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The errors between the predicted results and experimental data are small.
By comparing with the existing system Gluster Swift, the proposed system is demonstrated much suitable for the service environment where most of the transmitted data are small files.
Since we may deal with the initial data in the weak Lp-spaces, the existence of self-similar solutions provided the initial data are small homogeneous functions.
In this talk we discuss the problem of global existence of solutions to a coupled wave-Klein-Gordon system in space dimension two when initial data are small, smooth and mildly decaying at infinity.
In this paper we treat non-homogeneous Dirichlet boundary conditions, assuming either that the normal part of velocity on the boundary is equal to zero or that the boundary data are small.
We study the asymptotic behavior for large time of solutions to the Cauchy problem for the generalized Korteweg de Vries (gKdV) equationut+(|u|ρ−1 u)x+13uxxx=0, wherex, t∈Rwhen the initial data are small enough.
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Changes to the data are smaller and less correlated to topographic features.
Sometimes the right data is small.
With few plug-in electric cars available, the sample of data is small.
The difference between the algorithms for the velocity data was small under low noise conditions.
The deviation between calculated and measured data is small at high temperatures, but increases at the lower temperatures investigated.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com