Algebraic relations for reciprocal sums of even terms in Fibonacci numbers

C. Elsner, S. H. Shimomura, I. Shiokawa

研究成果: Article

抜粋

In This paper, we discuss the algebraic independence and algebraic relations, first, for reciprocal sums of even terms in Fibonacci numbersΣ∞n=1F-2s2n and second, for sums of evenly even and unevenly even typesΣ∞n=1F-2s4nΣ∞n=1F-2s4n-2.The numbersΣ∞n=1F-24n-2.

元の言語English
ページ（範囲）173-200
ページ数28
ジャーナルFundamental and Applied Mathematics
巻16
発行部数5
出版物ステータスPublished - 2010 12 1

ASJC Scopus subject areas

  • Analysis
  • Algebra and Number Theory
  • Geometry and Topology
  • Applied Mathematics

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    • これを引用

    Elsner, C., Shimomura, S. H., & Shiokawa, I. (2010). Algebraic relations for reciprocal sums of even terms in Fibonacci numbers. Fundamental and Applied Mathematics, 16(5), 173-200.