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A necessary and sufficient condition for input identifiability for linear autonomous systems is given.
The condition for input multiplicity is obtained by inflating the state space model with a state representing the locus of the point of zero gain.
Furthermore, the upstream processes can be viewed as a set of steps whose sole purpose is to get the reactants to the correct condition for input to the reactor.
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Then, for observer-based feedback control, by introducing some slack matrices, a sufficient condition for input-to-state stability (ISS) of the closed-loop system with regard to the observer error is presented.
This paper describes one aspect of an overall investigation into the reactivity of cane wastes under pressurized IGGC conditions, for input into process design.
It is noted that the numerical analysis tools and computer softwares require local climatic data, and site-specific sky conditions for input parameters.
In these papers, necessary and sufficient conditions for input-to-state stability at the equilibrium state of deterministic control systems were provided.
After that, a necessary and sufficient condition for unknown input decouplability is given.
In this research, the entrance side is considered as the boundary condition for velocity input; and the exit side was considered as the boundary condition for output pressure.
The first-order condition for each input (jin [0,omega ]) reads (tilde{y}_{t}(j)=left( frac{P_{At}(j)}{P_{At}}right) ^{-epsilon }frac{ Y_{t}}{omega }).
Type of material, dimensions of specimens, testing methods, age of testing and other relevance condition for measuring input parameters obtained from various sources are presented in Table 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com