초록 ▼

An interferometer arrangement includes an antenna array that receives radiation from a plane wave emitted by a transmitter, the radiation being incident on the array at an angle (θ). The array includes a plurality of antennas that provide output signals to a switching unit. The switching unit s

An interferometer arrangement includes an antenna array that receives radiation from a plane wave emitted by a transmitter, the radiation being incident on the array at an angle (θ). The array includes a plurality of antennas that provide output signals to a switching unit. The switching unit selects pairs of signals and passes them to a processor for processing. The processor is configured to produce an output signal that unambiguously indicates the value of the angle (θ).

대표청구항 ▼

What is claimed is: 1. An interferometer arrangement comprising at least three antennas arranged to receive a plane wave of electromagnetic radiation from a transmitter, each antenna being spaced from one another in at least two orthogonal dimensions of a plane in a physical domain such that the ve

What is claimed is: 1. An interferometer arrangement comprising at least three antennas arranged to receive a plane wave of electromagnetic radiation from a transmitter, each antenna being spaced from one another in at least two orthogonal dimensions of a plane in a physical domain such that the vector spacing ki between pairs of antennas, where i =1, 2, . . . , m, is such that by application of two matrices Qx and Qy with integer entries, it can be resolved into two orthogonal linear arrays which each have spacing vectors kx and ky whose integer entries respectively have the highest common factor of 1. 2. An interferometer arrangement according to claim 1, wherein the unit spacing in each of the two dimensions may be different to provide different angular sensitivity. 3. An interferometer arrangement according to claim 1, wherein the antennas are arranged in three dimensions in a non-planar antenna array, and the vector spacing ki between pairs of antennas, where i =1, 2, . . . , m, is such that by application of three matrices Qx, Qy and Qz with integer entries, it can be resolved into three orthogonal linear arrays which each have spacing vectors kx, ky and kz whose integer entries respectively have the highest common factor of 1. 4. An interferometer arrangement according to claim 3, wherein it is possible to measure both direction of arrival and frequency simultaneously. 5. A method of determining the direction of a transmitter of electromagnetic radiation using an interferometer arrangement according to claim 1, the method comprising the steps of: a) receiving radiation from the transmitter; b) selecting signals from a number of pairs of antennas in the interferometer arrangement for processing; and c) processing the selected signals from the selected pairs of antennas to determine unambiguously the direction of the transmitter. 6. A method according to claim 5, wherein step b) comprises selecting at least three pairs of antennas. 7. A method of determining the physical location of a plurality of antennas to form an interferometer arrangement according to claim 1, wherein the interferometer arrangement comprises an antenna array, the method comprising the steps of: a) defining a maximum size for the antenna array comprising the plurality of antennas; b) determining the number of antenna pairs to be used for measuring the plane wave of electromagnetic radiation incident on the interferometer arrangement; c) determining coordinates of the antennas in a processing domain such that spacings between pairs of antennas in the processing plane have a highest common factor of 1; d) deriving a set of candidate antenna pair geometries in the physical domain; and e) analysing the candidate set to identify the physical location of the plurality of antennas in the antenna array. 8. A method according ot claim 7, wherein step c) comprises producing a set of physical spacing matrices K where K =└Kx Ky┘ and Kx and Ky are the respective matrices of x-and y-coordinates in the physical domain. 9. A method according to claim 8, wherein step c) comprises determining matrices of Kx' and Ky' of meta x-coordinates and meta y-coordinate spacings respectively. 10. A method according to claim 9, wherein step d) comprises applying respective mapping matrices Qx and Qy to the physical spacing matrices Kx and Ky such that Q xKx=Kx' and QxKy=0 for the meta x-coordinate spacings, and QyKy=Ky' and Q yKx=0 for the meta y-coordinate spacings. 11. A method according to claim 10, further including the steps of: (i) deriving a candidate set (K,Qx,Qy) of candidate geometries; (ii) finding matrices Px and Py such that PxKx'=ξ and PyKy'=ξ where ξ is a column vector of all ones; (iii) rejecting entries in the candidate set with no solution; and (iv) modifying the candidate set to include Px and Py.