By Katalin M. Hangos, Jozsef Bokor, Gabor Szederkenyi
This easy textual content makes the advanced yet robust tools of non-linear keep watch over available to procedure engineers. not just does it conceal the mandatory arithmetic, however it constantly refers back to the widely-known finite-dimensional linear time-invariant non-stop case as a foundation for extension to the nonlinear situation.
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Extra info for Analysis and Control of Nonlinear Process Systems
TLFeBook 20 2. e. 2 Input–output Stability: Lq -stability and Lq -gain As we will see later in Chapter 7, it is of interest from the viewpoint of stability how a system operator changes the norm of the input signals. This property is expressed in the Lq -stability and Lq -gain of a system. For the following definitions, assume that U and Y are finite dimensional linear spaces of the input and output signals respectively, and S is a system operator mapping from Lqe (U) to Lqe (Y). 34). 6 (Lq -gain) Let S have finite Lq -gain.
5. Consider the following functions and points in the statespace 1. f (x) = x2 + 3, x1 = 0, x2 = 3 2. f (x) = (x − 4)3 , x1 = 4, x2 = 0 Is there any open neighborhood of x1 and x2 where f is invertible? 6. 25) Is there any open and dense subset of R2 where f can be inverted? If yes, give such a set and calculate the corresponding inverse function. 7. Consider a simple nonlinear vector-vector function f f (x1 , x2 ) = f (x) = x21 + x22 x41 − x42 and let the function Φ generating the nonlinear coordinate transformation be given as arcsin x1 z = Φ(x) = arcsin x2 Apply the coordinate transformation to the function f above and give its form in the transformed coordinates.
2. 13) The most important properties (among others) of Laplace transformation that we will use later are the following: Let f, g ∈ Λ. Then the following equalities hold 1. 15) 2. 16) 3. 1 Signals 15 4. 18) 5. 19) λt where λ ∈ C and eλ (t) = e . 5 Lq Signal Spaces and Signal Norms Signals with similar mathematical properties belong to signal spaces which are usually equipped by suitable signal norms. Lq spaces are the most frequently used general signal spaces described below. 6 (Lq spaces, scalar case) For q = 1, 2, .