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  • method in Section IV, we follow the former approach to ensure that the BSA tables can be computed via cooperation between nodes. The communication complexity of the distributed discovery process isO(|V|.|E|), due to the flooding of connectivity information across the network. After topology discovery, each node computes shortest paths to all BSA resources using Dijkstra's algorithm [26] with a binary heap, resulting in a computational complexity ofO((|V|+|E|) log|V|)per node. However, regardless of the
  • method BOUNDARY CONTAMINATION AND CHOICE OFL sub The choice of the boundary box for the calculation of pressure gradient,L sub, is data-driven. Fig. S4(b) shows that the recovered Darcy slope (fit over the linear-regime cases) rises monotonically asL sub/Ldomain shrinks, while the intermittent slope (fit over the sub-linear-regime cases) is approximately flat acrossL sub/Ldomain ∈ [0.30,0.60]. The two slopes simultaneously match the Gaoet al.reference values atL sub/Ldomain = 0.50. We therefore adoptL
  • background nρ(ˆµn, µn,h)21{nρ(ˆµn, µn,h)2 > A}  = 0. Theorem 6.5(Local asymptotic minimaxity of the profiled location estimator).Assume that X1, X2, . . .are i.i.d. from the local anisotropic HWN experiments defined above and that Assump- 13 tion 4.3 holds. LetZ∼N(0,I −1 αα·β). Then, for every fixedA <∞andc <∞, lim n→∞ sup ∥h∥≤c En,h h A∧nρ ˆµn, µn,h 2i −E[A∧ ∥Z∥ 2] = 0.(27) Consequently, the profile MLE attains the local asymptotic minimax bound for every truncated squared geodesic loss. Additionally, i
  • background staying on the water surface and we use Dijkstra's algorithm [72] to find the shortest path. Firefighting and rescue boats in Germany must comply with German standard DIN 14961 [ 75], defining its technical requirements. Of the various boat models, we selected the highest maximum speed we could find, 70 kilometers per hour for an upgraded high-tech boat [ 76], as a reference speed to finally compute boat travel times ¯δw,τ . Note that this is a very optimistic estimate, as most lifeboats with eq

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Near-Optimal Heaps and Dijkstra on Pointer Machines

cs.DS · 2026-04-27 · unverdicted · novelty 8.0

Pointer machines support working-set heaps with O(1) amortized Push and inverse-Ackermann DecreaseKey, making Dijkstra near-universally optimal with only O(m α(m)) additive overhead.

Designing Capacitated Subnetworks for Shortest Path Routing

cs.DS · 2026-05-07 · unverdicted · novelty 7.0

An exact ILP models the combined capacitated subnetwork design and dynamic shortest-path routing problem, with experiments showing that fixing routes first and deactivating unused links yields near-optimal solutions.

A Perfect Storm: First-Nature Geography and Economic Development

econ.GN · 2024-08-01 · unverdicted · novelty 7.0

A 1825 storm created a new sea connection in Denmark, producing a 27 percent population increase (elasticity 1.6 to market access) driven by fertility and occupational change toward fishing and manufacturing, with symmetric medieval declines after waterway closure.

Scale selection for geometric medians on product manifolds

math.ST · 2026-05-08 · unverdicted · novelty 6.0

Joint location-scale minimization for geometric medians on product manifolds degenerates to marginal medians, and three new scale-selection methods restore identifiability with asymptotic guarantees.

A Distributed Switching Protocol for Quantum Networks

quant-ph · 2026-05-08 · unverdicted · novelty 4.0

A distributed switching protocol for unbuffered quantum networks uses cooperative BSA selection and bi-path reservations to achieve high link success rates under load in simulations.

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