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In our Theorem 1.2, we do not need the radially symmetric on the potential V, so we get the non-radially symmetrical solution for system (1.2) with the concave and convex nonlinearities.
But, as long as England rejects federalism, there can be no tidy, symmetrical solution.
A symmetrical solution to take advantage of the beautiful avenue is impossible, so we create a kind of faux-symmetry.
Fig. 6 shows the result of a typical experiment with a symmetrical solution of 500 mM KCl; the membrane was clamped to +80 mV.
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As case studies, the system at equilibrium state and a spherically symmetrical solution-gel phase transition at non-equilibrium states are investigated numerically for analysis of the effects of mobility, surface tension and other parameters on the interface behavior.
Our goal is to develop a model that removes some symmetrical solutions obtained by color permutations.
Our goal is to develop models that remove some symmetrical solutions obtained by color permutations.
When compared with the quarter-wave symmetrical solutions, certain half-wave symmetrical solutions exhibit better performance and additional benefits can be acquired for two-level converters operated under SHE-PWM techniques.
Furthermore, we show the existence and uniqueness of classical radially symmetrical solutions and illustrate their qualitative behaviour by numerical simulations using Matlab.
The HW symmetrical solutions are experimentally verified on a laboratory setup in order to confirm the validity of the solutions sets.
The following symmetrical solutions were used for glutamate-mediated stimulation: external solution (mM): KCl 145, CaCl2 2, HEPES 10, D-Glucose 5 pH 7.4 NaOH; pipette solution (mM): KCl 145, CaCl2, HEPES 10, EGTA 10 pH 7.2 KOH.
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