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On the convergence rate of an iterative method for the linearized navier-stokes equations of the implementation of Newton's method as applied to nonlinear problem is determined primarily by the efficiency
Certain aspects of applying Newton's method to the Navier-Stokes equations in the practical use of Newton's method is associated with the inversion of the Fŕechet derivative. The method
Verification of the second-order optimality conditions in the modeling of the sc expedition with the returning to the earth based on two Lambert's problems solving of Lambert's problems with the use of universal variable, Stumpff functions and Newton's method
NON-LINEAR BEHAVIOR OF THIN SPHERICAL SHELLS method, two principles are used: linear and non-linear. The principle of the linear also called
Method of optimal trajectories design for a spacecraft with a jet engine of a large limited thrust in problems with the phasing condition is solved numerically with the use of shooting method, Newton's method and the parameters continuation
Optimal interplanetary spacecraft flights design with many-revolution braking maneuver by a low thrust jet engine. The vector function root is found with the use of Newton's method with Isaev-Sonin's modification
Mathematical Modeling of a Hydrodynamic Lubrication of a Piston Skirt Considering the Deformations and Dynamics of the Piston Displacement-difference approximation is reduced to solving a system of nonlinear equations by Newton's method. The effect of a change
Critical solutions of nonlinear equations: local attraction for Newton-type methods from which the iterates generated by a certain class of Newton-type methods necessarily converge
Local Attractors of Newton-Type Methods for Constrained Equations and Complementarity Problems with Nonisolated Solutions of Newton-type methods is well defined and necessarily converges to this specific solution (despite
Reducing Effects of Initial Imperfection by Investment in the Orthotropic Characteristics of Laminated Composite Plate-order shear deformation theory. The Newmark’s implicit time integration method and Newton-Raphson iteration
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