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Exact(2)
Our solution is among the most general solutions for the ramification problem in the situation calculus.
Our theory is based on the most general solutions of the standard two-temperature equations for the spherical geometry.
Similar(58)
This way, its most general solution is obtained and therefore it can be then considered in on-line purposes.
This paper introduces and focuses on the maximum-delay reduction as it represents the most general solution.
This paper introduces and focuses on the reduction of the maximum value of the decoding delay as it represents the most general solution.
The theory developed is the most general solution to the problem of thermocapillary motion of an assemblage of fluid spheres in a three-dimensional unbounded medium.
We could define efficient solvers by introducing all the sources of variability as extra-coordinates in order to solve off-line only once the model to obtain its most general solution to be then considered in on-line purposes.
As it can be seen in the figures, the low complexity solutions presented in the paper require half the computational burden of the most general approach whereas the FVTD approach demands a computational burden between 20 to 30% lower than the most general solution.
Thus we can write: (17) and the concentration at distance x and time t is given by: (18) Since we are solving a linear equation, the most general solution is obtained by summing solutions of type Eqn 18 so that we have: (19) The previous capillary model cannot be used in this case to obtain a solution because the underlying complexity becomes immense.
The most general result is ([2], p.
The most general continuous solution of Equation 1 is f(x)=a x+b where a and b are arbitrary constants.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com