Numerical simulation of propagation of short waves with consideration for the terrestrial magnetic field and the IRI-2012 model of the global distribution of the electron density

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• 作者：Ya. M. Chernyak (1)
  
• 刊名：Journal of Communications Technology and Electronics
• 出版年：2014
• 出版时间：March 2014
• 年：2014
• 卷：59
• 期：3
• 页码：234-240
• 全文大小：1,024 KB
• 参考文献：1. A. N. Kazantsev and D. S. Lukin, Radiotekh. Elektron. (Moscow) 12, 1891 (1967).
  2. A. N. Kazantsev, D. S. Lukin, and Yu. G. Spiridonov, Kosm. Issl. 5, 593 (1967).
  3. D. S. Lukin and Yu. G. Spiridonov, Radiotekh. Elektron. (Moscow) 14, 1673 (1969).
  4. A. N. Kazantsev, D. S. Lukin, and S. I. Fominykh, Kosm. Issl. 5, 602 (1967).
  5. A. S. Kryukovskii, D. S. Lukin, and D. V. Rastyagaev, Vestn. Ross. Novogo Univ., Ser. Upravl. Vychisl. Tekh. Informatika, No. 2, 7 (2009).
  6. A. S. Kryukovskii, D. S. Lukin, and D. V. Rastyagaev, Elektromagn. Volny Elektron. Sist. 14(8), 17 (2009).
  7. A. S. Kryukovskii, D. S. Lukin, and D. V. Rastyagaev, Elektromagn. Volny Elektron. Sist. 15(8), 5 (2010).
  8. A. S. Kryukovskii, D. S. Lukin, and D. V. Rastyagaev, Vestn. Ross. Novogo Univ., Ser. Upravl. Vychisl. Tekh. Informatika, No. 3, 17 (2010).
  9. A. S. Kryukovskii and K. S. Kir鈥檡anova, Elektromagn. Volny Elektron. Sist., No. 8, 21 (2011).
  10. A. S. Kryukovskii, D. S. Lukin, and K. S. Kir鈥檡anova, J. Commun. Technol. Electron. 57, 1039 (2012). dx.doi.org/10.1134/S1064226912080177" target="_blank" title="It opens in new window">CrossRef
  11. K. S. Kir鈥檡anova and A. S. Kryukovskii, Fiz. Osnovy Priborostroen. 1(3), 19 (2012).
  12. K. S. Kir鈥檡anova and A. S. Kryukovskii, Elektromagn. Volny Elektron. Sist. 17(9), 42 (2012).
  13. K. S. Kir鈥檡anova and A. S. Kryukovskii, T-Comm: Telekommunikatsii Transport, No. 11, 25 (2012).
  14. K. S. Kir鈥檡anova and A. S. Kryukovskii, Vestn. Ross. Novogo Univ., Ser. Uprav. Vychisl. Tekh. Informatika, No. 4, 27 (2012).
  15. / International Reference Ionosphere. http://iri.gsfc.nasa.gov/
  16. / Tricubic Interpolation Likely. m/deep-zot/likely" class="a-plus-plus">https://github.com/deep-zot/likely
  17. P. Breeuwsma, / Cubic Interpolation. http://www.paulin-ternet.nl/?page=bicubic
  18. E. B. Ipatov, E. A. Palkin, V. I. Chivilev, and D. E. Ipatov, Tr. MFTI 4(2), 47 (2012).
  19. D. S. Lukin, Nelineinyi Mir 10, 642 (2012).
  20. / The World Magnetic Model (WMM 2010) (National Geophysical Data Center, Boulder, 2009); dc.noaa.gov/geomag/WMM/soft.shtml" class="a-plus-plus">http://www.ngdc.noaa.gov/geomag/WMM/soft.shtml
  21. V. A. Ivanov, V. I. Kurkin, V. E. Nosov, et al., Izv. Vyssh. Uchebn. Zaved., Radiofiz. 46, 919 (2003).
  22. D. V. Solomentsev, B. V. Khattatov, and A. A. Titov, Geomagn. Aeron. 53(1), 78 (2013). dx.doi.org/10.1134/S0016793212060114" target="_blank" title="It opens in new window">CrossRef
  
• 作者单位：Ya. M. Chernyak (1)
  
  1. Moscow Institute of Physics and Technology (State University), Institutskii per. 7, Dolgoprudnyi, Moscow oblast, 141700, Russia
  
• ISSN：1555-6557

文摘

Based on the IRI-2012 global model of the electron density distribution in the Earth ionosphere and the D.S. Lukin bicharacteristic system of ordinary differential equations taking into account the terrestrial magnetic field specified by the World Magnetic Model, a numerical algorithm for calculation of the ray and caustic structure, the group delay, and the intensity of the short-wave field is implemented. The obtained numerical results and experimental data on remote sensing over short and long paths are compared.