例句與造句

1. Thus, the Cauchy stress tensor can be written as:
2. The Cauchy stress tensor obeys the tensor transformation law under a change in the system of coordinates.
3. From the balance of angular momentum, the symmetry of the Cauchy stress tensor can be demonstrated.
4. Cauchy stress tensor \ sigma and the deformation gradient F are "'objective "'quantities, one can write:
5. where \ boldsymbol { \ sigma } is the Cauchy stress tensor, and \ mathbf { f } accounts for body forces present.
6. It's difficult to find cauchy stress tensor in a sentence. 用cauchy stress tensor造句挺難的
7. Knowing that the Cauchy stress tensor \ sigma and the deformation gradient F are "'objective "'quantities, one can write:
8. Use of Cartesian tensors occurs in physics and engineering, such as with the Cauchy stress tensor and the moment of inertia tensor in rigid body dynamics.
9. The Cauchy stress tensor is used for stress analysis of material bodies experiencing Piola Kirchhoff stress tensor, the Biot stress tensor, and the Kirchhoff stress tensor.
10. It states that in a crystalline solid subject to a small Cauchy's original hypothesis which was used to derive the equations satisfied by the Cauchy stress tensor.
11. Neglecting the effect of temperature and assuming the body to be homogeneous, a constitutive equation for the Cauchy stress tensor can be formulated based on the deformation gradient:
12. where \ scriptstyle \ mathbb { P } is the Cauchy stress tensor representing viscous and pressure stresses, and \ scriptstyle \ mathbf { f } an applied body force.
13. where "'f "'is the force density exerted by some outer field on the fluid, and " ? " is the Cauchy stress tensor.
14. And's symmetry is equivalent to's symmetry ( which will be present for the most common Cauchy stress tensors ), since dyads of vectors with themselves are always symmetrical.
15. The above formulation is " general " since the Cauchy stress tensor i . e . the constitutive equation of the linear stress tensor does not simplify the problem ".
16. After performing a stress analysis on a material body assumed as a continuum, the components of the Cauchy stress tensor at a particular material point are known with respect to a coordinate system.
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