Sentence examples for rigid fiber from inspiring English sources
Two different combinations of boundary conditions are considered: (i) infinitely rigid fiber with partial axisymmetric debond, and (ii) infinitely rigid fiber with partial axisymmetric frictionless slip (Comninou type contact zone).
These sensing swarms represent a novel sensor architecture that lies between that of a mechanically rigid fiber sensor and that of an unguided suspension of sensor nanoparticles.
A short rigid fiber is described by a normalized orientation vector n=n i e i, where n i are the vector components and e i the ortho-normal basis vectors.
Based on Jeffery's Equation (Jeffery 1922; Junk and Illner 2007), the motion of a single rigid fiber in a Newtonian fluid and the change of the orientation tensors can be described.
Asymptotic solutions to a class of problems pertaining to the stress fields in the neighborhood of a circular cylindrical partially debonded infinitely rigid fiber (inclusion) in a homogeneous isotropic linearly elastic matrix (plate), subjected to far-field extension-bending (mode I), inplane shear-twisting (mode II) and torsional (mode III) loadings, are presented.
The Hattler catheter solved this using a rigid fiber mat constructed around a central balloon [ 57].
In the model the fiber segments between rigid fiber-fiber bonds can be stretching, shearing and bending.
Specifically, we consider microscopic, rigid fibers, that sediment due to gravity.
A simple model describing the contact network between rigid fibers inside the material is first derived from the physical phenomena involved in the case of spherical inclusions.
To describe the orientation state and the dynamics of short rigid fibers in a numerically efficient way, Advani and Tucker (1987) introduced the fiber orientation tensors of the first kind (Kanatani 1984).
The obtained results are suitable for any values of stiffness and volume fractions of constituents, including the limiting case of absolutely rigid fibers converging to contact.
