Varghese, T. G. ; Kumar, Vijai
(1970)
*Detection and location of an atmospheric nuclear explosion by microbarograph arrays*
Nature, 225
.
pp. 259-261.
ISSN 0028-0836

Full text not available from this repository.

Official URL: http://www.nature.com/nature/journal/v225/n5229/ab...

Related URL: http://dx.doi.org/10.1038/225259a0

## Abstract

Sensitive microbarographs which respond to atmospheric pressure variations of a few tens of µbar at periods ranging from 30 s to 5 min can detect the pressure waves set up by atmospheric explosions^{1}. Wind eddies and internal gravity waves of meteorological origin produce more or less similar disturbances, however. The basic problem is to distinguish the signal on the basis of its dispersive pattern, vector velocity and frequency structure against this background. Array techniques have been used successfully in seismology^{2}, oceanography^{3}, magnetism (R. L. Komack, unpublished) and acoustics^{4,5} to detect wave disturbances and trace their origin. The first step in determining the apparent horizontal velocity of the acoustic gravity wave is to calculate the cross-correlation function for each pair of sensors of an array C_{12} (τ )= -^{∫}^{+T}T ^{[P1(t) . P2(t+τ )]dt}/[-^{ ∫} ^{+T}T^{ P12(t)dt.} -^{∫}^{+T}T P_{2}^{2}(t)dt]^{1/2} which is a measure of coherence between the two pressure-time series P_{1}(t) and P_{2}(t) for a time lag t. The integration interval 2T is large enough to include the entire signal train. The value of t at which C_{12} is a maximum provides the best estimate of the delay of a coherent wave propagating from sensor 1 to sensor 2 and hence its apparent velocity in this direction. The apparent velocities along any two arms of the array give an estimate of the arriving wave vector, provided the array dimensions are small enough for the wave front to be considered plane, a condition that is applicable for distant sources. Two or more well separated arrays will therefore enable the source to be located by triangulation with an accuracy which depends on the precision of the direction estimates and hence on the degree of correlation of the signal at each array and the number of contributing arrays. The intersection of the great circles corresponding to the wave vectors to two arrays gives a rough estimate of the source location.

Item Type: | Article |
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ID Code: | 82641 |

Deposited On: | 16 Feb 2012 07:38 |

Last Modified: | 16 Feb 2012 07:38 |

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