Stability in differential equations concerns the global effects of local perturbations. Many students of differential equaltions first learn about stability in the form of well-posedness and the classic Lax equivalence theorem (that well-posedness plus consistency equals convergence). However, many other notions of stability are equally important in practice, and this volume tackles the challenging concepts of stability beyond well-posedness.

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Donald Estep and Simon Tavener are Professors in the Department of Mathematics at Colorado State University. Estep is the author of several books and numerous journal articles and has been an invited speaker at many conferences and workshops throughout the world. His main interests lie in adaptive finite element methods for reaction-diffusion-convection equations. Tavener's principal research interests concern the numerical and experimental determination of the stability of physical systems that can be modeled by differential equations. He was the year 2000 recipient of the Eberly College of Science C. I. Noll Award for Excellence in Teaching at the Pennsylvania State University and is the author of numerous journal articles.

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