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利用谱范数与 Frobenius 范数之间的不等式和 Toeplitz矩阵的表示式, 给出了关于 Fibonacci和Lucas数的 Toeplitz矩阵的谱范数的上界和下界, 并改进了 Akbulak M 等相关结论中谱范数的上界.
A fast and simple O(log n) iteration algorithm for individual Lucas numbers is given. This is faster than using Fibonacci based methods because of the structure of Lucas numbers. Using a √5 conversion...
As a matter of continuation of [45, 2010] - we deliver here H(x)-binomials’ re-currence formula appointed by Ward-Horadam H(x) = hHn(x)in≥0 functions’sequence which comprises in H ≡ H(x = 1) number se...
The looked for V-binomials recurrence for Lucas companion to $U_n$ sequence $V_n$ is delivered
Determinants have played a significant part in various areas in mathematics. There are different perspectives on the study of determinants. Many problems on determinants of Fibonacci sequence and Luca...
The characteristic features of Oecobius rhodiensis Kritscher, 1966 and Oecobius teliger O.P.-Cambridge, 1872, which are recorded for the first time in Turkey, are presented in this paper. Identificati...
In this paper we use integral calculus, complex variable techniques and some classical inequalities to establish rational identities and inequalities involving Fibonacci and Lucas numbers.

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