Orthogonal determinants of $$\textrm{SL}\,}_3(q)$$ SL 3 ( q ) and $$\textrm{SU}\,}_3(q)$$ SU 3 ( q )

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: 1 Online-Ressource.

Language: Englisch

Bibliographic citation: Orthogonal determinants of $$\textrm{SL}\,}_3(q)$$ SL 3 ( q ) and $$\textrm{SU}\,}_3(q)$$ SU 3 ( q ) ; volume:121 ; number:5-6 ; day:19 ; month:11 ; year:2023 ; pages:681-689 ; date:11.2023
Archiv der Mathematik ; 121, Heft 5-6 (19.11.2023), 681-689, 11.2023

Creator: Hoyer, Linda
Nebe, Gabriele

Contributor: SpringerLink (Online service)

DOI: 10.1007/s00013-023-01935-1

URN: urn:nbn:de:101:1-2024033110264631009828

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 14.08.2025, 10:59 AM CEST

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Hoyer, Linda
Nebe, Gabriele
SpringerLink (Online service)

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Observation of the semileptonic decays D 0 → K S 0 π − π 0 e + ν e $$ \textrm{D}}^0\to \textrm{K}}_{\textrm{S}}^0{\pi}^{-}{\pi}^0{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$ and D + → K S 0 π + π − e + ν e $$ \textrm{D}}^{+}\to \textrm{K}}_{\textrm{S}}^0{\pi}^{+}{\pi}^{-}{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$

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$Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$$

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SU, SL, NSL

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Standardtourismus SU/SL

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Fachtourismus SU/SL

$Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic$

Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic

$Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)$

Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)

$Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface$

Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface

$Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models$

Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models

Observation of the semileptonic decays D 0 → K S 0 π − π 0 e + ν e $$ \textrm{D}}^0\to \textrm{K}}_{\textrm{S}}^0{\pi}^{-}{\pi}^0{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$ and D + → K S 0 π + π − e + ν e $$ \textrm{D}}^{+}\to \textrm{K}}_{\textrm{S}}^0{\pi}^{+}{\pi}^{-}{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$

$$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2$

$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2

$Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$$

Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$

$The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing$

The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing

$Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model$

Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model

Schriftgut

SU, SL, NSL

Schriftgut

Standardtourismus SU/SL

Schriftgut

Fachtourismus SU/SL

$Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic$

Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic

$Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)$

Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)

$Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface$

Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface

$Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models$

Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models

Observation of the semileptonic decays D 0 → K S 0 π − π 0 e + ν e $$ \textrm{D}}^0\to \textrm{K}}_{\textrm{S}}^0{\pi}^{-}{\pi}^0{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$ and D + → K S 0 π + π − e + ν e $$ \textrm{D}}^{+}\to \textrm{K}}_{\textrm{S}}^0{\pi}^{+}{\pi}^{-}{\textrm{e}}^{+}{\nu}_{\textrm{e}} $$

$$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2$

$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2

$Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$$

Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$

$The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing$

The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing

$Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model$

Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model

Schriftgut

SU, SL, NSL

Schriftgut

Standardtourismus SU/SL

Schriftgut

Fachtourismus SU/SL

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Orthogonal determinants of $$\textrm{SL}\,}_3(q)$$ SL 3 ( q ) and $$\textrm{SU}\,}_3(q)$$ SU 3 ( q )

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Other Objects (12)

Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic

Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)

Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface

Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models

$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2

Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$

The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing

Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model

SU, SL, NSL

Standardtourismus SU/SL

Fachtourismus SU/SL

Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic

Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)

Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface

Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models

$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2

Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$

The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing

Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model

SU, SL, NSL

Standardtourismus SU/SL

Fachtourismus SU/SL

Orthogonal representations of $${\,\textrm{SL}\,}}_2(q)$$ SL 2 ( q ) in defining characteristic

Resolving RD and R D ∗ $$ \textrm{R}}_{{\textrm{D}}^{\ast }} $$ anomalies in adjoint SU(5)

Central elements in the $$\textrmSL}_d$$ SL d -skein algebra of a surface

Tree-level Unitarity in SU 2 L × U 1 Y × U 1 Y ′ $$ \textrmSU}{(2)}_L\times \textrmU}{(1)}_Y\times \textrmU}{(1)}_{Y^{\prime }} $$ Models

$${\,\textrm{SO}\,}}(3)$$ SO ( 3 ) -Homogeneous Decomposition of the Flag Scheme of $${\,\textrm{SL}\,}}_3$$ SL 3 over $$\mathbb Z}\left[ 1/2\right] $$ Z 1 / 2

Studies of the decay D s + → K + K − μ + ν μ $$ \textrm{D}}_{\textrm{s}}^{+}\to \textrm{K}}^{+}{\textrm{K}}^{-}{\mu}^{+}{\nu}_{\mu } $$

The $$\textrm{SU}}(3)$$ SU ( 3 ) twisted gradient flow strong coupling without topological freezing

Bottom quark and tau lepton masses in a toy $$\textrmSU}(6)$$ SU ( 6 ) model

SU, SL, NSL

Standardtourismus SU/SL

Fachtourismus SU/SL

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