmetry,” Bulgarian Journal of Physics, Vol. 33, 2006, pp. 308-318.
|
[19]
|
Y. Hamdouni, “Motion of Position-Dependent Effective Mass as a Damping-Antidamping Process: Application to the Fermi Gas and the Morse Potential,” Journal of Phys- ics A: Mathematical and Theoretical, Vol. 44, No. 38, 2011, Article ID: 385301. doi:10.1088/1751-8113/44/38/385301
|
[20]
|
M. ?apak, Y. Can?elik and ?. L. ünsal, S. Tay and B. G?nül, “An Extended Scenario for the Schr?dinger Equa- tion,” Journal of Mathematical Physics, Vol. 52, No. 10, 2011, Article ID: 102102. doi:10.1063/1.3646371
|
[21]
|
J. A. Kobussen, “Some Comments on the Lagrangian Formalism for Systems with General Velocity Dependent Forces,” Acta Physica Austriaca, Vol. 51, 1979, pp. 293- 309.
|
[22]
|
C. Leubner, “Inequivalent Lagrangians from Constants of the Motion,” Physical Review A, Vol. 86, No. 2, 1981, pp. 68-70. doi:10.1016/0375-9601(81)90166-3
|
[23]
|
G. López, “One-Dimensional Autonomous Systems and Dissipative Systems,” Annals of Physics, Vol. 251, No. 2, 1996, pp. 372-383. doi:10.1006/aphy.1996.0118
|
[24]
|
G. Lópezand, and G. González, “Quantum Bouncer with Dissipation,” International Journal of Theoretical Phys- ics, Vol. 43, No. 10, 2004, pp. 1999-2008. doi:10.1023/B:IJTP.0000049005.73750.c0
|
[25]
|
G. López and P. López, “Velocity Quantization Approach of the One-Dimensional Dissipative Harmonic Oscilla- tor,” International Journal of Theoretical Physics, Vol. 45, No. 4, 2006, pp. 753-742.
doi:10.1007/s10773-006-9064-9
|
[26]
|
G. López, “Restricted Constant of Motionfor the One- Dimensional Harmonic Oscillator with Quadratic Dissi- pation and Some Consequences in Statistic and Quantum Mechanics,” International Journal of Theoretical Physics, Vol. 79, No. 4, 2001, pp. 71-79. doi:10.1023/A:1011972700121
|
[27]
|
A. Messiah, “Quantum Mechanics Vol. I,” John Wiley and Sons, New York, 1958.
|
[28]
|
P. A. M. Dirac, “The Principles of Quantum Mechanics,” 4th Edition, Oxford Science Publications, Oxford, 1992.
|
[29]
|
H. Weyl, “Quantenmechanik und Gruppentheorie,” Zeits- chrift für Physick, Vol. 46, No. 1-2, 1927, pp. 1-46.
doi:10.1007/BF02055756
|
[30]
|
R. Kubo, “Wigner Representation of Quantum Operators and Its Applications to Electrons in a Magnetic Field,” Journal of the Physical Society of Japan, Vol. 19, 1964, pp. 2127-2139. doi:10.1143/JPSJ.19.2127
|
[31]
|
C. Cohen-Tannoudji, B. Diu and F. Lalo?, “Quantum Mechanics Vol. I,” John Wiley and Sons, New York, 1977.
|