Results 11 to 20 of about 19,688 (266)
Quasi-Packing Different Spheres with Ratio Conditions in a Spherical Container
Mathematics, 2023 This paper considers the optimized packing of different spheres into a given spherical container under non-standard placement conditions. A sphere is considered placed in the container if at least a certain part of the sphere is in the container. Spheres
Andreas Fischer +4 more
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Some Dimensional Results of a Class of Homogeneous Moran Sets
Journal of Mathematics, 2021 In this paper, we construct a class of special homogeneous Moran sets: mk-quasi-homogeneous perfect sets, and obtain the Hausdorff dimension of the sets under some conditions.
Jingru Zhang, Yanzhe Li, Manli Lou
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Modern Stochastics: Theory and Applications, 2015 The article is devoted to finding conditions for the packing dimension preservation by distribution functions of random variables with independent $\tilde{Q}$-digits.
Oleksandr Slutskyi
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Nucleon matrix element of Weinberg's CP-odd gluon operator from the instanton vacuum
Physics Letters B, 2021 We calculate the nucleon matrix element of Weinberg's dimension-6 CP-odd gluon operator fabc(F˜μν)a(Fμρ)b(Fρν)c in the instanton vacuum. In leading order of the instanton packing fraction, the dimension-6 operator is effectively proportional to the ...
C. Weiss
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Billingsley’s packing dimension [PDF]
Proceedings of the American Mathematical Society, 2007 For a stochastic process on a finite state space, we define the notion of a packing measure based on the naturally defined cylinder sets. For any two measures ν
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A Formula of Packing Pressure of a Factor Map
Entropy, 2017 In this paper, using the notion of packing pressure, we show a formula of packing pressure of a factor map. We also give an application in conformal repellers.
Cao Zhao +3 more
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On packing and covering polyhedra in infinite dimensions [PDF]
Operations Research Letters, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luis Rademacher +2 more
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The sphere packing problem in dimension $24$ [PDF]
Annals of Mathematics, 2017 17 ...
Cohn, Henry +4 more
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Symplectic Packing in Dimension 4 [PDF]
Geometric And Functional Analysis, 1997 We discuss closed symplectic 4-manifolds which admit full symplectic packings by $N$ equal balls for large $N$'s. We give a homological criterion for recognizing such manifolds. As a corollary we prove that ${\Bbb C}P^2$ can be fully packed by $N$ equal balls for every $N\geq 9$.
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Effective Packing Dimension and Traceability
Notre Dame Journal of Formal Logic, 2010 We study the Turing degrees which contain a real of effective packing dimension one. Downey and Greenberg showed that a c.e. degree has effective packing dimension one if and only if it is not c.e. traceable. In this paper, we show that this characterization fails in general.
Rod Downey, Keng Meng Ng
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