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Titlebook: Applications of Fibonacci Numbers; Volume 4 Proceedings G. E. Bergum,A. N. Philippou,A. F. Horadam Conference proceedings 1991 Springer Sci

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發(fā)表于 2025-3-21 16:10:17 | 只看該作者 |倒序瀏覽 |閱讀模式
期刊全稱Applications of Fibonacci Numbers
期刊簡稱Volume 4 Proceedings
影響因子2023G. E. Bergum,A. N. Philippou,A. F. Horadam
視頻videohttp://file.papertrans.cn/160/159422/159422.mp4
圖書封面Titlebook: Applications of Fibonacci Numbers; Volume 4 Proceedings G. E. Bergum,A. N. Philippou,A. F. Horadam Conference proceedings 1991 Springer Sci
影響因子This book contains thirty-three papers from among the thirty-eight papers presented at the Fourth International Conference on Fibonacci Numbers and Their Applications which was held at Wake Forest University, Winston-Salem, North Carolina from July 30 to August 3, 1990. These papers have been selected after a careful review by well known referees in the field, and they range from elementary number theory to probability and statistics. The Fibonacci numbers and recurrence relations are their unifying bond. It is anticipated that this book, like its three predecessors, will be useful to research workers and graduate students interested in the Fibonacci numbers and their applications. March 1, 1991 The Editors Gerald E. Bergum South Dakota State University Brookings, South Dakota, U. S. A. Alwyn F. Horadam University of New England Armidale, N. S. W. , Australia Andreas N. Philippou Minister of Education Ministry of Education Nicosia, Cyprus xv THE ORGANIZING COMMITTEES LOCAL COMMITTEE INTERNATIONAL COMMITTEE Howard, Fred T. , Co-Chair Horadam, A. F. (Australia), Co-Chair Waddill, Marcellus E. , Co-Chair Philippou, A. N. (Cyprus), Co-Chair Hayashi, Elmer K. Ando, S. (Japan) Bergum, G.
Pindex Conference proceedings 1991
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Period Patterns of Certain Second-Order Linear Recurrences Modulo a Prime,ce satisfying.with initial terms .. = 0, .. = 1. Let .(., .) denote the period of .(., .) modulo .. It is known (see [2, pages 344-345]) that if . 0 ., then .(., . is purely periodic modulo .. If .), define . to be the exponent of . modulo .. It was shown by Somer in [5, Theorem 11] and [6, Theorem
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,The Ring of Fibonacci (Fibonacci “Numbers” with Matrix Subscript),lex) numbers enjoy most of the properties of the usual Fibonacci numbers ... integral). A quite natural extension of the numbers .. leads to the definition of the Fibonacci numbers .. and Lucas numbers ...where the subscript . is an arbitrary complex number and .
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