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The DOA separation between desired signal and interference varies from 0.4 to 5 times of main beam width.

This genetic algorithm efficiently computes the trade-off curve between main beam width and side lobe level for linear antenna arrays with uniform and non-uniform separations.

The main goal and contribution of this paper is computation of the trade-off curves between side lobe level and main beam width for steerable linear arrays.

Simulation results for non-uniform spacing with uniform and non-uniform excitations applied across the array indicate that the trade-off curve between main beam width and side lobe level for uniform spacing arrays can be improved by introducing non-uniform spacing.

Similar(56)

In [13], a robust approach against uncertainties on steering vectors is proposed to design the robust transmit beampattern so as to minimize beampattern sidelobes considering power constraint and 3 dB main-beam width constraint.

In [19], assuming either the peak sidelobe level (PSL) or the integrated sidelobe level (ISL) as figure of merit, the robust waveform covariance matrixes design has been addressed for the purpose of optimizing the worst-case transmit beampattern over steering mismatches accounting for power constraint and 3 dB main-beam width constraint.

For an airborne radar system with fixed configuration, the main lobe beam width of each synthesized beam is a fixed quantity (no windows) or larger than this fixed value (with windows).

The beams are distributed symmetrically around the direction of the main lobes, with a 3-dB beam width that ranges from 59° to 67°.

We consider an ideal flat-top antenna model [30] with main lobe beam-width θ and no secondary lobes.

The beam can be reconfigured to six different directions, and each main lobe of six azimuth patterns has a half power beam width (HPBW) of about 60°.

The acoustic beams, which exhibit a 3-dB beam width that ranges from 59° to 67°, are distributed symmetrically around the main lobes.

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