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Asian Journal of Current Research
The objective of this study is to derive explicit closed-form solutions for second-order nonhomogeneous linear recurrence relations with polynomial inputs, formulated as generalized Leonardo-type sequences. A central aspect of the framework is the multiplicity parameter r, which measures the occurrence of the root 1 in the characteristic equation. This
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The objective of this study is to derive explicit closed-form solutions for second-order nonhomogeneous linear recurrence relations with polynomial inputs, formulated as generalized Leonardo-type sequences. A central aspect of the framework is the multiplicity parameter r, which measures the occurrence of the root 1 in the characteristic equation. This
openaire +1 more source
Asian Journal of Mathematics and Computer Research
Recurrence sequences are widely used mathematical models with applications across many disciplines. Beyond classical second-order sequences, higher-order families such as Tribonacci, Tetranacci, and Pentanacci reveal richer algebraic structures, with the study of their characteristic roots and recurrence relations advancing symbolic recurrence theory ...
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Recurrence sequences are widely used mathematical models with applications across many disciplines. Beyond classical second-order sequences, higher-order families such as Tribonacci, Tetranacci, and Pentanacci reveal richer algebraic structures, with the study of their characteristic roots and recurrence relations advancing symbolic recurrence theory ...
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A New Class of Leonardo Hybrid Numbers and Some Remarks on Leonardo Quaternions over Finite Fields
Mathematics, 2023Diana Savin, Elif Tan, Semih Yilmaz
exaly
On the Dual-Generalized Complex Leonardo-like Sequence
2023Şentürk, Gülsüm Yeliz +1 more
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Some Sequence Spaces Using Leonardo Numbers
The Fibonacci QuarterlyMrutyunjaya Meher, Prasanta Kumar Ray
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Revealing the sfumato Technique of Leonardo da Vinci by X‐Ray Fluorescence Spectroscopy
Angewandte Chemie - International Edition, 2010Philippe Walter
exaly