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On the usage of the midpoint method in theory of dynamical systemsThe article considers the midpoint scheme as a finite-difference scheme for a dynamical system
On the quadratization of the integrals for the many-body problemFinite difference method
On Periodic Approximate Solutions of the Three-Body Problem Found by Conservative Difference Schemes based on the midpoint scheme. In this concern, we consider the finite-difference analogue
On the properties of numerical solutions of dynamical systems obtained using the midpoint methodThe article considers the midpoint scheme as a finite-difference scheme for a dynamical system
Instrumental broadening of spectral line profiles due to discrete representation of a continuous physical quantity as discrete point clouds or channels. Each channel corresponds to the midpoint of a small interval
On Difference Schemes for the Many-Body Problem Preserving All Algebraic Integrals–Kutta method of the 4th order and the simplest symplectic method, the midpoint scheme, was made. © 2022
Instrumental broadening of spectral line profiles due to discrete representation of a continuous physical quantity as discrete point clouds or channels. Each channel corresponds to the midpoint of a small interval
On conjugate difference schemes: the midpoint scheme and the trapezoidal scheme relation has been established between the trapezoidal scheme and the midpoint scheme, which preserves all
О разностных схемах для задачи многих тел, сохраняющих все алгебраические интегралы движения Runge-Kutta method of the 4th order and the simplest simplectic method, the midpoint scheme, was made.
On sign-based regression quantiles criterion is a piecewise constant function, which often leads to a non-unique solution. We compare the mid-point
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