Convexification in Trajectory Optimization
How lossless convexification, successive convexification, and continuous-time path-constraint formulations expose and reuse convex structure in trajectory optimization.
Hi there đź‘‹ These are my notes on some interesting topics.
How lossless convexification, successive convexification, and continuous-time path-constraint formulations expose and reuse convex structure in trajectory optimization.
A derivation and implementation-level comparison of ADMM, PIPGeq, conic PIPG, xPIPG, infeasibility detection, and preconditioning.
How affine prediction, adaptive centering, and a second-order correction turn the KKT equations of a convex QP into a practical solver.
From flight data and system identification to planning, feedback, and a successful perch