A review of optimization techniques in spacecraft flight trajectory design
For most atmospheric or exo-atmospheric spacecraft flight scenarios, a well-designed
trajectory is usually a key for stable flight and for improved guidance and control of the …
trajectory is usually a key for stable flight and for improved guidance and control of the …
Selected mathematical optimization methods for solving problems of engineering practice
A Vagaská, M Gombár, Ľ Straka - Energies, 2022 - mdpi.com
Engineering optimization is the subject of interest for many scientific research teams on a
global scale; it is a part of today's mathematical modelling and control of processes and …
global scale; it is a part of today's mathematical modelling and control of processes and …
Trajectory optimization of space maneuver vehicle using a hybrid optimal control solver
In this paper, a constrained space maneuver vehicles trajectory optimization problem is
formulated and solved using a new three-layer-hybrid optimal control solver. To decrease …
formulated and solved using a new three-layer-hybrid optimal control solver. To decrease …
Proximal Galerkin: A structure-preserving finite element method for pointwise bound constraints
The proximal Galerkin finite element method is a high-order, low iteration complexity,
nonlinear numerical method that preserves the geometric and algebraic structure of …
nonlinear numerical method that preserves the geometric and algebraic structure of …
Improved gradient-based algorithm for solving aeroassisted vehicle trajectory optimization problems
SPACE maneuver vehicles (SMVs)[1, 2] will play an increasingly important role in the future
exploration of space because their onorbit maneuverability can greatly increase the …
exploration of space because their onorbit maneuverability can greatly increase the …
An SQP method for equality constrained optimization on Hilbert manifolds
A Schiela, J Ortiz - SIAM Journal on Optimization, 2021 - SIAM
We extend a sequential quadratic programming method for equality constrained
optimization to the setting of Hilbert manifolds. The use of retractions and linearizing maps …
optimization to the setting of Hilbert manifolds. The use of retractions and linearizing maps …
Optimization of drug scheduling for cancer chemotherapy with considering reducing cumulative drug toxicity
P Liu, Q **ao, S Zhai, H Qu, F Guo, J Deng - Heliyon, 2023 - cell.com
An improved optimal drug scheduling model with considering two control drugs is proposed
and the Gauss pseudospectral-based optimization method is studied to decrease the tumor …
and the Gauss pseudospectral-based optimization method is studied to decrease the tumor …
A globally convergent method to accelerate topology optimization using on-the-fly model reduction
We present a globally convergent method to accelerate density-based topology optimization
using projection-based reduced-order models (ROMs) and trust-region methods. To …
using projection-based reduced-order models (ROMs) and trust-region methods. To …
Model predictive control for the operation of a hybrid mvac and mvdc electric warship
J Young, MA Cook, DG Wilson… - 2023 IEEE Electric Ship …, 2023 - ieeexplore.ieee.org
The following paper provides details of an optimal control algorithm for the operation and
analysis of an electric microgrid designed to power either a medium voltage AC (MVAC) …
analysis of an electric microgrid designed to power either a medium voltage AC (MVAC) …
A memory-distributed quasi-newton solver for nonlinear programming problems with a small number of general constraints
CG Petra - Journal of Parallel and Distributed Computing, 2019 - Elsevier
We address the problem of parallelizing state-of-the-art nonlinear programming optimization
algorithms. In particular, we focus on parallelizing quasi-Newton interior-point methods that …
algorithms. In particular, we focus on parallelizing quasi-Newton interior-point methods that …