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CHROMATIC ZEROS AND GENERALIZED FIBONACCI NUMBERS

DOI: 10.2298/aadm0902330a

Keywords: Chromatic Zero , Fibonacci Numbers , n-anacci constants

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Abstract:

In this article we consider the problem whether generalized Fibonacci constants can be zeros of chromatic polynomials. We prove that all $2n$-anacci numbers and all their natural powers cannot be zeros of any chromatic polynomial. Also we investigate $(2n+1)$-anacci numbers aschromatic zeros.

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