TY - GEN
T1 - Effect of dielectric layer on the response times of electrostatic MEMS switches
AU - Nelatury, Sudarshan R.
AU - Onipede, Oladipo
AU - Gray, Robert
PY - 2011
Y1 - 2011
N2 - Electrostatic MEMS switches have become prevalent because of low power consumption and ease of integration in micro-fabrication technology. The equations governing their dynamic response obtained by energy methods are nonlinear differential equations. Even the unit-step response of these devices requires numerical computation. Depending on the magnitude of the applied step voltage and the presence of dielectric in the actuator, the response could be recurring or non-recurring. Estimating the period time and the switching time in these cases proves to be hard because one has to solve the energy equation numerically which could be time consuming or difficult to converge if it is not posed properly. Elata et al. have developed excellent methods to obtain these times on a logarithmic scale of voltage more easily for the undamped case. This paper extends their work for the case when the bottom plate is covered with a dielectric layer. The stagnation time occurring before dynamic pull-in, and the switching time thereafter are first shown as nonlinear graphs with the dielectric permittivity as a parameter. They are also linearized on an exponential scale and made useful for quick look up and convenience of designers.
AB - Electrostatic MEMS switches have become prevalent because of low power consumption and ease of integration in micro-fabrication technology. The equations governing their dynamic response obtained by energy methods are nonlinear differential equations. Even the unit-step response of these devices requires numerical computation. Depending on the magnitude of the applied step voltage and the presence of dielectric in the actuator, the response could be recurring or non-recurring. Estimating the period time and the switching time in these cases proves to be hard because one has to solve the energy equation numerically which could be time consuming or difficult to converge if it is not posed properly. Elata et al. have developed excellent methods to obtain these times on a logarithmic scale of voltage more easily for the undamped case. This paper extends their work for the case when the bottom plate is covered with a dielectric layer. The stagnation time occurring before dynamic pull-in, and the switching time thereafter are first shown as nonlinear graphs with the dielectric permittivity as a parameter. They are also linearized on an exponential scale and made useful for quick look up and convenience of designers.
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U2 - 10.1117/12.887106
DO - 10.1117/12.887106
M3 - Conference contribution
AN - SCOPUS:79957982511
SN - 9780819486059
T3 - Proceedings of SPIE - The International Society for Optical Engineering
BT - Micro- and Nanotechnology Sensors, Systems, and Applications III
T2 - Micro- and Nanotechnology Sensors, Systems, and Applications III
Y2 - 25 April 2011 through 29 April 2011
ER -