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104   CROWBAR                                                                        data differentiation





                                                           Table C9
                                                        Crowbar Devices
                                                                                                        Plasma
                                                                   EG&G        Energy
                                         Hydrogen     Mercury                              Multigap    triggered
                                                                 triggered gas   Systems ball
                                         thyratron  pool ignitron                           crowbar     vacuum
                                                                    gap          gap
                                                                                                         gap
             Voltage rating (kV, max)     40–125        50           70        No limit     No limit      75
             Current and joule rating     5–10 kA      50 kA     100 kA, 4 kJ  No limit     No limit    70 kA
             Firing range                  10:1         50:1        3:1       “infinite”*  “infinite”  “infinite”
             Self-firing                    No          No          No           No          Yes          No
             Triggered end               Negative     Negative     Either       Either       Either    Negative
             Trigger V as a fraction of voltage   1/10  1/50        1/3          1/2          1/2      5 kV (all
               rating                                                                                    sizes)
             Size                          Small       Small       Small        Large        Large       Small
             Cost                          Low         Low         Medium      Medium        High       Medium
             *With some inductance in series with load, which limits effectiveness.
             (from Skolnik, 1990, Table 4.4, p. 4.40, reprinted by permission of McGraw-Hill).




                                                             D



           DATA, radar.  The term  radar data  generally refers to the  bors) association. In the first case, the total summed distance
           information gathered about the target by a radar or a set of  from observations (reports) to the  assigned  tracks  is mini-
           radars. Typically, this information makes possible the deter-  mized. The state estimate (position and velocity in each coor-
           mination of radar target  coordinates (range, azimuth, eleva-  dinate) for each track is projected forward to the next scan,
           tion, radial velocity) and reflective characteristics of the target  and when the signal processor provides the next set of reports
           (e.g., radar cross section). The radar data are collected, pro-  the algorithm assigns to each track the plot that is closest to
           cessed, stored, and  displayed in the  radar  channel.  Various  its prediction.  In  the all-neighbors approach the  association
           information measures can be used for theoretical description  problem is considered a  matrix, each row  representing an
           of the quantity and quality of information circulating in the  existing track and each column a number of reports for the
           radar channel. SAL                                   current scan. The ijth element of the matrix indicates the like-
           Ref.: Skolnik (1962), p. 453; Tuchkov (1985), p. 11.  lihood (or probability) that the jth report is associated with the
                                                                ith track. The optimum solution for the report-to-track assign-
           Data association is the procedure of assigning a set of esti-
                                                                ment requires selecting the set of report-track pairs that maxi-
           mate of the dynamic states of the targets (e.g. tracks) to a set
                                                                mizes  the sum of the matrix entries. The nearest neighbor
           of measurements generated by a radar or a set of radars. This
                                                                approach is  much simpler, but target-tracking  performance
           is sometimes referred to as the correlation problem, which is
                                                                can be severely degraded by misassociation. The all-neigh-
           a serious problem in data fusion and multiple-target tracking
                                                                bors approach provides considerable improvement in associa-
           tasks. In this case, a decision must be made about the corre-
                                                                tion performance but at the expense of complexity, often
           spondence of a given set of measurements with a given set of
                                                                requiring considerable computation resources. SAL
           tracks and estimates made of correctness of the decision. Typ-
           ically, these estimates are the probability of correct associa-  Ref.: Hovanessian (1988), p. 253; Bar-Shalom (1992), v. II, pp. 183–227.
           tion and the probability of misassociation. These probabilities  Data differentiation is part of the process of radar measure-
           depend primarily on the ratio between radar resolution (accu-  ment. Differentiating is used primarily to determine the target
           racy) and the density of the target within radar coverage. The  velocity using derivatives obtained from radar position data
           simple analytic models for predicting association  perfor-  output. Velocity in three coordinates can be obtained from a
           mance  can be derived  only for some specific cases. In the  single radar only by differentiation. The process is performed
           general case, a computer simulation  using the Monte Carlo  by differentiating circuits or algorithms, typically results in an
           approach is the most appropriate.                    increase in  noise,  and must always be accompanied by
               The two basic algorithms used to implement data associ-  smoothing. SAL
           ation are nearest neighbor and matrix assignment (all-neigh-  Ref.: Barton (1964), pp. 422–428.
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