Abram's fineness modulus - Definition. Was ist Abram's fineness modulus
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Was (wer) ist Abram's fineness modulus - definition

RATIO OF SHEAR STRESS TO THE SHEAR STRAIN
Shear Modulus; Modulus of rigidity; Rigidity modulus; Shear relaxation modulus
  • bibcode = 1955PhRv...98..969O }}</ref><ref name=Nadal03/> are shown with colored symbols.
  • Shear strain
  • Influences of selected glass component additions on the shear modulus of a specific base glass.<ref>[http://www.glassproperties.com/shear_modulus/ Shear modulus calculation of glasses]</ref>

bulk modulus         
  • Interatomic potential and force
MEASURE OF HOW INCOMPRESSIBLE / RESISTANT TO COMPRESSIBILITY A SUBSTANCE IS
Adiabatic bulk modulus; Bulk Modulus; Isothermal bulk modulus; Isothermal Bulk Modulus; Adiabatic Bulk Modulus; Compressive Modulus; Bulk modulus of elasticity; Hydrostatic modulus; Compression modulus; Modulus of compression
¦ noun Physics the relative change in the volume of a body produced by a unit compressive or tensile stress acting uniformly over its surface.
Young's modulus         
MECHANICAL PROPERTY OF LINEAR ELASTIC SOLID MATERIALS
Young Modulus; Young's module; Young's Modulus; Young's moduli; Young modulus; Tensile Modulus; Youngs Modulus; Youngs modulus; Young’s modulus; Youngs' Modulus; Compressive modulus of elasticity; Tensile modulus
¦ noun Physics a measure of elasticity, equal to the ratio of the stress acting on a substance to the strain produced.
Origin
C19: named after the English physicist Thomas Young.
Dynamic modulus         
IN MATERIALS ENGINEERING, THE RATIO OF STRESS TO STRAIN UNDER VIBRATORY CONDITIONS
Storage modulus; Loss modulus
Dynamic modulus (sometimes complex modulusThe Open University (UK), 2000. T838 Design and Manufacture with Polymers: Solid properties and design, page 30.

Wikipedia

Shear modulus

In materials science, shear modulus or modulus of rigidity, denoted by G, or sometimes S or μ, is a measure of the elastic shear stiffness of a material and is defined as the ratio of shear stress to the shear strain:

G   = d e f   τ x y γ x y = F / A Δ x / l = F l A Δ x {\displaystyle G\ {\stackrel {\mathrm {def} }{=}}\ {\frac {\tau _{xy}}{\gamma _{xy}}}={\frac {F/A}{\Delta x/l}}={\frac {Fl}{A\Delta x}}}

where

τ x y = F / A {\displaystyle \tau _{xy}=F/A\,} = shear stress
F {\displaystyle F} is the force which acts
A {\displaystyle A} is the area on which the force acts
γ x y {\displaystyle \gamma _{xy}} = shear strain. In engineering := Δ x / l = tan θ {\displaystyle :=\Delta x/l=\tan \theta } , elsewhere := θ {\displaystyle :=\theta }
Δ x {\displaystyle \Delta x} is the transverse displacement
l {\displaystyle l} is the initial length of the area.

The derived SI unit of shear modulus is the pascal (Pa), although it is usually expressed in gigapascals (GPa) or in thousand pounds per square inch (ksi). Its dimensional form is M1L−1T−2, replacing force by mass times acceleration.