In this paper, we propose an alternative approach for the determination of the Fibonacci numbers and some results of Foata, Ramanujan and other results on Tchebychev polynomials of the first and second kinds. This approach is based on the action of the symmetrizing operator Lk e1e2 on the series P1 j=0 aj zj . Obtained results confirm the ectiveness of the proposed approach.
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机译:在本文中,我们提出了一种替代方法,用于确定Fibonacci数量和FoAta,Ramanujan和其他结果的替代方法,以及第一和第二种的Tchebychev多项式。该方法基于Symetizing操作员LK E1E2在串联P1J = 0 AJ ZJ上的动作。获得的结果证实了提出的方法的反应。
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