for all z ∈ U and t ≥ 0. Then L ( z, t ) admits a continuous extension to U ¯ for each t ≥ 0, and the function F ( z, z ¯ ) defined by F ( z, z ¯ ) = { L ( z, 0 ), | z | < 1, L ( z | z |, log | z | ), | z | ≥ 1. is a k-quasiconformal extension of L ( z, 0 ) to ℂ. Detailed information about Loewner chains and quasiconformal extension criteria can be found in [3, 20 22] and recently in [23 25].
Substantially generalizing a result by Etherington [5] we show that all default theories that have no odd cycles (in some precise sense) have an extension, which can be found efficiently.
The benchmark, which is an extension of YCSB, can be found at: https://github.com/vreniers/ONDM-BenchmarkerThe software is distributed under the Apache 2.0 license.
Other related research work on wireless extensions for traditional Profibus can be found in [15 22].
Recently, the Ostrowski inequality has attracted the attention of many researchers, many remarkable generalizations, extensions, variants and applications can be found in the literature [2 24].
A survey of various extensions of Theorem 1.2 can be found in [7]; we highlight the important results related to those demonstrated in this paper.
In the basic approach, we resort to a single doctor entity, which is rather uncommon in real-life environments, the required extensions to the chaining can be found in Sect.
The results in [25, 28] have been extended by Sun [27] to superlinear delay differential equations of the form (17). Further extensions of these results can be found in [30, 31], where the authors have studied some related super-half-linear differential equations with delay and advance arguments.
Extensions of this method can be found in [ 113] where mutual information values have been used to capture non-linear relations among gene expression values.
