Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes

Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes | Signal Canvas | ScienceToStartup

Page Freshness

Signal Canvas proof surface

Canonical route: /signal-canvas/iterative-convex-optimization-with-control-barrier-functions-for-obstacle-avoidance-among-polytopes

stale

Proof freshness: stale
Proof status: unverified
Display score: 7/10
Last proof check: 2026-04-02
Score updated: 2026-04-02
Score fresh until: 2026-05-02
References: 0
Source count: 0
Coverage: 17%

This page is showing the last landed evidence receipt and score bundle because the latest proof data is outside the freshness window.

Agent Handoff

Canonical ID iterative-convex-optimization-with-control-barrier-functions-for-obstacle-avoidance-among-polytopes | Route /signal-canvas/iterative-convex-optimization-with-control-barrier-functions-for-obstacle-avoidance-among-polytopes

REST example

curl https://sciencetostartup.com/api/v1/agent-handoff/signal-canvas/iterative-convex-optimization-with-control-barrier-functions-for-obstacle-avoidance-among-polytopes

MCP example

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source_context

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Evidence Receipt

Route status: building

Claims: 0

References: Pending verification

Proof: Verification pending

Freshness state: computing

Source paper: Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes

PDF: https://arxiv.org/pdf/2603.05916v1

Source count: Pending verification

Coverage: 17%

Last proof check: 2026-04-02T02:30:40.136Z

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Watch and verify: Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes

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Subject: Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes

Verdict

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Verdict is Watch because viability or proof quality is intermediate and should be re-evaluated before execution.

Iterative Convex Optimization with Control Barrier Functions for Obstacle Avoidance among Polytopes

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