A five-point geometric model of radar object distributed over angular coordinates was considered. Four points of the model are  located  at  the  tips  of  the  square,  the  fifth  point  –  i n  any  place  inside  the  square.  The  points  of  the  model  emit  the statistically unrelated normal random processes with a given variance. Analytic relationships were obtained that make it possible  to  synthesize  the  model  proceeding  from  the  criterion  of  equality  for  the  parameters  of  density  of  probability distribution  of  angular  noises  of  the  object  and  the  model.  The  possibilities  of  the  model  to  replace  the  reflections  from distributed objects were also analyzed. It is shown that the five-point model allows the separate control of the parameters of  density  of  probability  distribution  of  angular  noises  by  one  of  the  viewing  directions.  In  this  case,  for  the  orthogonal direction – t he model degenerates into a two-point direction, and the parameters of density of probability distribution of angular noises turn out to be interrelated.


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    Titel :

    FIVE-POINT MODEL OF RADAR OBJECTS DISTRIBUTED OVER ANGULAR COORDINATES


    Beteiligte:
    A. V. Kiselev (Autor:in) / M. A. Stepanov (Autor:in)


    Erscheinungsdatum :

    2017




    Medientyp :

    Aufsatz (Zeitschrift)


    Format :

    Elektronische Ressource


    Sprache :

    Unbekannt





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