Results 91 to 100 of about 99,371 (246)
ABSTRACT Maintaining planetary borders is crucial to prevent significant Earth system shifts. Climate change, primarily driven by carbon emissions, necessitates reducing urban carbon footprints. Cities contribute significantly to emissions, and citizens play a crucial role in creating ecologically sustainable cities by changing attitudes.
Naghmeh Mohammadpourlima+2 more
wiley +1 more source
Strong uniqueness of the Ricci flow [PDF]
In this paper, we derive some local a priori estimates for Ricci flow. This gives rise to some strong uniqueness theorems. As a corollary, let $g(t)$ be a smooth complete solution to the Ricci flow on $\mathbb{R}^{3}$, with the canonical Euclidean metric $E$ as initial data, then $g(t)$ is trivial, i.e. $g(t)\equiv E$.
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The BAT had larger areas under the receiver‐operator‐characteristic curve to identify BM (0.90) and FM (0.81) allergies compared to SPT (0.70 and 0.78) and sIgE (0.79 and 0.74) to cow's milk. Using optimal cut‐offs for BM allergy, sensitivity and specificity were 80/90% for BAT, 70/64% for SPT, and 90/66% for sIgE to cow's milk.
Irene Bartha+17 more
wiley +1 more source
Curvature cones and the Ricci flow. [PDF]
Survey paper, comments are ...
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ABSTRACT It is of paramount importance that children are equipped with the requisite digital parenting skills to protect them from the risks and threats that they may encounter in the digital environment while also enabling them to seize the opportunities that the digital realm presents.
Yıldız Özaydin Aydoğdu+5 more
wiley +1 more source
Geometric Classifications of Perfect Fluid Space-Time Admit Conformal Ricci-Bourguignon Solitons
This paper is dedicated to the study of the geometric composition of a perfect fluid space-time with a conformal Ricci-Bourguignon soliton, which is the extended version of the soliton to the Ricci-Bourguignon flow.
Noura Alhouiti+5 more
doaj +1 more source
Eternal solutions to the Ricci flow [PDF]
A Ricci flow is a family of Riemannian metrics \(g = g(t)\) on a fixed manifold \(X\) such that \({\partial g\over \partial t} = -2 \text{Ric}\). (Let \text{Riem}, \text{Ric}, \(R\) denote the curvature tensor, Ricci tensor, scalar curvature respectively to \(g\).) It is assumed here to be eternal, i.e.
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ABSTRACT The significance of walkability in creating sustainable and livable cities cannot be overstated. However, the majority of cities in Turkey still struggle to meet the needs of vulnerable populations, particularly parents with children aged 0–6, in terms of walkability.
Hatice Cobankaya+3 more
wiley +1 more source
Charting cellular differentiation trajectories with Ricci flow
Complex biological processes, such as cellular differentiation, require intricate rewiring of intra-cellular signalling networks. Previous characterisations revealed a raised network entropy underlies less differentiated and malignant cell states.
Anthony Baptista+2 more
doaj +1 more source
Ricci flow and the holonomy group [PDF]
Abstract. We prove that the reduced holonomy group of a complete smooth solution to the Ricci flow of uniformly bounded curvature cannot spontaneously contract within the lifetime of the solution. It follows then, from an earlier result of Hamilton, that the holonomy is exactly preserved by the equation. In particular, a solution to the
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