Voigt notation

Voigt notation

Introduction

Published in Georgios A. Drosopoulos, Georgios E. Stavroulakis, Nonlinear Mechanics for Composite Heterogeneous Structures, 2022

Georgios A. Drosopoulos, Georgios E. Stavroulakis

These zero values of the elasticity tensor components, are given below in Voigt notation: C16=0,C26=0,C36=0,C45=0

Thermal Chladni plate experiments to reveal and estimate spatially dependent vibrothermal source

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Journal Information

Published in Quantitative InfraRed Thermography Journal, 2019

Samuel Rodriguez, Anissa Meziane, Christophe Pradère

where u is the displacement vector and n the outward-pointing normal vector. The stress tensor can be also expressed as a vector following Voigt notation. It is then given as a function of the displacement following Hooke’s law for an orthotropic solid:

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Introduction

Thermal Chladni plate experiments to reveal and estimate spatially dependent vibrothermal source