Sentence examples for order for solving from inspiring English sources

In this paper we present a numerical method of high order for solving the multidimensional elastic plastic wave equation.

Liu et al. [12] present a class of unconditionally stable difference schemes of high order for solving a Riesz space-fractional telegraph equation.

In those solutions, the element order for solving analytical macro displacements depends on the external loads whereas the element orders for solving analytical influence functions are determined from the governing differential equations of influence functions.

Luckily, there's a specific order for solving these problems: first do any math operations in parentheses, then do exponents, then multiply, then divide, then add, and finally subtract.

In this paper, a procedure to design Steffensen-type methods of different orders for solving nonlinear equations is suggested.

We focus on a subdivision of the rectangular domain into many thin subdomains along one of the axes, in combination with a certain ordering for solving the subdomain problems and a GMRES outer iteration.

We tested different choices of maximum MLT orders for solving the inverse problem.

Based on the order conditions of this class, we design a family of strong diagonally drift-implicit stochastic Runge Kutta (DDISRK) methods of order one for solving Itô SDE systems with an m-dimensional standard Wiener process.

Typical (first order) approaches for solving (1.1) involve estimates of the gradient, see for example the classical works of Levitin and Polyak [3], Goldstein and Tretyakov [4] and more recent and related results [5, 6].

In this section, we illustrate the accuracy of the multilevel augmentation method in conjunction with the anti-derivatives of the Daubechies wavelets of order p for solving nonlinear boundary value problems with Dirichlet boundary conditions.

From Ostrowski's scheme adding one step of Newton with 'frozen' derivative and by using a divided difference operator we construct an iterative scheme of order six for solving nonlinear systems.