Results 31 to 40 of about 7,087,724 (289)
The critical need for child and youth perceptions of active living in India: capturing context complexity in rural and urban regions [PDF]
Background The physical inactivity pandemic not only has a negative impact on the physical and mental health of children and youth, but it is also a key contributor to the non-communicable disease (NCD) burden, particularly among low- and middle-income ...
Tarun Reddy Katapally +3 more
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This note corrects a previous treatment of algorithms for the metric DTR, Depth by the ...
Haworth, Guy McCrossan
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Background and Objectives: Complex wounds in the hand and distal lower extremities pose challenges in reconstructive surgery, often involving critical structures like tendons.
Mehmet Yucens +6 more
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Ergativity and depth of analysis [PDF]
In this paper, I argue that “depth of analysis” does not deserve the prestige that it is sometimes given in general linguistics. While language description should certainly be as detailed as possible, general linguistics must rely on worldwide comparison
Haspelmath, M.
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Active school transportation (AST), including walking or cycling to school, is common among children and youth in India. However, rising air pollution and public health advisories may encourage parents to restrict outdoor activities. The role of parental
Sheriff Tolulope Ibrahim +5 more
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In this research, we consider decision trees that incorporate standard queries with one feature per query as well as hypotheses consisting of all features’ values.
Mohammad Azad, Mikhail Moshkov
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The colourful simplicial depth conjecture [PDF]
Given $d+1$ sets of points, or colours, $S_1,\ldots,S_{d+1}$ in $\mathbb R^d$, a colourful simplex is a set $T\subseteq\bigcup_{i=1}^{d+1}S_i$ such that $|T\cap S_i|\leq 1$, for all $i\in\{1,\ldots,d+1\}$. The colourful Carath\'eodory theorem states that,
Sarrabezolles, Pauline
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Depth, Stanley depth and regularity of ideals associated to graphs
Let $\mathbb{K}$ be a field and $S=\mathbb{K}[x_1,\dots,x_n]$ be the polynomial ring in $n$ variables over $\mathbb{K}$. Let $G$ be a graph with $n$ vertices. Assume that $I=I(G)$ is the edge ideal of $G$ and $J=J(G)$ is its cover ideal. We prove that ${\
Fakhari, S. A. Seyed
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lathrop, James I., Lutz, Jack H.
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Infrared imaging emerges as a promising technique for vision tasks within environments characterized by low or obscured visibility. However, the scarcity of infrared datasets, particularly those comprising paired infrared-visible images, addresses ...
Yan Wang, Lianbing Deng
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