An Isomorphism Between Linear Recurring Sequences and Algebraic Rings

DOI10.2307/1989970zbMath0019.19301OpenAlexW4242740376WikidataQ111292016 ScholiaQ111292016MaRDI QIDQ5770530

Marshall jun. Hall

Publication date: 1938

Full work available at URL: https://doi.org/10.2307/1989970

zbMATH Keywords

Abstract theory of rings, fields, etc.

Related Items (max. 100)

Linear recurring sequences over modules ⋮ Linear recurring sequences over rings and modules ⋮ Period sets of linear recurrences over finite fields and related commutative rings ⋮ Further results on the distinctness of modulo 2 reductions of primitive sequences over \(\mathbb{Z}/(2^{32}-1)\) ⋮ The Laws of Apparition and Repetition of Primes in a Cubic Recurrence ⋮ Doubly-Periodic Sequences and Two-Dimensional Recurrences

Cites Work

• Arithmetical properties of sequences in rings
• The Distribution of Residues in a Sequence Satisfying a Linear Recursion Relation
• On Sequences Defined by Linear Recurrence Relations
• The Arithmetical Theory of Linear Recurring Series
• An arithmetical property of recurring series of the second order
• Divisibility Sequences of Third Order
• Divisors of second-order sequences

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