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Paketimsi ve Kırınmayan Isınların Atmosferde Bir Engel Tarafından Kırınması (Seri B)

Journal Name:

  • Çankaya University Journal of Science and Engineering

Publication Year:

  • 2011

Key Words:

Keywords (Original Language):

Author NameUniversity of Author
Abstract (2. Language): 
This study takes two different solutions of homogenous wave equation into consideration. These solutions are named as packet-like solution and non-diffracting beam. First of all the propagation of these waves in the atmosphere is investigated. As a second step, an obstacle (a knife edge) is located on the propagation path of the diffracting beam and the diffraction effects are examined. The results are plotted numerically by using MATLAB.
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Abstract (Original Language): 
Bu çalışma homojen dalga denkleminin iki çözümünü incelemektedir. Bu çözümler paketimsi cüzüm ve kırılmayan ışın olarak adlandırılabilir. İlk olarak bu dalgaların atmosferdeki yayılımı incelenmiştir. ikinci adımda bir engel (bıçak sırtı) ışının yayılım yoluna yerleştirilip kırılma etkileri incelenmiştir. Sonuclar sayısal olarak MATLAB yardımıyla çcizilmiçştir.
FULL TEXT (PDF): 
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  • 1
153-165
  • Turkish

REFERENCES

References: 

[1] J. D. Jackson, Classical Electrodynamics, John Wiley & Sons, inc., New York, 1962.
[2] P. A. Belanger, Packetlike solutions of the homogeneous-wave equation, Journal of the Optical Society of America A 1 (1984), 723-724.
[3] P. A. Belanger, Lorentz transformation of packetlike solutions of the homogeneous-wave equation, Journal of the Optical Society of America A 3 (1986), 541-542.
[4] A. Sezginer, A general formulation of focus wave modes, Journal of Applied Physics 57 (1985),
678-683.
[5] R. W. Ziolkowski, Exact solutions of the wave equation with complex source locations, Journal of Mathematical Physics 26 (1985), 861-863.
[6] J. N. Brittingham, Focus waves modes in homogeneous Maxwell's equations: Transverse electric mode, Journal of Applied Physics 54 (1983), 1179-1189.
[7] P. Hillion, Focus wave modes and diffraction of plane waves, Journal of Optics 23 (1992),
233-235.
[8] M. R. Palmer and R. Donnelly, Focused waves and the scalar wave equation, Journal of
Mathematical Physics 34 (1993), 4007-4013. [9] T. T. Wu and R. W. P. King, Comment on "Focus wave modes in homogeneous Maxwell's
equations: Transverse electric mode", Journal of Applied Physics 56 (1984), 2587-2588.
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[10] P. Hillion, Diffraction of focus wave modes at a perfectly conducting screen, Optics Communications 123 (1996), 215-224.
[11] G. C. Sherman and H. J. Bremermiann, Generalization of the angular spectrum of plane waves and the diffraction transform, Journal of the Optical Society of America 59 (1969), 146-156.
[12] J. Durnin, Exact solutions for nondiffracting beams. i. The scalar theory, Journal of the Optical Society of America A 4 (1987), 651-654.
[13] M. Moshinsky, Diffraction in time, Physical Review 88 (1952), 625-631

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