Results 41 to 50 of about 13,753 (265)
منظومة فيبوناتشى الرقمية کمصدر رياضي لإثراء التصميم [PDF]
إن التوجه للبحث عن مرجعيات ومصادر للمعرفة تتميز بالأصالة وتضاف الى المخزون المرجعي للمصمم لتکون خلفيات فکرية ومنابع معرفة والهام يعد من أهم الإشکاليات التصميمية فعملية التصميم متجددة ومتطورة وتتزامن مع متطلبات العصر من تحديث وتغيير وبالتالي وجب البحث في ...
اسلام محمد السيد هيبة
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Números Híbridos de K-Leonardo
This work presents a study on the hybrid numbers of K-Leonardo, based on the results obtained on the Leonardo sequence presented at first by Catarino and Borges (2020) and on the set of hybrid numbers, initially presented by Özdemir (2018).
Alves, Francisco Régis Vieira +5 more
core +1 more source
The First Study of Mersenne--Leonardo Sequence
In this study, we introduce a new class of numbers, referred to as Modified Mersenne--Leonardo numbers. The aim of this paper is to define the Modified Mersenne--Leonardo sequence and investigate some of its properties, including the recurrence relation,
Paula Maria Machado Cruz Catarino +1 more
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Learning to image and compute with multimode optical fibers
Multimode fibers (MMF) were initially developed to transmit digital information encoded in the time domain. There were few attempts in the late 60s and 70s to transmit analog images through MMF.
Rahmani Babak +5 more
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ABSTRACT Introduction/Objective Acute intracranial stenting during endovascular thrombectomy (EVT) for ischemic stroke requires intraprocedural antiplatelet therapy (APT) to maintain patency. However, the hemorrhagic risk of combining APT with intravenous thrombolysis (IVT) remains uncertain.
Aaron Rodriguez‐Calienes +75 more
wiley +1 more source
On Generalized Metallic Leonardo Numbers: Silver, Bronze, and Copper Cases
In this article, we discuss three new extensions of the Leonardo numbers in a generalized way, which we call the generalized Silver, Bronze, and Copper Leonardo numbers that converge to the Silver, Bronze, and Copper ratios, unifying existing metallic ...
Munesh Kumari +2 more
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Leonardo and hyper-Leonardo numbers via Riordan arrays
UDC 511 A generalization of the Leonardo numbers is defined and called the hyper-Leonardo numbers. Infinite lower triangular matrices, whose elements are Leonardo and hyper-Leonardo numbers are considered. Then the A - and Z -sequences of these matrices are obtained. Finally, the combinatorial identities between the hyper-Leonardo and Fibonacci
Alp, Yasemin, Kocer, E. Gokcen
openaire +2 more sources
Edible electronics needs integrated logic circuits for computation and control. This work presents a potentially edible printed chitosan‐gated transistor with a design optimized for integration in circuits. Its implementation in integrated logic gates and circuits operating at low voltage (0.7 V) is demonstrated, as well as the compatibility with an ...
Giulia Coco +8 more
wiley +1 more source
We introduce a computational workflow that combines quantum chemical calculations and machine learning techniques to predict the catalytic performance of a wide range of catalysts in the nitrogen reduction reaction (NRR). The analysis of the trained models provides insights into the complex structure–activity relationship in experimental catalytic ...
Leonardo Di Ciano +5 more
wiley +1 more source
On some identities for the DGC Leonardo sequence [PDF]
In this study, we examine the Leonardo sequence with dual-generalized complex (DGC) coefficients for 𝔭∈ℝ. Firstly, we express some summation formulas related to the DGC Fibonacci, DGC Lucas, and DGC Leonardo sequences.
Çiğdem Zeynep Yılmaz +1 more
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