Back
 JEMAA  Vol.3 No.9 , September 2011
The Interaction of a Circularly Orbiting Electromagnetic Harmonic Wave with an Electron Having a Constant Time Independent Drift Velocity
Abstract: A circularly orbiting electromagnetic harmonic wave may appear when a 1S electron encounters a decelerating stopping positively charged hole inside a semiconductor. The circularly orbiting electromagnetic harmonic wave can have an interaction with a conducting electron which has a constant time independent drift velocity.
Cite this paper: nullM. Rashid, "The Interaction of a Circularly Orbiting Electromagnetic Harmonic Wave with an Electron Having a Constant Time Independent Drift Velocity," Journal of Electromagnetic Analysis and Applications, Vol. 3 No. 9, 2011, pp. 373-377. doi: 10.4236/jemaa.2011.39059.
References

[1]   R. d’Inverno, “Introducing Einstein’s Relativity,” Claredon Press, Oxford, 1995.

[2]   H. D. Young and R. A. Freedman, “University Physics,” 9th Edition, Addison-Wesley Publishing Company, Inc., Boston, 1996.

[3]   S. Gasiorowicz, “Quantum Physics,” 2nd Edition, John Wiley & Sons, Inc., Hoboken, 1996.

[4]   W. E. Burcham and M. Jobes, “Nuclear and Particle Physics,” Addison Wesley Longman Ltd., Singapore City, 1997.

[5]   T. M. Apostol, “Calculus,” Vol. I, 2nd Edition, John Wiley & Sons, Singapore City, 1967.

[6]   J. Mathews and R. L. Walker, “Mathematical Methods of Physics,” 2nd Edition, Addison-Wesley Publishing Company, Inc., Boston, 1970.

[7]   J. B. Marion and S. T. Thornton, “Classical Dynamics of Particles and Systems,” 4th Edition, Harcourt Brace & Company, San Diego, 1995.

[8]   G. Sardanashvily, “Geometric Quantization of Relativistic Hamiltonian Mechanics,” International Journal of Theo- retical Physics, Vol. 42, No. 4, 2003, pp. 697-704. doi:10.1023/A:1024490011716

[9]   M. Ilias and T. Saue, “An Infinite-Order Two-Component Relativistic Hamiltonian by a Simple One-Step Transformation,” Journal of Chemical Physics, Vol. 126, No. 6, 2007, Article ID: 064102.

[10]   D. Alba, H. W. Crater and L. Lusanna, “Hamiltonian Relativistic Two-Body Problem: Center of Mass and Orbit Reconstruction,” Journal of Physics A: Mathematical and Theoretical, Vol. 40, No. 31, 2007, pp. 9585-9607. doi:10.1088/1751-8113/40/31/029

[11]   C. Tix, “Strict Positivity of a Relativistic Hamiltonian Due to Brown and Ravenhall,” Bulletin of the London Mathematical Society, Vol. 30, No. 3, 1998, pp. 283-290.

[12]   G. González, “Hamiltonian for a Relativistic Particle with Linear Dissipation,” International Journal of Theoretical Physics, Vol. 46, No. 3, 2007, pp. 486-491. doi:10.1007/s10773-006-9099-y

[13]   G. R. Fowles, “Introduction to Modern Optics,” 2nd Edition, Dover Publications, Inc., New York, 1989.

[14]   T. M. Apostol, “Calculus,” Vol, II, 2nd Edition, John Wiley & Sons, Singapore City, 1969.

[15]   W. S. C. Williams, “Nuclear and Particle Physics,” Clarendon Press, Oxford, 1997.

 
 
Top