Abstract:
A particular complex static system, viz., a partial positive feedback static system (closed cycle) for crushing mineral ores and other materials, is studied. Its structure is assumed to be known. Mathematical models for two representations of a closed cycle, called the ideal and real systems, are described. The optimal design of the real complex system (whose nature is stochastic) is determined from a mathematic model of an ideal complex system. Optimal problems are formulated as simple nonlinear programming and vector optimization problems. Examples on their solution are given.
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