This paper introduces the localized Radon transform (LRT) into time-frequency distributions and presents the localized Radon-Wigner transform (LRWT). The definition of LRWT and a fast algorithm is derived, the properties of LRWT and its relationship with Radon-Wigner transform, Wigner distribution (WD), ambiguity function (AF), and generalized-marginal time-frequency distributions are analyzed.
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BITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, IndiaBITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, India
Boggarapu, Pradeep
Mejjaoli, Hatem
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Taibah Univ, Dept Math, Al Madinah AL Munawarah 30002, Saudi ArabiaBITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, India
Mejjaoli, Hatem
Mondal, Shyam Swarup
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Indian Inst Technol Delhi, Dept Math, New Delhi 110016, IndiaBITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, India
Mondal, Shyam Swarup
Senapati, P. Jitendra Kumar
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BITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, IndiaBITS Pilani, Dept Math, K K Birla Goa Campus, Zuarinagar 403726, Goa, India