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Sequential convex optimization for hypersonic vehicle trajectory planning with selective virtual control and bidirectional progressive envelope relaxation

  • Yuxin Huang
  • , Cheng Zhang*
  • , Jianhua Yin
  • *Corresponding author for this work
  • Beijing Institute of Technology

Research output: Contribution to journal › Article › peer-review

Abstract

Trajectory optimization for boost–glide hypersonic vehicles is challenging because of strongly nonlinear dynamics, non-convex control constraints, and the artificial infeasibility that may arise during sequential convex programming (SCP). This paper proposes an enhanced SCP framework that integrates selective virtual control and bidirectional progressive envelope relaxation (BPER). The selective virtual-control strategy introduces relaxation only in weakly controllable state channels identified through controllability analysis, thereby reducing unnecessary artificial freedom in the convexified dynamics. For the transformed aerodynamic-control equality, BPER combines an affine lower-envelope constraint with a convex quadratic upper-envelope constraint. The resulting relaxation variables provide a two-sided certificate for the residual of the original control equality. Numerical experiments over a 15-target boost–glide test set show that the proposed framework improves convergence robustness and recovers the transformed-control equality within the prescribed tolerance. Comparisons with a traditional SCP formulation and a pseudo-spectral benchmark demonstrate the improved robustness of the proposed method over the tested target envelope. A supplementary case verifies simultaneous node-wise enforcement of representative dynamic-pressure, convective-heating, and aerodynamic-load-factor limits.

Original languageEnglish
Article number113606
JournalAerospace Science and Technology
Volume180
DOIs
Publication statusPublished - Jan 2027
Externally publishedYes

Keywords

  • Boost-glide hypersonic vehicle
  • Relaxation technique
  • Sequential convex optimization
  • Trajectory optimization

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