Definition
G = shear stress / shear strain
G = tau / gamma
Material property lookup
Compare shear modulus values for torsion, shear strain, shaft design, and elastic material modeling.
Instant rigidity lookup
Select a material to view shear modulus in GPa and million psi.
Selected value
Reference table
| Material | Group | Shear Modulus (GPa) | Shear Modulus (106 psi) | Notes |
|---|---|---|---|---|
| Aluminum | Metal | 26 | 3.8 | Common aluminum reference |
| Carbon Steel | Metal | 79 | 11.5 | Typical steel value |
| Stainless Steel | Metal | 77 | 11.2 | Typical stainless value |
| Copper | Metal | 44 | 6.4 | Annealed copper varies by temper |
| Brass | Metal | 37 | 5.4 | Varies by alloy |
| Titanium | Metal | 44 | 6.4 | Common titanium value |
| Glass | Ceramic | 26 | 3.8 | Approximate value |
| Concrete | Construction | 12 | 1.7 | Approximate; mix dependent |
| Polycarbonate | Polymer | 0.8 | 0.12 | Temperature dependent |
| Rubber | Polymer | 0.001 | 0.00015 | Highly formulation dependent |
Formulas
G = shear stress / shear strain
G = tau / gamma
G = E / [2(1 + nu)]
Shear modulus values are approximate and depend on material grade, temperature, and anisotropy.
Reference
Shear modulus is used in shaft twist and torsional stiffness calculations.
It connects shear stress and shear strain in the elastic region.
Higher shear modulus indicates greater resistance to shear deformation.
For isotropic materials, shear modulus can be derived from E and Poissons ratio.
FAQ
A typical shear modulus for carbon steel is about 79 GPa.
Shear modulus is also called modulus of rigidity.
For isotropic materials, G = E / [2(1 + nu)].
Related
Bulk modulus values for common solids and fluids used in compressibility checks.
Density values for metals, polymers, ceramics, and construction materials.
Static and kinetic friction coefficients for common material pairs.
Approximate Rockwell, Brinell, Vickers, and tensile strength conversion values.
Melting point reference values for common metals, plastics, and engineering materials.
Poisson ratio values for common engineering solids.
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