An asymptotic formula for \(\pi\)

DOI10.1016/0022-314X(89)90072-3zbMath0665.10006WikidataQ106075979 ScholiaQ106075979MaRDI QIDQ1115899

Ferenc Mátyás, Péter Kiss

Publication date: 1989

Published in: Journal of Number Theory (Search for Journal in Brave)

zbMATH Keywords

binary linear recurrence

Mathematics Subject Classification ID

Recurrences (11B37)

Related Items (10)

On the least common multiple of binary linear recurrence sequences ⋮ On the l.c.m. of shifted Lucas numbers ⋮ On the least common multiple of shifted powers ⋮ On the l.c.m. of random terms of binary recurrence sequences ⋮ Lehmer numbers and an asymptotic formula for \(\pi\) ⋮ On the l.c.m. of shifted Fibonacci numbers ⋮ LCM of sequences of polynomials ⋮ On \(q\)-arithmetic entire functions ⋮ On the irrationality of \(\sum \frac{t^n} {A\alpha^n+ B\beta^n}\) ⋮ Identities and estimations involving the least common multiple of strong divisibility sequences

Cites Work

• Unnamed Item
• On divisors of terms of linear recurrence sequences.
• Hilbert's Tenth Problem is Unsolvable
• A New Formula for &#960
• DIOPHANTINE SETS

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