Modulation of scanning radio beams

Claim 1

Apparatus for use in generating a scanning radio beam with a commutated aerial comprising: a plurality of amplitude modulators and a plurality of phase modulators, each amplitude modulator being connected in series with a respective phase modulator; an r.f. power generator connected to supply an r.f. signal to each amplitude modulator and phase modulator pair; and control means connected to each said amplitude modulator and phase modulator pair to effect complex modulation of the r.f. signal sequentially applied to a group of adjacent feed elements of the aerial in accordance with a predetermined function, wherein said control means comprises a timing unit for generating timing pulses and first and second control devices responsive to said timing pulses for respectively controlling said amplitude modulators and said phase modulators, said first and second control devices each having programmable ready-only memories which are programmed in accordance with said predetermined function to generate control waveforms for said amplitude modulators and said phase modulators in an overlapping sequence, said predetermined function being obtained by the steps of: (i) specifying a required far field composite beam pattern, f(θ), produced by the excited group of feed elements, and computing its Fourier transform F(x), (ii) obtaining the far field pattern, e(θ), produced by a single excited feed element, and computing the Fourier transform thereof, E(x), (iii) computing the function M(x), given by M(x)=F(x)/E(x) (iv) performing an inverse Fourier transformation on M(x) to obtain the continuous feed excitation function m(θ), (v) sampling m(θ) at intervals corresponding to the feed element spacing in order to determine the relative excitation of each feed element in the excited group, (vi) truncating the function m(θ) to an interval corresponding to the number of instantaneously excited feed elements, and (vii) selecting a feed element spacing small enough and a truncation interval large enough to ensure that negligible deterioration of f(θ) occurs.

Claim 5

A method of generating a scanning radio beam using a commutated aerial comprising the sequential excitation, by an r.f. signal, of a group of adjacent feed elements of the aerial through amplitude modulator and phase modulator pairs, the amplitude modulator and phase modulator pairs effecting complex modulation of the r.f. signal in accordance with a predetermined function, one period of the predetermined function being obtained by the steps of: (i) specifying a required far field composite beam pattern f(θ), produced by the excited group of feed elements, and computing its Fourier transform F(x), (ii) obtaining the far field pattern, e(θ), produced by a single excited feed element, and computing the Fourier transform thereof, E(x), (iii) computing the function M(x), given by M(x)=F(x)/E(x), (iv) performing an inverse Fourier transformation on M(x) to obtain the continuous feed excitation function m(θ), (v) sampling m(θ) at intervals θ s corresponding to the feed element spacing in order to determine the relative excitation of each feed element in the excited group, (vi) truncating the function m(θ) to an interval corresponding to the number of instantaneously excited feed elements, and (vii) selecting a feed element spacing small enough and a truncation interval large enough to ensure that negligible deterioration of f(θ) occurs.

Claim 6

A method of generating a scanning radio beam using a commutated aerial comprising the sequential excitation, by an r.f. signal, of a group of adjacent feed elements of the aerial through amplitude modulator and phase modulator pairs, the amplitude modulator and phase modulator pairs effecting complex modulation of the r.f. signal in accordance with a predetermined function, one period of the predetermined function being obtained by the steps of: (i) specifying a required far field composite beam pattern f(θ), produced by the excited group of feed elements, and computing its Fourier transform F(x), (ii) obtaining the far field pattern, e(θ), produced by a single excited feed element, and computing the Fourier transform thereof, E(x), (iii) computing the function M(x), given by M(x)=F(x)/E(x), (iv) performing an inverse Fourier transformation on M(x) to obtain the continuous feed excitation function m(θ), (v) sampling m(θ) at intervals θ s corresponding to the feed element spacing in order to determine the relative excitation of each feed element in the excited group, (vi) truncating the function m(θ) to an interval corresponding to the number of instantaneously excited feed elements, and (vii) selecting a feed element spacing small enough and a truncation interval large enough to ensure that negligible deterioration of f(θ) occurs.