Results 51 to 60 of about 20,938 (205)
Analysis of Dimension Stone Waste Addition to the Clayey Mass Used in Roof Tile Production [PDF]
Materials Research, 2015 Addition of dimension stone waste to clayey mass is an alternative to make the dimension stone sector more environmentally sustainable and to reduce the consumption of clayey raw material.
Alessandra Savazzini dos Reis +2 more
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Свойство выпуклости взаимных мультифрактальных размерностей [PDF]
Проблемы анализа, 2010 В работе установлено свойство выпуклости взаимной мультифрактальной упаковочной размерности подмножества пересечения носителей вероятностных борелевских мер μ и v.
Светова Н. Ю.
doaj
Sphere packings in Euclidean space with forbidden distances
Forum of Mathematics, SigmaIn this paper, we study the sphere packing problem in Euclidean space where we impose additional constraints on the separations of the center points. We prove that any sphere packing in dimension $48$ , with spheres of radii r, such that no two ...
Felipe Gonçalves, Guilherme Vedana
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Packing dimension results for anisotropic Gaussian random fields
, 2011 International audienceLet $X=\{X(t), t \in \R^N\}$ be a Gaussian random field with values in $\R^d$ defined by $$X(t) = \big(X_1(t), \ldots, X_d(t)\big), \qquad \forall \ t \in \R^N, $$ where $X_1, \ldots, X_d$ are independent copies of a centered real ...
Yimin Xiao +5 more
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An Effective Corner Increment-Based Algorithm for the Two-Dimensional Strip Packing Problem
IEEE Access, 2018 The 2-D strip packing problem is an NP-hard combinatorial optimization problem. Given a strip with fixed width and infinite height, the aim of strip packing is to pack a set of rectangles with known widths and heights into the strip such that the used ...
Zhen Chen, Jianli Chen
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Packing Multidimensional Spheres in an Optimized Hyperbolic Container
MathematicsThe problem of packing multidimensional spheres in a container defined by a hyperbolic surface is introduced. The objective is to minimize the height of the hyperbolic container under non-overlapping and containment conditions for the spheres ...
Yuriy Stoyan +6 more
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Use of genetic algorithms for solving problems of optimal cutting
ITM Web of Conferences, 2016 Cutting and packing problem is one of the most common optimization problem. Even a small space or material savings allow obtaining substantial advantages on an industrial scale. This paper proposes the genetic algorithm to solve this problem. It includes
Sergievskiy Maxim, Syroezhkin Sergey
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Divergence points of self-similar measures and packing dimension
, 2007 Let μ be a self-similar measure in Rd. A point x∈Rd for which the limit limr↘0logμB(x,r)logr does not exist is called a divergence point. Very recently there has been an enormous interest in investigating the fractal structure of various sets of ...
Olsen, L. +6 more
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Algorithmic Symplectic Packing [PDF]
, 2021 In this thesis we explore a symplectic packing problem where the targets and domains are $2n$-dimensional symplectic manifolds. We work in the context where the manifolds have first homology group equal to $\Z^n$ and we require the embeddings to induce ...
Fischer, Greta
core
A φ-Contractivity and Associated Fractal Dimensions
Fractal and FractionalIn this paper, we extend the concept of dimension of sets to some general frameworks relative to a gauge function φ, where two simultaneous dimensions are introduced.
Nifeen H. Altaweel +2 more
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