Results 31 to 40 of about 1,185,468 (303)
On strong product measurability [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Algebras of Binary Isolating Formulas for Strong Product Theories
Algebras of distributions of binary isolating and semi-isolating formulas are objects that are derived for a given theory, and they specify the relations between binary formulas of the theory.
D.Yu. Emelyanov
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Strong double higgs production at the LHC [PDF]
54 pages, 26 figures. v2: typos corrected, a few comments and one table added.
Contino, Roberto +4 more
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Marginals and the product strong lifting problem
We study the permanence of strong liftings for products of topological probability spaces. We get results to the positive for the 'usual product' or for the product σ-algebra obtained from it by adjoining the two-sided nil-null sets under assumptions ...
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Spectrum and Ricci Curvature on the Weighted Strong Product Graphs
The strong product on graphs is also called the normal product or the AND product. It is the union of Cartesian product and tensor product, and also is a binary operation on graphs. This operation takes two graphs and produces a new graph. In this paper,
Xiaoxiao Zhang, Zenghui Fang
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Adoption of sulfuryl fluoride for the control of stored product insects in Europe and future development [PDF]
The strong commitment to protect the ozone layer by European governments has resulted in the complete phase out of methyl bromide (MB) use in the flour mills and food processing plants.
Drinkall, Mike, Buckley, Stanislas
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Harary Index of Product Graphs
The Harary index is defined as the sum of reciprocals of distances between all pairs of vertices of a connected graph. In this paper, the exact formulae for the Harary indices of tensor product G × Km0,m1,...,mr−1 and the strong product G⊠Km0,m1,...,mr−1
Pattabiraman K., Paulraja P.
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Strong chromatic index of products of graphs [PDF]
Graphs and ...
Olivier Togni
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Products of Strong Świa̧tkowski Functions [PDF]
A function \(f\) is said to be a strong Świątkowski function if whenever \(\alpha , \beta \in I\) and \( y \in I(f(\alpha),f(\beta))\), there is an \(x_0 \in I(\alpha,\beta) \cap C(f)\) such that \(f(x_0) = y\) where \(I\) is a nondegenerate interval, \(I(a,b) = (a,b)\) if \(a < b\) and \((b,a)\) otherwise and \(C(f)\) denotes the set of all points of ...
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The Italian Domination Numbers of Some Products of Directed Cycles
An Italian dominating function on a digraph D with vertex set V(D) is defined as a function f:V(D)→{0,1,2} such that every vertex v∈V(D) with f(v)=0 has at least two in-neighbors assigned 1 under f or one in-neighbor w with f(w)=2.
Kijung Kim
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