Asymptotic Methods in Singularly Perturbed Systems (Monographs in Contemporary Mathematics)

Furthers the construction of a full asymptotic theory of relaxation oscillations begun by earlier authors, and contains the results of a number of new problems, especially in systems of parabolic partial differential equations. Considers a singularly perturbed system to be one in which as the parameter tends to zero, Cauchy's resolvent operator for the main range of time and values and initial conditions from bounded sets converges to a limit object acting in a space of smaller dimension. No index. Annotation copyright Book News, Inc. Portland, Or.