Results 111 to 120 of about 66,912 (209)
Fault-Tolerant Logical Clifford Gates from Code Automorphisms
We study the implementation of fault-tolerant logical Clifford gates on stabilizer quantum error-correcting codes based on their symmetries. Our approach is to map the stabilizer code to a binary linear code, compute its automorphism group, and impose ...
Hasan Sayginel +4 more
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On topological groups of monotonic automorphisms
We study topological groups of monotonic automorphisms on a generalized ordered space L. We find a condition that is necessary and sufficient for the set of all monotonic automorphism on L along with the function composition and the topology of point ...
Raushan Buzyakova
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Automorphisms of free groups, I
22 pages; fixed some typos, improved some proofs wrt ...
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Automorphism groups of some non-nilpotent Leibniz algebras
Let $L$ be an algebra over a field $F$ with the binary operations $+$ and $[,]$. Then $L$ is called a left Leibniz algebra if it satisfies the left Leibniz identity: $[a,[b,c]]=[[a,b],c]+[b,[a,c]]$ for all $a,b,c\in L$. A linear transformation $f$ of $L$
L.A. Kurdachenko +2 more
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Automorphism Groups of BWD-codes
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Automorphism groups of Alexander quandles
A quandle is a set \(X\) with a binary operation \(*\) which satisfies three axioms. First, for all \(x\in X\), we have \(x*x=x\). Second, for all \(y\in X\), the map \(x\mapsto x*y\) is a bijection. Finally, we have for all triples \(x,y,z\in X\), the relation \((x*y)*z=(x*z)*(y*z)\) holds. Let \(\Lambda=\mathbb Z[t,t^{-1}]\).
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Spin(8, ℂ)-Higgs bundles fixed points through spectral data
Let XX be a compact Riemann surface of genus g≥2g\ge 2. The geometry of the moduli space ℳ(Spin(8,C)){\mathcal{ {\mathcal M} }}\left({\rm{Spin}}\left(8,{\mathbb{C}})) of Spin(8,C){\rm{Spin}}\left(8,{\mathbb{C}})-Higgs bundles over XX is of great interest
Antón-Sancho Álvaro
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Automorphisms of the Nilpotent Subalgebra $ N \Phi (K) $ Chevalley Algebra of Symplectic Type
We study automorphisms of the nilpotent subalgebra $ N \Phi (K) $ of the Chevalley algebra associated with a root system $\Phi$ over associative commutative ring $ K $ with the identity. In the present paper the automorphism group $Aut \ (N\Phi(K))$ is
A.V. Litavrin
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Low-Complexity Automorphism Ensemble Decoding of Reed-Muller Codes Using Path Pruning. [PDF]
Tian K, Liu R, Lu Z.
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Acyclic groups of automorphisms
McDuff, Dusa, De La Harpe, Pierre
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