The analysis of dynamical systems whether satellites and space shuttles, guidance, propagation of signals and signal processing, performance of lasers in atmosphere or a myriad of other applications requires solution of multidimensional equations involving inherent nonlinearities and randomness. Important advances have been made in the methodology which can realistically solve such problems permitting unique new and calculable solutions to frontier problems. These can now include differential or partial differential equations, systems of equations, delay-differential or integro-differential equations involving strong nonlinearities and/or random fluctuations, delays, and complex boundary conditions which may be coupled, nonlinear, and random. The theory will be discussed only in general to contrast it with present methodology and specific applications relative to satellites in low orbits, computers, signal processing, and lasers will be emphasized.
Analysis of space systems
Analyse des dynamischen Verhaltens von Raumfahrtsystemen
1983
2 Seiten, 2 Quellen
Aufsatz (Konferenz)
Englisch
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