We remark that the integration method is uniform and enough to transform any nonlocal boundary value problem of ordinary differential equations into an integral equation [19, 31].
The advantages of the products obtained by this method are uniform sizes, crystallinity, and regular shapes [8].
SEM confirms that the Li(Ni1/3Co1/3Mn1/3 O2 particles obtained by this method are uniform.
Furthermore, in comparison with the theoretical analysis of the classical finite element methods in which the space is discretized by piecewise polynomial functions and the time is discretized by difference quotients, the theoretical analysis of such a method is uniform for any degree polynomials in time used to approximate the time variable.
The method is appropriate for uniform and nonuniform filter bank realizations, while aliasing problems due to spectral overlapping in adjacent channels are also addressed.
The convergence analysis is given and the method is shown to have uniform convergence of second order.
The method is validated on the uniform flow passing a cylinder (a two-dimensional flow with a solid structure) and several problems of bubble dynamics (axi-symmetrical flows with a free surface) for both steady and unsteady flows.
A final problem with the method is the use of uniform non-informative priors, which are essentially adding an observation of one patient to each outcome range.
The method is intended for measuring geographically uniform lichen areas, evenly used for reindeer grazing.
The method is proposed based on the uniform load surface (ULS) curvature, and developed according to the synergy of gapped smoothing method (GSM) and Teager energy operator (TEO), which is denoted as GSM-TEO method.
The method is applied to curved plates with uniform radius of curvature, and the natural frequencies and the mode shapes of vibration are calculated numerically, from which the dynamic properties of various types of vibration arising in the plates are clarified quantitatively.
