Conformal Array Antennas

Living reference work entry

Abstract

The history, including the theory and the technology, leading to today’s conformal array antennas (nonplanar array antennas) is discussed. Since the apertures of these antennas are curved (usually convex), the traditional methods for planar array analysis and design cannot be used. An important aspect is the mutual coupling between radiating elements due to the diffraction along the curved surface. Beamforming, phase modes, geodesics, and polarization are concepts that are dealt with.

Several applications of conformal array antennas are mentioned including wide angle (360°) coverage antennas for mobile base stations, antennas built into the skin of vehicles such as aircraft and satellites, spherical arrays for simultaneous tracking of signals from many directions, etc. Compared to planar arrays, the steering and control of conformal arrays is more complicated. However, the rapid growth in computer power (software and hardware) opens up for new solutions. In particular digital beamforming (DBF) looks promising for the future.

Keywords

Circular array Commutating DBF Digital beamforming Geodesic Icosahedron MIMO Phase mode Polarization Spherical array UTD Wullenweber array 

References

  1. Akyuz MS, Ertürk VB, Kalfa M (2011) Closed-form Green’s function representations for mutual coupling calculations between apertures on a perfect electric conductor circular cylinder covered with dielectric layers. IEEE Trans Antennas Propagat 59(8):3094–3098CrossRefGoogle Scholar
  2. Alisan B, Ertürk VB (2010) A high frequency based asymptotic solution for surface fields on a source excited sphere with an impedance boundary condition. Radio Sci 45:1–14, RS5008CrossRefGoogle Scholar
  3. Applebaum SP (1976) Adaptive arrays. IEEE Trans Antennas Propagat AP-24(5):584–598MathSciNetGoogle Scholar
  4. Bondyopadhyay PK (2002) New phased array antenna architecture for the X-band radar. IEEE AP-S Int Symp 3:360–363, San Antonio, 2002Google Scholar
  5. Bucci O, Franceschetti G, Mazzarella G, Panareillo G (1990) Intersection approach to array pattern synthesis. IEE Proc H 137:349–357CrossRefGoogle Scholar
  6. Butler J, Lowe R (1961) Beamforming matrix simplifies design of electronically scanned antennas. Electron Des 9:170–173Google Scholar
  7. Chireix H (1936) Antennes a rayonnement zénithal réduit. L’Onde Êlectrique 15:440–456Google Scholar
  8. Christopher EJ (1974) Electronically scanned TACAN antenna. IEEE Trans Antennas Propagat AP-22(1):12–16MathSciNetCrossRefGoogle Scholar
  9. Davies DEN (1983) Circular arrays. In: Rudge AW et al (eds) The handbook of antenna design, 2nd edn. Peter Peregrinus, LondonGoogle Scholar
  10. Dorey J, Garnier G, Auvray G (1989) RIAS, synthetic impulse and antenna radar. In: Proceedings of international conference on Radar, Paris, 24–28 Apr 1989, p 556–562Google Scholar
  11. Elliott RS (1981) Antenna theory and design. Prentice-Hall, Englewood CliffsGoogle Scholar
  12. Ertürk VB, Rojas RG (2000) Efficient computation of surface fields excited on a dielectric coated circular cylinder. IEEE Trans Antennas Propagat AP-48:1507–1516CrossRefGoogle Scholar
  13. Ertürk VB, Rojas RG, Lee KW (2004) Analysis of finite arrays of axially directed printed dipoles on electrically large circular cylinders. IEEE Trans Antennas Propagat 52(10):2586–2595CrossRefGoogle Scholar
  14. Gething PJD (1966) High-frequency direction finding. Proc IEE 113(1):49–61Google Scholar
  15. Harrington R F (1961) Time harmonic electromagnetic fields. Prentice-Hall, New YorkGoogle Scholar
  16. Hessel A (1970) Mutual coupling effects in circular arrays on cylindrical surfaces – aperture design implications and analysis. In: Proceedings of phased array symposium, Polytechnic Institute of Brooklyn, New York 1970Google Scholar
  17. Hopkins MA, Tuss JM, Lockyer AJ, Alt K, Kinslow R, Kudva J N (1997) Smart skin conformal load-bearing antenna and other smart structures developments. American Institute of Aeronautics Astronaut (AIAA), structures, structural dynamics & materials conference, Kissimmee, FL USA, vol 1, pp 521–530Google Scholar
  18. Jha RM, Wiesbeck W (1995) The geodesic constant method: a novel approach to analytical surface-ray tracing on convex conducting bodies. IEEE Antennas Propagat Mag 37(2):28–38CrossRefGoogle Scholar
  19. Jha R M, Bokhari SA, Sudhakar V, Mahapatra PR (1989) Closed form surface ray tracing on ogival surfaces. In: 1989 I.E. AP-S international symposium, San Jose, CA USA, 26–30 June 1989, pp 1294–1297Google Scholar
  20. Josefsson L, Lanne M (2003) Shape optimization of doubly curved conformal array antennas. 3rd European workshop on conformal antennas, 22–23 Oct 2003, BonnGoogle Scholar
