Results 291 to 300 of about 160,054 (323)

Controlled pathways and sequential information processing in serially coupled mechanical hysterons. [PDF]

Proc Natl Acad Sci U S A
Liu J, Teunisse M, Korovin G, Vermaire IR, Jin L, Bense H, van Hecke M.   +6 more
europepmc   +1 more source

Quantum coarsening and collective dynamics on a programmable simulator. [PDF]

Nature
Manovitz T, Li SH, Ebadi S, Samajdar R, Geim AA, Evered SJ, Bluvstein D, Zhou H, Koyluoglu NU, Feldmeier J, Dolgirev PE, Maskara N, Kalinowski M, Sachdev S, Huse DA, Greiner M, Vuletić V, Lukin MD.   +17 more
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Mathematical discoveries from program search with large language models. [PDF]

Nature
Romera-Paredes B, Barekatain M, Novikov A, Balog M, Kumar MP, Dupont E, Ruiz FJR, Ellenberg JS, Wang P, Fawzi O, Kohli P, Fawzi A.   +11 more
europepmc   +1 more source

Mechanisms for Robust Local Differential Privacy. [PDF]

Entropy (Basel)
Lopuhaä-Zwakenberg M, Goseling J.
europepmc   +1 more source

Adaptive rewiring: a general principle for neural network development. [PDF]

Front Netw Physiol
Li J, Bauer R, Rentzeperis I, van Leeuwen C.   +3 more
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Transboundary extremal length [PDF]

Journal d'Analyse Mathématique, 1995
We introduce two basic notions, ‘transboundary extremal length’ and ‘fat sets’, and apply these concepts to the theory of conformal uniformization of multiply connected planar domains. A new short proof is given to Koebe's conjecture in the countable case: every planar domain with countably many boundary components is conformally equivalent to a circle
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Modules and Extremal Lengths [PDF]

, 1958
One of the most important applications of the method of the extremal metric is in the definition of conformal invariants. These considerations may be carried out on the most general Riemann surface.
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Null-sets for the extremal lengths

Journal of Mathematical Sciences, 2011
In this paper, a description of the null-sets for the generalized Aikawa–Ohtsuka condenser module is obtained under the assumption that the module has the continuity property. Bibliography: 11 titles.
F. I. Ivanov, V. A. Shlyk
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Capacity, Stability, and Extremal Length

1968
We begin by considering a harmonic function whose boundary behavior is a combination of L0- and L1-type behavior. This leads to a generalization of harmonic measure and capacity. In §2 we relate this function to some extremal length problems. The remaining sections treat applications to conformal mapping and stability problems.
Leo Sario, Burton Rodin
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On Extreme Length Flight Paths

SIAM Review, 1976
In this note we extend the following problem proposed by M. F. Gardner [1]: "A swimmer can swim with speed v in still water. He is required to swim for a given length of time T in a stream whose speed is w < v. If he is also required to start and finish at the same point, what is the longest path (total arc length) that he can complete? Assume the path
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