Journal
MATHEMATICS
Volume 11, Issue 17, Pages -Publisher
MDPI
DOI: 10.3390/math11173622
Keywords
cyclotomic polynomials; inverse cyclotomic polynomials; coefficients; recurrence formula; integral formula; Mobius function; Ramanujan sums
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This paper presents recent advances in the study of inverse cyclotomic polynomials, including a practical recursive formula for calculating their coefficients and numerical simulations.
Cyclotomic polynomials play an imporant role in discrete mathematics. Recently, inverse cyclotomic polynomials have been defined and investigated. In this paper, we present some recent advances related to the coefficients of inverse cyclotomic polynomials, including a practical recursive formula for their calculation and numerical simulations.
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