  21. Josefsson L, Persson P (1999) Conformal array synthesis including mutual coupling. Electron Lett 35(8):625–627CrossRefGoogle Scholar
  22. Josefsson L, Persson P (2006) Conformal array antenna theory and design. IEEE Press/Wiley, Hoboken, NJ USACrossRefGoogle Scholar
  23. Josefsson L, Persson P, Lanne M (2002) The polarization problem in singly and doubly curved conformal array antennas. In: IEEE international symposium AP-S/URSI, San Antonio TX, 17–21 June 2002Google Scholar
  24. Knudsen HL (1953) The field representation by a ring quasi-array of an infinite number of tangential or radial dipoles. Proc IRE 41(6):781–789CrossRefGoogle Scholar
  25. Kraus JD (1988) Antennas, 2nd edn. McGraw-Hill, New YorkGoogle Scholar
  26. Liebman PM, Schwartzman L, Hylas AE (1975) Dome radar – a new phased array system. In: Proceedings of IEEE international Radar conference, Washington D.C. pp 349–353Google Scholar
  27. Lindgren S, Josefsson L (1998) Konforma antenner, mätrapport. Technical report SR/R-1998:033, Ericsson microwave systems AB, Mölndal, Nov 1999. In SwedishGoogle Scholar
  28. Luneburg RK (1944) Mathematical theory of optics. Brown University Press, Providence, RI USAGoogle Scholar
  29. Mailloux RJ (1994) Phased array antenna handbook. Artech House, Boston, MA USAGoogle Scholar
  30. Migliore M, Pinchera D (2011) Compressed sensing in electromagnetics: theory, applications, and perspectives. EuCAP, RomeGoogle Scholar
  31. Munger AD, Vaughn G, Provencher JH, Gladman BR (1974) Conical array studies. IEEE Trans Antennas Propagat AP-22(1):35–43CrossRefGoogle Scholar
  32. Pathak PH (1992) High-frequency techniques for antenna analysis. Proc IEEE 80(1):44–65CrossRefGoogle Scholar
  33. Pathak PH, Wang N (1981) Ray analysis of mutual coupling between antennas on a convex surface. IEEE Trans Antennas Propagat AP-29(6):911–922CrossRefGoogle Scholar
  34. Pathak PH, Burnside WD, Marhefka RJ (1980) A uniform GTD analysis of the diffraction of electromagnetic waves by a smooth convex surface. IEEE Trans Antennas Propagat AP-28(5):631–642CrossRefGoogle Scholar
  35. Pathak PH, Wang N, Burnside WD, Kouyoumjian RG (1981) A uniform GTD solution for the radiation from sources on a convex surface. IEEE Trans Antennas Propagat AP-29(4):609–622CrossRefGoogle Scholar
  36. Persson P, Josefsson L (2001) Calculating the mutual coupling between apertures on a convex circular cylinder using a hybrid UTD-MoM method. IEEE Trans Antennas Propagat AP-49(4):672–677CrossRefGoogle Scholar
  37. Persson P, Rojas RG (2003) High-frequency approximation for mutual coupling calculations between apertures on a perfect electric conductor circular cylinder covered with a dielectric layer: nonparaxial region. Radio Sci 38(4):1079CrossRefGoogle Scholar
  38. Persson P, Josefsson L, Lanne M (2003) Investigation of the mutual coupling between apertures on doubly curved convex surfaces: theory and measurements. IEEE Trans Antennas Propagat 51(4):682–692CrossRefGoogle Scholar
  39. Rehnmark S (1980) Instantaneous bearing discriminators with omnidirectional coverage and high accuracy. Proc IEEE MTT Symp 120–122Google Scholar
  40. Sheleg B, Juarez F, Alcaraz JA (1968) A matrix fed circular array for continuous scanning. IEEE AP-S Int Symp Dig 6:7–16Google Scholar
  41. Sierra M, Bernal JC (1989) Multibeam antenna array. IEEE AP-S Int Symp Dig 1:150–153Google Scholar
  42. Sipus Z, Kildal P-S, Leijon R, Johansson M (1998) An algorithm for calculating Green’s functions of planar, circular cylindrical, and spherical multilayer substrates. Appl Comput Electromagn Soc J 13:243–254Google Scholar
  43. Steyskal H (1989) Circular array with frequency-invariant pattern. IEEE AP-S Int Symp Dig 3:1477–1480Google Scholar
  44. Steyskal H (2002) Pattern synthesis for a conformal wing array. In: IEEE aerospace conference, Big Sky, MT, Mar 2002Google Scholar
  45. Struik DJ (1988) Lectures on classical differential geometry, 2nd edn. Dover, New YorkMATHGoogle Scholar
  46. Thors B, Rojas RG (2003) Uniform asymptotic solution for the radiation from a magnetic source on a large dielectric coated circular cylinder: non-paraxial region. Radio Sci 38(5):1–14Google Scholar
  47. Tomasic B, Turtle J, Liu S, Schmier R, Bharj S, Oleski P (2003) The geodesic dome phased array antenna for satellite control and communication – subarray design, development and demonstration. In: IEEE international symposium on phased array systems and technology, Boston, 14–17 Oct 2003, pp 411–416Google Scholar
  48. Wait JR (1959) Electromagnetic radiation from cylindrical structures. Pergamon Press, LondonMATHGoogle Scholar

Copyright information

© Springer Science+Business Media Singapore 2015

Authors and Affiliations

  1. 1.Lars MicrowaveAskimSweden
  2. 2.Antenna System TechnologyEricsson ResearchGothenburgSweden

Personalised recommendations