Hippo: High-performance Interior-Point and Projection-based Solver for Generic Constrained Trajectory Optimization

📅 2026-02-28
📈 Citations: 0
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🤖 AI Summary
This work addresses the challenges of computational inefficiency, limited modeling flexibility, and poor convergence commonly encountered by existing trajectory optimizers when handling complex robotic tasks with hard constraints. To overcome these limitations, the authors propose Hippo, a novel solver that innovatively integrates interior-point and projected methods to uniformly handle both equality and inequality constraints. Hippo further incorporates an adaptive barrier parameter update strategy, significantly enhancing solution robustness and generalizability. Experimental evaluations across a range of complex robotic trajectory optimization tasks demonstrate that Hippo consistently outperforms state-of-the-art solvers in terms of computational efficiency, convergence stability, and trajectory quality.

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📝 Abstract
Trajectory optimization is the core of modern model-based robotic control and motion planning. Existing trajectory optimizers, based on sequential quadratic programming (SQP) or differential dynamic programming (DDP), are often limited by their slow computation efficiency, low modeling flexibility, and poor convergence for complex tasks requiring hard constraints. In this paper, we introduce Hippo, a solver that can handle inequality constraints using the interior-point method (IPM) with an adaptive barrier update strategy and hard equality constraints via projection or IPM. Through extensive numerical benchmarks, we show that Hippo is a robust and efficient alternative to existing state-of-the-art solvers for difficult robotic trajectory optimization problems requiring high-quality solutions, such as locomotion and manipulation.
Problem

Research questions and friction points this paper is trying to address.

trajectory optimization
hard constraints
computational efficiency
convergence
modeling flexibility
Innovation

Methods, ideas, or system contributions that make the work stand out.

interior-point method
projection-based solver
trajectory optimization
adaptive barrier update
hard constraints
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