The size Ramsey number $\\hat{R}(\\mathcal{C}, P_n)$ is the smallest integer $m$ such that there exists a graph $G$ with $m$ edges for which $Go (\\mathcal{C}, P_n)$. Dudek, Khoeini and Pra{\\l}at proved that for sufficiently large $n$, $2.0036n \\le \\hat{R}...
(MALTA)_ ISOLATION OF GRAPHS 1:04:30 Equidistribution of some families of short exponential sums 51:34 Local to global principle for higher moments of the natural density 53:01 The size function for imaginary cyclic sextic fields 45:23 Mean values of long Dirichlet polynomials 54:49 NIKA ...
(MALTA)_ ISOLATION OF GRAPHS 1:04:30 Equidistribution of some families of short exponential sums 51:34 Local to global principle for higher moments of the natural density 53:01 The size function for imaginary cyclic sextic fields 45:23 Mean values of long Dirichlet polynomials 54:49 NIKA ...
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The on-line degree Ramsey numberRΔ(G) of a graph G is the minimum k such that Builder wins an Sk-game in which G is the goal graph. In this paper, we complete the investigation begun by Butterfield etal. into the on-line degree Ramsey numbers of n-cycles. Namely, we show that ...
In the following, we first present a result on Ramsey numbers of ES-trees versus odd cycles. This turns out to be easy to prove, as is clear from the proof in Section 3. Using this result, we establish a theorem on Ramsey numbers of ES-trees versus wheels of even order. By this re...
The plan for losing the lawn will vary with the size of your greensward. A small patch could be converted to a new reality in one go. A larger area might better be reduced incrementally, to spread the effort and the design issues over two or three years. ...
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(MALTA)_ ISOLATION OF GRAPHS 1:04:30 Equidistribution of some families of short exponential sums 51:34 Local to global principle for higher moments of the natural density 53:01 The size function for imaginary cyclic sextic fields 45:23 Mean values of long Dirichlet polynomials 54:49 NIKA ...
(MALTA)_ ISOLATION OF GRAPHS 1:04:30 Equidistribution of some families of short exponential sums 51:34 Local to global principle for higher moments of the natural density 53:01 The size function for imaginary cyclic sextic fields 45:23 Mean values of long Dirichlet polynomials 54:49 NIKA ...