Results 121 to 130 of about 51,101 (296)

An optimal polynomial for a covering radius problem

open access: yes, 1992
A. Tietäväinen discovered, how polynomials with suitable Fourier–Krawtchouk coefficients can be used to get information about the covering radius of a code as a function of the dual distance.
Jyrki Lahtonen, Lahtonen, Jyrki
core   +1 more source

X‐Functionality–Driven Photocatalytic Hydrogen Evolution in 2D 4‐X‐PEA2SnI4 Perovskites

open access: yesAdvanced Functional Materials, EarlyView.
We report a water‐based synthesis of 2D 4‐X‐PEA2SnI4 perovskite microcrystals with prominent photocatalytic (PC) activity for H2 production. The synergy between organic functionalization and HI‐derived iodide scavenges holes suppress octahedral distortion, and favor electron accumulation, enabling a PC H2 evolution ∼20 µmol·g−1 and long‐term stability ...
Taeyeon Kim   +21 more
wiley   +1 more source

Covering Radius of Two-dimensional Lattices [PDF]

open access: yes, 2009
The covering radius problem in any dimension is not known to be solvable in nondeterministic polynomial time, but when in dimension two, we give a deterministic polynomial time algorithm by computing a reduced basis using Gauss\u27 algorithm in this ...
Yingpu Deng, Yanbin Pan, Yupeng Jiang
core  

Design Strategies and Emerging Applications of High‐Performance Flexible Piezoresistive Pressure Sensors

open access: yesAdvanced Functional Materials, EarlyView.
Flexible piezoresistive pressure sensors underpin wearable and soft electronics. This review links sensing physics, including contact resistance modulation, quantum tunneling and percolation, to unified materials/structure design. We highlight composite and graded architectures, interfacial/porous engineering, and microstructured 3D conductive networks
Feng Luo   +2 more
wiley   +1 more source

Density of constant radius normal binary covering codes

open access: yes, 2008
A binary code with covering radius R is a subset C of the hypercube Qn={0,1}n such that every x∈Qn is within Hamming distance R of some codeword c∈C, where R is as small as possible.
Ellis, Robert B.
core   +1 more source

Formation of Quasi‐Decoupling Interface on Li‐Metal Anodes in High Donor Electrolyte

open access: yesAdvanced Functional Materials, EarlyView.
Li‐metal anode (LMA) is stabilized by introducing Li2Te2 as an electrolyte additive for Li‐metal batteries. Upon contact with Li, Li2Te2 spontaneously converts to Li2Te, which electronically isolates Li from dimethyl sulfoxide due to its large bandgap and minimal Bader charge transfer.
Hyerim Kim   +9 more
wiley   +1 more source

The variable radius covering problem

open access: yes
In this paper we propose a covering problem where the covering radius of a facility is controlled by the decision-maker; the cost of achieving a certain covering distance is assumed to be a monotonically increasing function of the distance (i.e., it ...
Krass, Dmitry   +3 more
core  

The covering radius of Euclidean codes

open access: yes
International audienceThe Euclidean metric for block codes is an important parameter to consider when building Euclidean lattices by Construction A and spherical codes by the Yaglom map.
Shi, Minjia   +2 more
core   +1 more source

Residual‐Lithium‐to‐LiF Conversion Enables a LiF–Fluorinated Carbon Interphase for Reconstruction‐Resistant Ni‐Rich Cathodes

open access: yesAdvanced Functional Materials, EarlyView.
A fluorine‐rich acrylate monomer (PFHEA) was solvent‐free applied to NCM90 and thermally decomposed under Ar to convert residual lithium into LiF and form a pre‐built LiF/fluorinated amorphous carbon (LiF/FC) interphase. The LiF/FC layer suppresses NiO rock‐salt reconstruction and microcrack propagation, lowers interfacial resistance, and improves Li ...
Pangyu Kim   +6 more
wiley   +1 more source

On the covering radius of cyclic linear codes and arithmetic codes

open access: yes, 1985
The problem of finding the covering radius and minimum distance of algebraic and arithmetic codes is shown to be related to Waring's problem in a finite field and to the theory of cyclotomic numbers.
Helleseth, Tor
core   +1 more source

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