Results 241 to 250 of about 2,031,724 (254)
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Applied Microbiology and Biotechnology, 2016
Comprehensive studies of the biodiversity of the microbial epilithic community on monuments may provide critical insights for clarifying factors involved in the colonization processes. We carried out a high-throughput investigation of the communities colonizing the medieval church of San Leonardo di Siponto (Italy) by Illumina-based deep sequencing ...
CHIMIENTI, Guglielmina Alessandra +9 more
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Comprehensive studies of the biodiversity of the microbial epilithic community on monuments may provide critical insights for clarifying factors involved in the colonization processes. We carried out a high-throughput investigation of the communities colonizing the medieval church of San Leonardo di Siponto (Italy) by Illumina-based deep sequencing ...
CHIMIENTI, Guglielmina Alessandra +9 more
openaire +3 more sources
The Art Bulletin, 1983
By means of a close inspection and intense analysis of Leonardo da Vinci's sketches for The Virgin and Child with Saint Anne and Saint John the Baptist on a sheet in the British Museum, this study reveals Leonardo's systematic development of the composition for his cartoon in the National Gallery, London, and sheds new light on his methods in composing.
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By means of a close inspection and intense analysis of Leonardo da Vinci's sketches for The Virgin and Child with Saint Anne and Saint John the Baptist on a sheet in the British Museum, this study reveals Leonardo's systematic development of the composition for his cartoon in the National Gallery, London, and sheds new light on his methods in composing.
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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
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A Note on Leonardo’s Combinatorial Approach
Journal of Instructional Mathematics, 2023Paula Catarino +2 more
exaly
Os números Híbridos de K-Leonardo
Brazilian Electronic Journal of Mathematics, 2022Paula Catarino +2 more
exaly
Asian Basic and Applied Research Journal
This paper develops unified closed-form formulas for third-order nonhomogeneous linear recurrence relations of Leonardotype sequences, where the driving term is taken to be a polynomial. The method proceeds by decomposing each recurrence into its homogeneous and particular components, yielding explicit solutions that depend simultaneously on the ...
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This paper develops unified closed-form formulas for third-order nonhomogeneous linear recurrence relations of Leonardotype sequences, where the driving term is taken to be a polynomial. The method proceeds by decomposing each recurrence into its homogeneous and particular components, yielding explicit solutions that depend simultaneously on the ...
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On the Dual-Generalized Complex Leonardo-like Sequence
2023Şentürk, Gülsüm Yeliz +1 more
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