Back Isotropantenne Danish Isotropstrahler German Isotroopkiirgur Estonian تابش‌گر همسانگرد Persian Isotrooppinen antenni Finnish Antenne isotrope French קורן איזוטרופי HE Antenna isotropa Italian 등방적 복사체 Korean Izotropinė antena Lithuanian

Isotropic radiator

Not to be confused with isotropic radiation.
Animated diagram of waves from an isotropic radiator (red dot). As they travel away from the source, the waves decrease in amplitude by the inverse of distance and in power by the inverse square of distance , shown by the declining contrast of the wavefronts. This diagram only shows the waves in one plane through the source; an isotropic source actually radiates in all three dimensions.

An isotropic radiator is a theoretical point source of waves which radiates the same intensity of radiation in all directions.[1][2][3][4] It may be based on sound waves or electromagnetic waves, in which case it is also known as an isotropic antenna. It has no preferred direction of radiation, i.e., it radiates uniformly in all directions over a sphere centred on the source.

Isotropic radiators are used as reference radiators with which other sources are compared, for example in determining the gain of antennas. A coherent isotropic radiator of electromagnetic waves is theoretically impossible, but incoherent radiators can be built. An isotropic sound radiator is possible because sound is a longitudinal wave.

The term isotropic radiation means a radiation field which has the same intensity in all directions at each point; thus an isotropic radiator does not produce isotropic radiation.[5][6]

  1. ^ Graf, Rudolph F. (1999). Modern Dictionary of Electronics. Newnes. p. 398. ISBN 9780750698665.
  2. ^ "Isotropic radiator". Electronic engineering glossary. In Compliance magazine website. 2009. Retrieved 28 February 2024.
  3. ^ Richards, John A. (2008). Radio Wave Propagation: An introduction for the nonspecialist. Springer-Verlag. pp. 1–2. ISBN 9783540771241.
  4. ^ Weik, Martin H. (1989). Communications Standard Dictionary, 2nd Ed. Van Nostrand Reinhold. p. 555. ISBN 9781461566748.
  5. ^ Cite error: The named reference Howell was invoked but never defined (see the help page).
  6. ^ Cite error: The named reference Demtroder was invoked but never defined (see the help page).

Rich TVX News Network Site

Rich TVX News Network Info

© MMXXIII Rich X Search. We shall prevail. All rights reserved. Rich X Search