In this study, we have defined a Max matrix as C=[L_(k+max(i,j)-1) ]_(i,j=1)^n and have examined its some properties, such as determinant, inverse and norm, where L_n denotes the nth Lucas number. First, we have given the determinant and inverse of matrix matrix C by using known results for general Max matrix. Then we have established equality for Euclidean norm and an upper bound for the spectral norm of matrix C. Finally, we have computed the determinant and inverse of Hadamard inverse of matrix C.
Primary Language | tr |
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Subjects | Basic Sciences |
Journal Section | Articles |
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Dates |
Application Date
: May 16, 2020
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APA | Akyüz, B , Bahşi, M . (2020). Lucas Sayılarının Max Matrislerde Bir Uygulaması . Bilecik Şeyh Edebali Üniversitesi Fen Bilimleri Dergisi , 7 (2) , 1140-1151 . DOI: 10.35193/bseufbd.738298 |