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UAV Trajectory Tracking Based on Local Interpolating Splines and Optimal Choice of Knots choice of knots of the interpolating spline. As examples, we use typical second-order curves: ellipses
СПЛАЙНЫ ПО ТРЕХТОЧЕЧНЫМ РАЦИОНАЛЬНЫМ ИНТЕРПОЛЯНТАМFor continuous functions and continuously differentiable (of the first and second orders) functions
Special Version of the Spline Method for Integral Equations of the Third Kind- coefficient having power-order zeros. A special generalized version of the spline method is proposed
ИНТЕРПОЛЯЦИЯ ДВОИЧНЫМИ БАЗИСНЫМИ СПЛАЙНАМИWe define binary basic splines of the second order, indicate an algorithm for constructing
ДВОИЧНЫЕ МАСШТАБИРУЮЩИЕ СПЛАЙН-ФУНКЦИИWe define binary basic splines of natural order and obtain a refinement equation for this splines.
On the approximate solutions of the second basic elasticity theory problem. The first is FEM (Galerkinmethod) and the second is the spline-interpolation solution which is a 3D
Construction of Interpolation Splines Minimizing the Semi-norm in the Space K2(Pm)In ∫ the present paper, using S.L. Sobolev’s method, interpolation splines that minimize
Optimal by the order methods of solving integral equations in a special case singularities of the kernel. We suggest and substantiate special generalized versions of spline methods
On the approximate solutions of the second basic elasticity theory problem. The first is FEM (Galerkinmethod) and the second is the spline-interpolation solution which is a 3D
New versions of spline methods for integral equations of the third kind with singularities in the kernel versions of spline methods. We show that the constructed methods are order optimal. © 2010 Pleiades
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