Results 21 to 30 of about 1,317,187 (329)
A mathematical theory of pure exchange economies without the no-critical-point hypothesis
, 1980 van Jh Jan Geldrop
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Sharp hierarchical upper bounds on the critical two-point function for long-range percolation on Zd [PDF]
Journal of Mathematics and Physics, 2022 Consider long-range Bernoulli percolation on [Formula: see text] in which we connect each pair of distinct points x and y by an edge with probability 1 − exp(− β‖ x − y‖− d− α), where α > 0 is fixed and β ⩾ 0 is a parameter.
Tom Hutchcroft
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Log‐Sobolev inequality for near critical Ising models [PDF]
Communications on Pure and Applied Mathematics, 2022 For general ferromagnetic Ising models whose coupling matrix has bounded spectral radius, we show that the log‐Sobolev constant satisfies a simple bound expressed only in terms of the susceptibility of the model.
R. Bauerschmidt, B. Dagallier
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Teacher Learning towards Equitable Mathematics Classrooms: Reframing Problems of Practice
Education Sciences, 2023 This study responds to the debate on understanding and evaluating teacher learning in professional development programmes, with particular reference to the development of equitable mathematics classrooms.
Yvette Solomon +2 more
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Journal of Research and Advances in Mathematics Education, 2023 Like in proving, teachers have an important role in critical thinking because critical thinking is not an innately given skill, rather, it is acquired later in life.
Elif Akşan Kiliçaslan +1 more
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2023 Topological Data Analysis and Visualization (TopoInVis), 2023 11 pages, 8 figures, to appear in an IEEE VGTC sponsored ...
Vietinghoff, Dominik +3 more
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Foliation by Area-constrained Willmore Spheres Near a Nondegenerate Critical Point of the Scalar Curvature [PDF]
International mathematics research notices, 2018 Let $(M,g)$ be a three-dimensional Riemannian manifold. The goal of the paper is to show that if $P_{0}\in M$ is a nondegenerate critical point of the scalar curvature, then a neighborhood of $P_{0}$ is foliated by area-constrained Willmore spheres ...
N. Ikoma, A. Malchiodi, Andrea Mondino
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A Critical Mathematics Education for Climate Change
Applying Critical Mathematics Education, 2021 Climate change is an urgent global challenge. Responding to climate change requires significant critical mathematical understanding on the part of all citizens.
R. Barwell, K. Hauge
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Design as the basis for integrated STEM education: A philosophical framework
Frontiers in Education, 2023 STEM—science, technology, engineering, and mathematics—has become important as an educational construct and phenomenon in recent years. However, it is only just recently that STEM education has begun to be examined from a philosophical point of view ...
Jonas Hallström, Piet Ankiewicz
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