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Journal Articles

Fully Lagrangian Modeling of Dynamics of MEMS With Thin Beams—Part II: Damped Vibrations

Ranajay Ghosh, Subrata Mukherjee
Journal: Journal of Applied Mechanics
Publisher: ASME
Article Type: Research Papers
J. Appl. Mech. September 2009, 76(5): 051008.
https://doi.org/10.1115/1.3086786
Published Online: June 18, 2009
..., “Fully Lagrangian Modeling of Dynamics of MEMS With Thin Beams—Part I: Undamped Vibrations,” ASME J. Appl. Mech., 76, p. 051007 ) addresses the coupled electromechanical problem of MEMS devices composed of thin beams. A new boundary element method (BEM) is coupled with the finite element method (FEM...
View Article titled, Fully Lagrangian Modeling of Dynamics of MEMS With <span class="search-highlight">Thin</span> <span class="search-highlight">Beams</span>—Part II: Damped Vibrations
Open the PDF for Fully Lagrangian Modeling of Dynamics of MEMS With <span class="search-highlight">Thin</span> <span class="search-highlight">Beams</span>—Part II: Damped Vibrations in another window
Topics: Boundary element methods, Creeping flow, Damping, Dynamics of MEMS, Fluids, Microelectromechanical systems, Modeling, Plates (structures), Traction, Vibration
Journal Articles

Fully Lagrangian Modeling of Dynamics of MEMS With Thin Beams—Part I: Undamped Vibrations

Ranajay Ghosh, Subrata Mukherjee
Journal: Journal of Applied Mechanics
Publisher: ASME
Article Type: Research Papers
J. Appl. Mech. September 2009, 76(5): 051007.
https://doi.org/10.1115/1.3086785
Published Online: June 18, 2009
... in the companion paper ( Ghosh and Mukherjee, 2009, “Fully Lagrangian Modeling of Dynamics of MEMS With Thin Beams—Part II: Damped Vibrations,” ASME J. Appl. Mech. 76, p. 051008 ). 18 07 2008 05 01 2009 18 06 2009 boundary integral equations finite element analysis micromechanical devices...
View Article titled, Fully Lagrangian Modeling of Dynamics of MEMS With <span class="search-highlight">Thin</span> <span class="search-highlight">Beams</span>—Part I: Undamped Vibrations
Open the PDF for Fully Lagrangian Modeling of Dynamics of MEMS With <span class="search-highlight">Thin</span> <span class="search-highlight">Beams</span>—Part I: Undamped Vibrations in another window
Topics: Boundary element methods, Electric fields, Finite element methods, Finite element model, Integral equations, Microelectromechanical systems, Modeling, Vibration, Dynamics of MEMS, Deformation