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Found 7 papers, 1 papers with code
Continuation Newton methods with deflation techniques for global optimization problems
The global minimum point of an optimization problem is of interest in engineering fields and it is difficult to be found, especially for a nonconvex large-scale optimization problem.
Explicit continuation methods with L-BFGS updating formulas for linearly constrained optimization problems
This paper considers an explicit continuation method with the trusty time-stepping scheme and the limited-memory BFGS (L-BFGS) updating formula (Eptctr) for the linearly constrained optimization problem.
Optimization and Control Numerical Analysis Dynamical Systems Numerical Analysis
Primal-dual path-following methods and the trust-region updating strategy for linear programming with noisy data
Numerical results show that the new method is more robust than the other two methods for the rank-deficient problem with the small noise data.
Continuation Newton methods with the residual trust-region time-stepping scheme for nonlinear equations
For nonlinear equations, the homotopy methods (continuation methods) are popular in engineering fields since their convergence regions are large and they are quite reliable to find a solution.
Numerical Analysis Numerical Analysis Dynamical Systems Optimization and Control
Improving Vertical Positioning Accuracy with the Weighted Multinomial Logistic Regression Classifier
In this paper, a method of improving vertical positioning accuracy with the Global Positioning System (GPS) information and barometric pressure values is proposed.
A Visual-inertial Navigation Method for High-Speed Unmanned Aerial Vehicles
This paper investigates the localization problem of high-speed high-altitude unmanned aerial vehicle (UAV) with a monocular camera and inertial navigation system.
Symplectic Geometric Methods for Matrix Differential Equations Arising from Inertial Navigation Problems
This article explores some geometric and algebraic properties of the dynamical system which is represented by matrix differential equations arising from inertial navigation problems, such as the symplecticity and the orthogonality.
