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end{aligned} Using the assumption (iv) posed on the function f and dividing both sides of the latter inequality by (f^{1/gamma}y(t)), one can see that begin{aligned} frac{y(t)}{f^{1/gamma} y(t))}&ge f^{1/gamma} biggl( frac{1}{R_{1} t,t_{1})} biggr) int_{t_{1}}^{t} biggl(frac{f(R_{1}(g(s),t_{1}))}{r_{1}(s)} int_{s}^{infty}tilde{Q} u),mathrm {d}u biggr)^{1/gamma},mathrm {d}s.
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Compactness and noncompactness assumptions posed on the potential function V ( x ) are also discussed.
There are two cases of noncompactness conditions that are posed on the potential functions V ( x ) [16], and the assumption ( V 6 ) is also adopted in [17]: ( V 5 ): V ∈ C ( R N, R ), inf R N V ( x ) ≥ V 0 > 0. V ( x ) is 1-periodic in each of x 1, x 2, …, x N. ( V 6 ): 0 < inf R N V ( x ) ≤ lim x → ∞ V ( x ) = sup R N V ( x ) < ∞.
We describe simplified conditions for imposing NPR, posed on the frequency response of the distortion transfer function and on the stopband attenuation of the prototype filters.
There is no constraint posed on the original information signal.
The algorithm gives the mobile robot (MR) pose on the basis of the difference between the MR desired pose and the MR current pose.
Repeat the pose on the opposite side.
This result is rather unexpected and poses new questions on the function of cross talk.
1– 6 Another problem posed by the scoring function approach, is the strong dependency of scoring efficiency on a particular data set.
Once comfortable with this pose, one can move on to try the Wheel pose.
Based on the implicit functions which characterize the relation between the coordinates of the active joints and the end-effector pose, the control functions are determined.
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