Exact(2)
The channel of type j can be chosen with an identical probability among the available channel types in the set of M i.
In contrast, the dominant STM DT170 demonstrated only 112 MLVA types in the set of 1,953 isolates.
Similar(58)
However, Yuenyongviwat and Tangtrakulwanich [1] found no differences between these dressing types in the setting of tibial external fixators used for trauma (46.7 % of patients with pin track infections with silver sulphadiazine dressings versus 40.0 % with dry gauze).
Both putative clades are supported by multiple unique and identical sequence motifs in conserved alignment regions of ITS1, as shown in Fig. 4. X and Z are illustrative of the dominance of Australasian-derived sequences (12 ITS-types) in the set of 21 ITS-types recovered from only one biogeographical region (= 57%).
These results indicate considerable differences between each cell type in the set of K4/K9 bivalent promoters.
The strength of differential expression between any pair of experiments was estimated by M i = log2 ratio) = X i - X a, where a represented one particular cell type and i represented each given cell type in the set.
Because these mutants lack integuments, any gene that is expressed mostly in these structures should be at a much lower abundance relative to wild type in the set of mRNAs isolated from these mutants.
The strength of differential expression between any pair of experiments was estimated by M i = log2 ratio) = X i- X a, where a represented one particular cell type and i represented each given cell type in the set: B (basal), L (luminal), S (stromal), E (endothelial), G3 (Gleason 3) or G4 (Gleason 4).
It is possible that the classification was biased by the uniqueness of the protein types in this set.
In this paper, we establish Bochner Weil type theorems and integral formulas of Lévy Khinchin type in the setting of locally compact commutative semigroups with involution.
The aim of this paper is to prove common fixed point theorems for coincidentally commuting nonself mappings satisfying a generalized contraction condition of Ćirić type in the setting of cone metric spaces.
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