Eigenvector-eigenvalue identities and an application to flavor physics

Shao-Hsuan Chiu; T.K. Kuo

doi:10.48550/arXiv.2205.11856

Eigenvector-eigenvalue identities and an application to flavor physics

Shao-Hsuan Chiu, T.K. Kuo

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摘要

<div data-language="eng" data-ev-field="abstract">The eigenvector-eigenvalue identities are expanded to include general mixing parameters. Some simple relations are obtained and they reveal an intricate texture of connections between the eigenvalues and the mixing parameters. Permutation symmetry (S<inf>3</inf> × S<inf>3</inf>) plays an indispensable role in our analysis. It is the guiding principle for the understanding of our results – all of them are tensor equations under permutation.<br/></div> © 2022, CC BY.

原文	美式英語
頁（從 - 到）	1-11
期刊	arXiv
DOIs	https://doi.org/10.48550/arXiv.2205.11856
出版狀態	已出版 - 2022

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10.48550/arXiv.2205.11856

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title = "Eigenvector-eigenvalue identities and an application to flavor physics",

abstract = "The eigenvector-eigenvalue identities are expanded to include general mixing parameters. Some simple relations are obtained and they reveal an intricate texture of connections between the eigenvalues and the mixing parameters. Permutation symmetry (S3 × S3) plays an indispensable role in our analysis. It is the guiding principle for the understanding of our results – all of them are tensor equations under permutation. © 2022, CC BY.",

keywords = "Mixing, Textures, Eigen-value, Flavor physics, Guiding principles, Mixing parameters, Permutation symmetry, Simple++",

author = "Shao-Hsuan Chiu and T.K. Kuo",

year = "2022",

doi = "10.48550/arXiv.2205.11856",

language = "American English",

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journal = "arXiv",

issn = "2331-8422",

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TY - JOUR

T1 - Eigenvector-eigenvalue identities and an application to flavor physics

AU - Chiu, Shao-Hsuan

AU - Kuo, T.K.

PY - 2022

Y1 - 2022

N2 - The eigenvector-eigenvalue identities are expanded to include general mixing parameters. Some simple relations are obtained and they reveal an intricate texture of connections between the eigenvalues and the mixing parameters. Permutation symmetry (S3 × S3) plays an indispensable role in our analysis. It is the guiding principle for the understanding of our results – all of them are tensor equations under permutation. © 2022, CC BY.

AB - The eigenvector-eigenvalue identities are expanded to include general mixing parameters. Some simple relations are obtained and they reveal an intricate texture of connections between the eigenvalues and the mixing parameters. Permutation symmetry (S3 × S3) plays an indispensable role in our analysis. It is the guiding principle for the understanding of our results – all of them are tensor equations under permutation. © 2022, CC BY.

KW - Mixing

KW - Textures

KW - Eigen-value

KW - Flavor physics

KW - Guiding principles

KW - Mixing parameters

KW - Permutation symmetry

KW - Simple++

U2 - 10.48550/arXiv.2205.11856

DO - 10.48550/arXiv.2205.11856

M3 - Journal Article

SN - 2331-8422

SP - 1

EP - 11

JO - arXiv

JF - arXiv

ER -

Eigenvector-eigenvalue identities and an application to flavor physics

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