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Voigt notation

In mathematics, Voigt notation or Voigt form in multilinear algebra is a way to represent a symmetric tensor by reducing its order. There are a few variants and associated names for this idea: Mandel notation, Mandel–Voigt notation and Nye notation are others found. Kelvin notation is a revival by Helbig of old ideas of Lord Kelvin. The differences here…

Applications, Mnemonic rule & Overview

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Mnemonic rule

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Voigt notation

Nodes19
Edges18
Triples10
Avg. degree1.89
Density0.105263
Components1

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Voigt notation

Top relations

has application · 7
Voigt notation → Diffusion MRI, Hooke's, However, It, This, Voigt, Voigt's
related to Mnemonic rule · 3
Voigt notation → Strike, Voigt, Write

Important terminology Word statistics

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Important terminology

notation 12 displaystyle voigt 11 22 tensor 23 13 symmetric 33 stress end sigma strain mandel example begin tensors stiffness

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Voigt notationhas applicationIt0.60section
Voigt notationhas applicationHooke's0.60section
Voigt notationhas applicationDiffusion MRI0.60section
Voigt notationhas applicationVoigt0.60section
Voigt notationhas applicationHowever0.60section
Voigt notationhas applicationVoigt's0.60section
Voigt notationhas applicationThis0.60section
Voigt notationrelated to Mnemonic ruleVoigt0.60section
Voigt notationrelated to Mnemonic ruleWrite0.60section
Voigt notationrelated to Mnemonic ruleStrike0.60section

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    Min side: 3
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