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George Lucas is an innovative and talented director, producer, and screenwriter whose prolific career spans decades. While he is best known as the creative mind behind the Star Wars franchise, Lucas first gained renown with his 1973 film American Graffiti, which received five Academy Award nominations, including Best Director and Best Picture.
semanticscholar +5 more sources
Deep Lucas-Kanade Homography for Multimodal Image Alignment [PDF]
Estimating homography to align image pairs captured by different sensors or image pairs with large appearance changes is an important and general challenge for many computer vision applications.
Yiming Zhao, Xinming Huang, Ziming Zhang
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Soil Bulk Density (BD) is an extremely important variable because it is an important site characterization parameter, and it is highly relevant for policy development because it is mandatory for calculating soil nutrient stocks.
Lorenza Pacini +7 more
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LUCAS Soil Biodiversity and LUCAS Soil Pesticides, new tools for research and policy development
The European Green Deal puts a healthy environment at the core of policy‐making initiatives in the European Union (EU). Soil, due to its nature, is a central actor to be considered when developing and implementing actions in many areas, from biodiversity
A. Orgiazzi +9 more
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. The Land Use/Cover Area frame Survey (LUCAS) is an evenly spaced in situ land cover and land use ground survey exercise that extends over the whole of the European Union. LUCAS was carried out in 2006, 2009, 2012, 2015, and 2018.
R. d’Andrimont +8 more
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On the intersections of Fibonacci, Pell, and Lucas numbers [PDF]
We describe how to compute the intersection of two Lucas sequences of the forms $\{U_n(P,\pm 1) \}_{n=0}^{\infty}$ or $\{V_n(P,\pm 1) \}_{n=0}^{\infty}$ with $P\in\mathbb{Z}$ that includes sequences of Fibonacci, Pell, Lucas, and Lucas-Pell numbers.
Bilu +13 more
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On the k-Mersenne–Lucas numbers
In this paper, we will introduce a new definition of k-Mersenne–Lucas numbers and investigate some properties. Then, we obtain some identities and established connection formulas between k-Mersenne–Lucas numbers and k-Mersenne numbers through the use of ...
M. Chelgham, A. Boussayoud
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The quaternionic Gauss-Lucas Theorem [PDF]
The classic Gauss-Lucas Theorem for complex polynomials of degree $d\ge2$ has a natural reformulation over quaternions, obtained via rotation around the real axis. We prove that such a reformulation is true only for $d=2$.
Ghiloni, Riccardo, Perotti, Alessandro
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Lucas Graceful Labeling for Some Graphs [PDF]
By a graph, we mean a finite undirected graph without loops or multiple ...
Nagarajan, A. +2 more
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Mersenne Lucas numbers and complete homogeneous symmetric functions
In this paper, we first introduce new definition of Mersenne Lucas numbers sequence as, for n > 2, mn = 3mn−1 − 2mn−2 with the initial conditions m0 = 2 and m1 = 3.
N. Saba +2 more
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