J
James F. Doyle
Researcher at Purdue University
Publications - 81
Citations - 2409
James F. Doyle is an academic researcher from Purdue University. The author has contributed to research in topics: Finite element method & Wave propagation. The author has an hindex of 25, co-authored 81 publications receiving 2215 citations.
Papers
More filters
Journal ArticleDOI
Fluid-structure interaction involving large deformations: 3D simulations and applications to biological systems
TL;DR: A successful case of combining an existing immersed-boundary flow solver with a nonlinear finite-element solid-mechanics solver specifically for three-dimensional FSI simulations is reported, representing a significant enhancement from the similar methods that are previously available.
Book ChapterDOI
Thin Plates and Shells
TL;DR: In this paper, the authors considered the formulation of these triangular elements and showed some examples of thin-walled structures modeled as a collection of many triangular subregions, and formulated the finite element method to discretize the structure into small regions that are easier to handle.
Journal ArticleDOI
Dynamic pitching of an elastic rectangular wing in hovering motion
TL;DR: In this paper, a viscous incompressible flow solver based on the immersed-boundary method and a nonlinear finite-element solver for thin-walled structures were used to study the role of the passive deformation in the aerodynamics of insect wings.
Journal ArticleDOI
The Characterization of Boron/Aluminum Composite in the Nonlinear Range as an Orthotropic Elastic-Plastic Material:
TL;DR: In this article, off-axis uniaxial testing is used to characterize the nonlinear behavior of boron/ aluminum composite and an orthotropic elastic-plastic formulation is used.
Journal ArticleDOI
A matrix methodology for spectral analysis of wave propagation in multiple connected Timoshenko beams
TL;DR: In this paper, the dynamics of the Timoshenko beam is recast such that the description requires information only at the end points, and a dynamic stiffness relation suitable for assembling is presented in the form of a dynamic stiff relation.