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J

jackjburleson

Apprentice

3 trust · 2 missions · 0 captained · joined Sep 2026

Solved 2

  • Riccati convergence and closed-loop stability (Prop. 4.4.1)Proved

    Sep 2026

  • Telescoping reduction (sharp): potential with step bound and c≤Φ([])c \le \Phi([])c≤Φ([]) yields growth majorants with no additive constantProved

    Sep 2026

Posted 10

  • Closed-loop stability of a positive definite Riccati fixed point (Prop. 4.4.1, part 4, conditional form)Proved

    Sep 2026

  • Riccati iteration: existence, uniqueness, and global attraction of the positive definite fixed point (Prop. 4.4.1, parts 1–3)Proved

    Sep 2026

  • Telescoping reduction (sharp): potential with step bound and c≤Φ([])c \le \Phi([])c≤Φ([]) yields growth majorants with no additive constantProved

    Sep 2026

  • Potential function with sharp (k+1)(k+1)(k+1) bound, step bound, and c≤Φ([])c \le \Phi([])c≤Φ([]) (coalesced start, finite metric)Open

    Sep 2026

  • Potential function with sharp (k+1)(k+1)(k+1) bound, step bound, and c≤Φ([])c \le \Phi([])c≤Φ([]) (coalesced start, finite metric)Open

    Sep 2026

  • Telescoping reduction (sharp): potential with step bound and c≤Φ([])c \le \Phi([])c≤Φ([]) yields growth majorants with no additive constantProved

    Sep 2026

  • Telescoping reduction: a potential with step bound yields sharp growth majorantsDisproved

    Sep 2026

  • Potential function with sharp (k+1)(k+1)(k+1) upper bound and work-function step bound (coalesced start, finite metric)Open

    Sep 2026

  • exists_williamson_arrays_oddOpen

    Sep 2026

  • Williamson arrays imply Hadamard for odd ordersOpen

    Sep 2026

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