Results 241 to 250 of about 178,102 (268)
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Demystifying the O-GlcNAc Code: A Systems View

Chemical Reviews, 2022
Junfeng, Ci Wu
exaly  

Quantum logic with spin qubits crossing the surface code threshold

Nature, 2022
Maximilian Russ   +2 more
exaly  

The tubulin code and its role in controlling microtubule properties and functions

Nature Reviews Molecular Cell Biology, 2020
Carsten Janke, Maria M Magiera
exaly  

Realizing repeated quantum error correction in a distance-three surface code

Nature, 2022
Sebastian Krinner   +2 more
exaly  

Orbit matrices and self-orthogonal codes

2011
Harada and Tonchev recently presented a construction of self-orthogonal codes from orbit matrices of symmetric designs with fi xed-point-free automorphisms. Using this method we construct self-orthogonal codes from orbit matrices of some symmetric designs of Menon type. Further, we describe a construction of self-orthogonal codes from orbit matrices of
openaire   +1 more source

Self-orthogonal and LCD subspace codes

In 2008, Koetter and Kschischang introduced subspace codes and propose their applications in error correction for random network coding. Self-orthogonal and LCD subspace codes were introduced recently. In this talk, we give constructions of self-orthogonal and LCD subspace codes from mutually unbiased and quasi-unbiased weighing matrices, linked ...
Crnković, Dean, Švob, Andrea
openaire  

VASPKIT: A user-friendly interface facilitating high-throughput computing and analysis using VASP code

Computer Physics Communications, 2021
Vei Wang, Jin-Cheng Liu, Gang Tang
exaly  

Weakly self-orthogonal designs and related codes

2019
A 1-design is weakly self-orthogonal if all the block intersection numbers have the same parity. If both k and the block intersection numbers are even then a 1-design is called self-orthogonal and its incidence matrix generates a self-orthogonal code.
Mikulić Crnković, Vedrana   +1 more
openaire  

On some self-orthogonal codes from M11

2017
M11 is the smallest of five sporadic simple Mathieu groups. It has 39 non-equivalent transitive permutation representations and among them we will focus on representations on 11, 12, 22, 55, 66, 110, 132, 144 and 165 points. Defining base block of a design as union of orbits of a point stabilizer acting on the set of points, we construct 1-designs, and
Traunkar, Ivona   +1 more
openaire  

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