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Quantum Speed Limits and the Ultimate Scaling of the Quantum Sensors [PDF]
Quantum metrology promises sensitivity beyond classical strategies, yet it remains unsettled how quantum-enabled precision should scale with physical resources and how to interpret quantum advantage.
Yusef Maleki
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An allometric large-scale analysis of the observed performance limits and sex differences in elite powerlifting [PDF]
BackgroundThe objective normalization of athletic performance across diverse body masses remains one of the most persistent methodological challenges in strength and conditioning research.
Simone Montenegro +4 more
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Scaling Limits of Random Graphs from Subcritical Classes: Extended abstract [PDF]
We study the uniform random graph $\mathsf{C}_n$ with $n$ vertices drawn from a subcritical class of connected graphs. Our main result is that the rescaled graph $\mathsf{C}_n / \sqrt{n}$ converges to the Brownian Continuum Random Tree $\mathcal{T}_ ...
Konstantinos Panagiotou +2 more
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The continuous limit of large random planar maps [PDF]
We discuss scaling limits of random planar maps chosen uniformly over the set of all $2p$-angulations with $n$ faces. This leads to a limiting space called the Brownian map, which is viewed as a random compact metric space.
Jean-François Le Gall
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Scaling Limits of a Tandem Queue with Two Infinite Orbits
This paper considers a tandem queueing network with a Poisson arrival process of incoming calls, two servers, and two infinite orbits by the method of asymptotic analysis.
Anatoly Nazarov +3 more
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We identify an optimum channel length for planar Laterally Diffused Metal-Oxide-Semiconductor (LDMOS) field-effect transistors, in terms of the specific on-resistance, through systematic device simulation and optimization.
Ali Saadat +3 more
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Non-relativistic and ultra-relativistic scaling limits of multimetric gravity
We present a method of contraction that can be applied to re-construct the recent extended non-relativistic and ultra-relativistic algebras as well as corresponding action principles.
Ertuğrul Ekiz +4 more
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Fractional Equations for the Scaling Limits of Lévy Walks with Position-Dependent Jump Distributions
Lévy walks represent important modeling tools for a variety of real-life processes. Their natural scaling limits are known to be described by the so-called material fractional derivatives.
Vassili N. Kolokoltsov
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Double Inozemtsev limits of the quantum DELL system
In this letter we study various Inozemtsev-type limits of the quantum double elliptic (DELL) system when both elliptic parameters are sent to zero at different rates, while the coupling constant is sent to infinity, such that a certain combination of the
Alexander Gorsky +3 more
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On random trees and forests [PDF]
The first talk at the session Random trees and random forests “Journée MAS” (27/08/2021) was presented by I. Kortchemski. After a general up-to-date introduction to local and scaling limits of Bienaymé trees (which are discrete branching trees), he ...
Contat Alice +4 more
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