Construct · 3 fields · 3 citations
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In nonlinear control, a dead zone is a static input-output nonlinearity in which small inputs around zero produce no output, so an actuator or sensor does not react until the signal exceeds a threshold. Slotine and Li's Applied Nonlinear Control treats the dead zone among the hard nonlinearities that degrade tracking and provoke limit cycles, and motivates the dead-zone compensation used in adaptive schemes. The referent is a characteristic of a component's response curve, measured by the width of the unresponsive band, and it is a different construct from an oxygen-starved patch of ocean or a stagnant pocket in a stream.[1]
In marine science a dead zone is a region of coastal or ocean water where dissolved oxygen has fallen so low, typically through nutrient-driven eutrophication and stratification, that fish and bottom fauna die or flee. Diaz and Rosenberg's 2008 Spreading Dead Zones and Consequences for Marine Ecosystems documents the global rise of such hypoxic areas and their ecological toll. The referent is a volume of hypoxic water defined by an oxygen threshold, measured in area or extent, and it shares only the name with a control nonlinearity or a hydrologic storage pocket.[2]
In stream transport, a dead zone is a region of near-stagnant water (a pool, eddy, or gravel interstice) that temporarily holds solute out of the main flow and releases it back downstream with delay, spreading and tailing a passing solute pulse. Bencala and Walters's 1983 Simulation of solute transport in a mountain pool-and-riffle stream modelled these as transient-storage zones exchanging mass with the main channel. The referent is a storage compartment in a transport model, characterised by its size and exchange rate, and it is distinct from a hypoxic ocean region or a control-system threshold despite the shared term.[3]
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