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"A bonfire should be a minimum distance of five times its height from property," he said.
Let D be a minimum distance k-dominating set of G.
Ms Barton also said the panel would look at whether there should be a minimum distance between a nuclear plant and an airport, and added: "That would rule out an airport like Lydd".
Let D be a minimum distance k-dominating set of T and (P=v_{0}v_{1}cdots v_{d}) be a diameter path of T. Then (dgeq2k+2).
Theorem Suppose that there are transmitters located at points of M independent HPPs 1,⋯,M, with intensities ν1,⋯,ν M, respectively, and that the MS must be a minimum distance of dmin,kfrom the nearest transmitter of HPP k, k = 1,⋯,M.
Denote by (T^{i}) the component of (T-v) containing the vertex (v_{i}), (i=1,ldots,triangle). Let D be a minimum distance k-dominating set of T, S_{1}=bigl{ imid iin{1,2,ldots,triangle}, 0leqvarepsilon _{T^{i}}(v_{i})leq k-1bigr} and S_{2}=bigl{ imid iin{1,2,ldots,triangle}, varepsilon _{T^{i}}(v_{i} geq kbigr}.
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In contrast to that LM-NNDA is a NN classifier induced discriminant analysis method, we further show that the classical Fisher linear discriminant analysis (FLDA) is a minimum distance classifier (i.e. nearest Class-mean classifier) induced discriminant analysis method.
There is a minimum distance constraint between small cells of 20 m.
If (d(A,B)> 0), then it is a contradiction because we know that (d(A,B)) itself is a minimum distance.
Similarly, suppose that (D'cap V(T^{i_{1}})=emptyset) where (D') is a minimum distance k-dominating set of the tree (T'=T-bigcup_{iin S_{1}setminus{i_{1}}}V(T^{i})).
Then there is a minimum distance k-dominating set D of T such that ({v_{k},v_{k+1},v_{d-k}}subseteq D) from the proof of Lemma 3.3.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com