| Title | The Geddes Series Project: A Vision for the Future of Multivariate Real, Complex, and Hypercomplex Analysis |
| Abstract | This essay describes my personal research vision, which has evolved and grown over the course of two decades of free inquiry in both mathematics and computing. I will begin by thanking two leading researchers who have played a vital role in nurturing that vision: Keith Geddes (Waterloo) and Bruno Buchberger (RISC-Linz). I will end by inviting researchers in pure, applied, and computational mathematics to join my closest colleagues and myself in a broad, ongoing, interdisciplinary collaboration—to embark on a new adventure of unfettered exploration, full of promise and possibilities! |
| Full Text | vision.fwchapman.info |
Frederick W. Chapman, Postdoctoral Fellow, University of Waterloo
www.fwchapman.info
www.geddes-series.info
Comments
Approximate solution of PDEs
I took a glance at some of your webpages and I'm curious as to their utility and feasibility in the approximate solution of PDEs using a Ritz type approximation (such as finite elements). It certainly seems like they could be, the question would be how quickly they would converge to the solution and how difficult they would be to work with.