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Summary Of: Stress (physics)

Encyclodia Page On: Stress (physics)

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Continuum mechanics | | Conservation of mass | Conservation of momentum | Navier–Stokes equations | Tensors | Solid mechanics | Solids | Deformation | Finite strain theory | Infinitesimal strain theory | Elasticity | Linear elasticity | Plasticity | Viscoelasticity | Hooke's law | Rheology | Fluid mechanics | Fluids | Fluid statics | Fluid dynamics | Viscosity | Newtonian fluids | Non-Newtonian fluids | Surface tension | Newton | Stokes | Navier | Cauchy | Hooke | view | talk | force | area | forces | body forces | Cauchy | continuum | SI | pascal | pressure | megapascals | gigapascals | Imperial units | psi | strain | strain gauges | piezoresistors | Einstein summation convention | tensor | index notation | tensile stress | Bending stresses | Torsional stresses | hydrostatic pressure | Hooke's law | strain tensor | elastic moduli | rheology | acoustics | viscous fluids | ductile | brittle | non-newtonian | Figure 1. Internal forces in a body | | Figure 2. Components of stress in three dimensions | | continuum | body forces | tensor | Voigt notation | symmetry of the stress tensor | body forces | vector | moment | Newton's third law | tensor | Figure 3. Stress vector acting on a plane with normal vector n | | tetrahedron | Newton's second law | body forces | rotation matrix | Mohr's circle | Pythagorean theorem | Figure 4. Continuum body in equilibrium | | continuum | body forces | Gauss's divergence theorem | symmetric | Gauss's divergence theorem | Knudsen number | Non-Newtonian fluid | polymers | invariants | vector | length | scalar | eigenvalues | eigenvectors | homogeneous system | eigenvalues | Cayley–Hamilton theorem | eigenvectors | invariants | von Mises stress | Figure 6. Octahedral stress planes | | one-dimensional | Poisson's ratio | elastomers | plastic | strain | Poisson's effect | principal strain | plane strain | dam | Mohr's circle | Christian Otto Mohr | brittle | ductile | Stress measures | Biot stress tensor | Kirchhoff stress tensor | finite deformations | Cauchy stress tensor | Gabrio Piola | Gustav Kirchhoff | Cauchy stress tensor | Jacobian | deformation gradient | two-point tensor | engineering stress | Green-Lagrange finite strain tensor | Bending | Linear elasticity | Residual stress | Shot peening | Strain | Strain tensor | Stress-energy tensor | Stress-strain curve | Stress concentration | Von Mises stress | Yield stress | Yield surface | ISBN 0-07-100406-8 | ISBN 0-486-60174-9 | ISBN 0-486-67865-2 | Categories | Continuum mechanics | Classical mechanics | Tensors | Materials science | Elasticity (physics) | Plasticity | Solid mechanics | Mechanics |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Stress (physics)".