“N. V. V. J. Swamy”的意思、由来-开放百科全书

which found wide applications in Atomic, Nuclear and High Energy Physics. Some of the citations to Swamy's work on the relativistic oscillator are given in references.^[4]^[5]^[6]^[7]^[8]^[9]^[10]^[11]^[12]^[13]^[14]^[15]^[16]^[17] A review of the history and the generalized treatment of the relativistic harmonic oscillator is given by [https://arxiv.org/abs/nucl-th/0310071v2 Lisboa et al.].

He is also well known for his group theoretical contributions to mathematical physics. His widely used textbook co-authored with Mark A. Samuel,

"Group Theory Made Easy for Scientists and Engineers" (Wiley-Interscience 1979), was very popular.

L.C. Bidenharn and Swamy published very influential papers on the relativistic Kepler problem.^[18]^[19]^[20] They introduced a symmetric Hamiltonian and solved the Dirac Equation for the Hydrogen atom. The history of this effort is given in Harold V. McIntosh's website.

Background and career

Swamy received a BS degree in Mathematics, a BS and MS degree in Physics all from Bombay University, and a PhD degree in Physics from Florida State University. He had lectured at many universities, and was a guest scientist in Julich,

Germany and Cambridge University in UK. He had served as a professor of physics at

Since his retirement in mid eighties, he used his own funds to visit India and teach at various academic institutions .

Books

References

1. ^N.V.V.J. Swamy, Exact solution of the Dirac equation with an equivalent oscillator potential, Phys. Rev. 180, pp:1225-1226 (1969); Erratum: Phys. Rev. D 1, 1244 (1970)
2. ^N.V.V.J. Swamy and E.F. Chaffin, A relativistic equivalent oscillator in cylindrical co-ordinates, Nuovo Cimento B, Vol.25, pp:28-34 (1975)
3. ^C.T. Markes and N.V.V.J. Swamy, Relativistic model of a charged oscillator in a magnetic field and its application, Nuovo Cimento B, Vol.69, pp:177-184 (1982)
4. ^D.A. Kulikov, R.S. Tutik, A.P. Yarostidy upefshenko, An alternative model for the Duffin-Kemmer-Petiau oscillator, Mod. Phys. Lett.A20, pp:43-49 (2005)
5. ^Qiong-Gui Lin, Exact solutions for neutral particles in the field of a circularly polarized plane electromagnetic wave, Physics Letters A, Vol:342, Issues 1-2, pp:67-76 (2005)
6. ^R.Lisboa, et al., Pseudospin symmetry and the relativistic harmonic oscillator, Phys. Rev. C 69 (2004)
7. ^P.M.Bergstrom,Jr., L.Kissel, R.H.Pratt, Production or annihilation of positrons with bound electrons, Phys. Rev. A Vol:53, pp:2865-2868 (1996)
8. ^Mark A. Samuel, John Ellis, Marek Karliner, Comparison of the Pade approximation method to perturbative QCD calculations, Phys. Rev. Lett. Vol:74, pp:4380-4383 (1995)
9. ^Mark A. Samuel, G. Li, E. Steinfelds, Estimating perturbative coefficients in quantum field theory and statistical physics, Phys. Rev. E 51, pp:3911-3933 (1995)
10. ^S.M. Seltzer, Calculation of photon mass energy-transfer and mass-absorption coefficients, Radiation Research, Vol:136, No:2, pp:147-170 (1993)
11. ^O.Castanos, A.Frank, R.Lopez, L.F.Urrutia, Soluble extensions of the Dirac oscillator with exact and broken supersymmetry, Phys. Rev. D Vol:43, pp:544-547 (1991)
12. ^J.C.Palathingal, et al., Single-quantum annihilation of positrons with shell-bound atomic electrons, Phys. Rev. Lett. Vol:67, pp:3491-3494 (1991)
13. ^R.L. Intemann, Double K-Shell ionization in electron capture decay, Phys. Rev. C Vol:31, pp:1961-1964 (1985)
14. ^C.V. Sheth, Momentum representation of Dirac relativistic wave functions, Phys. Rev. A Vol:30, pp:1537-1539 (1984)
15. ^W. Bambynek, et al., Orbital electron capture by the nucleus, Rev. Mod. Phys. Vol:49, pp:77-221 (1977)
16. ^K. Frankowski and C.L. Pekeris, Logarithmic terms in the wave functions of the ground state of two-electron atoms, Phys. Rev. Vol:146, pp:46-49 (1966)
17. ^R.L. Intemann, Relativistic corrections in the theory of K-Electron ejection during K capture, Phys. Rev. Vol:178, pp:1543-1550 (1969)
18. ^L.C. Biedenharn and N.V.V.J. Swamy, Remarks on the relativistic Kepler problem, Phys. Rev. 126, pp:845-851 (1962)
19. ^L.C. Biedenharn and N.V.V.J. Swamy, Remarks on the relativistic Kepler problem II, Approximate Dirac-Coulomb Hamiltonian processing two vector invariants, Phys. Rev. 133, pp:1353-1360 (1964)
20. ^L.C. Biedenharn and N.V.V.J. Swamy, Remarks on the relativistic Kepler problem II, Approximate Dirac-Coulomb Hamiltonian processing two vector invariants, Phys. Rev. 133, pp:1353-1360 (1964)