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COMPACT POLARIZATION PLANE ROTATOR AT A DEFINED ANGLE IN THE SQUARE WAVEGUIDE

Manuscript submitted 24.11.2016
Radiofiz. elektron. 2017, 22(1): 15-20
Full text (PDF)

References: 

1. RAGAN, G. L., ed. 1965. Transition Units. In: Microwave Transmission Circuits. New York: Dover.

2. CORNBLEET, S., 1980. Polarization. In: Microwave Optics: The Optics of Microwave Antenna Design. London: Academic Press.

3. KIRILENKO, A. A., KOLMAKOVA, N. G. and PRIKOLOTIN, S. A., 2012. Ultra-compact 90° twist based on a pair of two closely placed flat chiral irises. Radioelectronics and Communications Systems. Apr., vol. 55, no. 4, pp. 175–177.

4. KOLMAKOVA, N., PRIKOLOTIN, S., KIRILENKO, A. and PEROV, A., 2013. The simple example of polarization plane rotation by the fringing fields interaction. In: Proc. European Microwave Conference (EuMC). Nuremberg, Oct. 6–10. 2013, pp. 936–938.

5. KIRILENKO, A. A., KOLMAKOVA, N. G., PEROV, A. O., PRIKOLOTIN, S. A. and DERKACH, V. N., 2014. Natural oscillations providing 90 polarization plane rotation by planar chiral double-slot irises. Radioelectronics and Communications Systems. Dec., vol. 57, Iss. 12, pp. 521–530.

6. KOLMAKOVA, N., PRIKOLOTIN, S., PEROV, A., DERKACH, V., KIRILENKO, A., 2016. Polarization plane rotation by arbitrary angle using D4 symmetrical structures. IEEE MTT. vol. 64, no. 2, pp. 429–435.

7. KULIK, D. Yu., PEROV, A. O., MOS'PAN, L. P., KOLMAKOVA, N. G., 2015. Compact rotator the polarization plane on the basis of the diaphragms with rectangular slots. Radiofizika i Elektronika. vol. 20, no. 3, pp. 96–101 (in Russian). DOI: https://doi.org/10.15407/rej2015.03.096

8. PRIKOLOTIN, S. A., KIRILENKO, A. A., 2010. The method of partial areas, taking into account peculiarities of the internal problems with arbitrary piecewise coordinate boundaries. Part 1. The spectra of natural waves orthog-waveguides. Radiofizika i Elektronika. vol. 15, no. 1, pp. 17–29 (in Russian).

9. STESHENKO, S. A., PRIKOLOTIN, S. A., KIRILENKO, A. A., KULIK, D. Yu., RUD', L. A., SENKEVICH, S. L., 2013. The method of partial areas, taking into account peculiarities of the internal problems with arbitrary piecewise coordinate boundaries. Part 2. Flat cross-connections and «in-line» objects. Radiofizika i Elektronika. vol. 18, no. 3, pp. 13–21 (in Russian).