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Impedance and actuation models

We first perform Laplace transform for the time variable of p x,z,t) (noting the independence of p from the y coordinate) in (4.9) and convert the PDE into the Laplace domain  [Pg.95]

By assuming symmetric charge distribution about x = 0, we obtain the solution to (4.12) as [Pg.95]

If we ignore the surface resistance of IPMC, the boundary condition for (j) can be easily set as [Pg.96]

we obtain the impedance for the special case that neglects surface and through-polymer resistance (i.,e, with the Dynamics of Ion Movement block in Fig. 4.3 only)  [Pg.97]

As illustrated in Fig. 4.4, a cascade structure is taken for the actuation model. Here H s) represents the transfer function from the actuation voltage y(s) to the tip displacement w L, s) under the actuation-induced stress, [Pg.97]


Experiments have been conducted to validate the impedance and actuation models for IPMCs. The experimental setup is illustrated in Fig. 4.5. A cantilevered IPMC beam was placed in a small water tank and its tip displacement was measured with a laser displacement sensor (OADM 20I6441/S14F, Baumer Electric). The IPMC was subject to a voltage input generated from a dSPACE system (DS1104, dSPACE Inc.), and its current was measured for the validation of the impedance model. [Pg.100]


See other pages where Impedance and actuation models is mentioned: [Pg.92]    [Pg.95]   


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