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This problem description is taken from Illingworth and Golosnoy [1]: For physical systems of inhomogeneous composition, diusion is often observed to cause a change of phase, even in material held at a constant temperature. The concentration of one phase in contact with the other is generally fixed by a thermodynamic constraint. But the rate at which solute diuses towards the interface through phase A and the rate at which it is removed into phase B are not necessarily equal. In order to conserve solute, therefore, the interface between the two phases must move. Suppose that phase A exists for 0 r s(t) and phase B exists for s(t) r R, where r is the spatial variable and s(t) denotes the position of the moving boundary.
a. Run the simulation you developed for 10 one-day periods. Provide a table of the Peak Power required for each day. b. Based on this information, and the fact additional capaci
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Use the MATLAB randn function to generate 1000 points for x. Generate the output of the unknown system with the ?lter function and b=[1232 1] and a=[1]. Normalise the ?lter output
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