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We consider the air-ice drag coefficient for stably stratified flow by using the logarithmic velocity profile.
After eliminating the strong effect of ionic conduction by using the logarithmic derivative approximation ε"∝∂ε′∂lnω, derived from the Kramers-Kronig relations, the n-mode relaxation occurring at low frequencies above Tg for the rigid epoxy system is revealed.
We also establish the global well-posedness of strong solutions for this system, with any initial data (v0,T0)∈H1∩L∞, such that ∂zv0∈Lm, for some m∈(2,∞), by using the logarithmic type anisotropic Sobolev inequality and a logarithmic type Gronwall inequality.
We construct the Lyapunov function by using the logarithmic functions.
By using the logarithmic derivative lemma and properties of Nevanlinna's characteristic function, we have T ( r, w ( i ) w ) = O ( log r ) + S ( r, w ).
Our aim is to show that the Ornstein-Uhlenbeck operator contributes to enlargement of the basin by using the logarithmic Sobolev inequality.
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These rules prioritize delay-sensitive flows by using the linear, logarithmic, or exponential functions of the HoL delay as reported in Section 4.1.
end{aligned} By using the lemma on logarithmic derivative again, we get (mu(f geq mu(A_{s})).
However, in this paper we study the exponential stability in mean square of the exact solution to SLSDDEs by using the definition of logarithmic norm.
Secondly, we give the exponential stability in mean square of the exact solution to SLSDDEs by using the definition of logarithmic norm.
Again by using the linear regression technique in logarithmic scale we were able to determine the n 2 e k 2 coefficients from Equation 5, which represent a relation between the load and the lifespan for the polyurethane adhesive.
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