Literature DB >> 16271602

A numerical method for the continuous spectrum biphasic poroviscoelastic model of articular cartilage.

Mansoor A Haider1, Richard C Schugart.   

Abstract

A method for numerical solution of the continuous spectrum linear biphasic poroviscoelastic (BPVE) model of articular cartilage is presented. The method is based on an alternate formulation of the continuous spectrum stress-strain law that is implemented using Gaussian quadrature integration combined with quadratic interpolation of the strain history. For N time steps, the cost of the method is O(N). The method is applied to a finite difference solution of the one-dimensional confined compression BPVE stress-relaxation problem. For a range of relaxation times that are representative of articular cartilage, accuracy of the method is demonstrated by direct comparison to a theoretical Laplace transform solution.

Entities:  

Mesh:

Year:  2005        PMID: 16271602     DOI: 10.1016/j.jbiomech.2004.10.037

Source DB:  PubMed          Journal:  J Biomech        ISSN: 0021-9290            Impact factor:   2.712


  3 in total

1.  A fast quadrature-based numerical method for the continuous spectrum biphasic poroviscoelastic model of articular cartilage.

Authors:  Michael Stuebner; Mansoor A Haider
Journal:  J Biomech       Date:  2010-03-07       Impact factor: 2.712

2.  The Incorporation of Etanercept into a Porous Tri-Layer Scaffold for Restoring and Repairing Cartilage Tissue.

Authors:  Yaima Campos; Gastón Fuentes; Amisel Almirall; Ivo Que; Timo Schomann; Chih Kit Chung; Carla Jorquera-Cordero; Luis Quintanilla; José C Rodríguez-Cabello; Alan Chan; Luis J Cruz
Journal:  Pharmaceutics       Date:  2022-01-26       Impact factor: 6.321

3.  Characterization of mechanical behavior of a porcine pulmonary artery strip using a randomized uniaxial stretch and stretch-rate protocol.

Authors:  Choon-Sik Jhun; John C Criscione
Journal:  Biomed Eng Online       Date:  2008-01-23       Impact factor: 2.819

  3 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.