Control methods in PDE-dynamical systems; proceedings.9780821837665Control methods in PDE-dynamical systems; proceedings. AMS-IMS-SIAM Joint Summer Research Conference Control Methods in PDE-Dynamical Systems (2005: Snowbird, Utah Snowbird is a locale based in Little Cottonwood Canyon in the Wasatch Range of the Rocky Mountains in Utah. It is perhaps most famous for the Snowbird ski resort, an alpine skiing and snowboarding area, which opened in December 1971. ) Ed. by Fabio Ancona et al. American Mathematical Society The American Mathematical Society (AMS) is an association of professional mathematicians dedicated to the interests of mathematical research and scholarship, which it does with various publications and conferences as well as annual monetary awards to mathematicians. 2007 404 pages $109.00 Paperback Contemporary mathematics; v.426 QA377 Sixteen papers from the July 2005 conference study both controlled partial differential equation partial differential equation In mathematics, an equation that contains partial derivatives, expressing a process of change that depends on more than one independent variable. (PDE PDE Pennsylvania Department of Education PDE Plug-In Development Environment PDE Partial Differential Equation PDE Phosphodiesterases PDE Personal Digital Entertainment PDE Pulse Detonation Engine PDE Product Data Exchange PDE Present-Day English ) systems and the asymptotic long- time behavior of PDE-mixed problems. The opening paper presents results on the asymptotic stabilization of systems of conservation laws by controls acting at a single boundary point. An equally long paper develops the dynamics of a semilinear wave equation with nonlinear interior/boundary dissipation. Other topics include variational principles for finite dimensional initial value problems, optimality conditions for solutions to hyperbolic hy·per·bol·ic also hy·per·bol·i·cal adj. 1. Of, relating to, or employing hyperbole. 2. Mathematics a. Of, relating to, or having the form of a hyperbola. b. balance laws, microscale sensitivity in moving boundary problems for the thin-film equation. No subject index is provided. ([c]20072005 Book News, Inc., Portland, OR) |
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