THE “HOT SPOTS” CONJECTURE FOR NEARLY CIRCULAR PLANAR CONVEX DOMAINS YASUHITO MIYAMOTO Abstract. We prove the “hot spots” conjecture of J. Rauch in the case that the domain Ω is a planar convex domain satisfyin - Miyamoto - Document - PDFSEARCH.IO

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	THE “HOT SPOTS” CONJECTURE FOR NEARLY CIRCULAR PLANAR CONVEX DOMAINS YASUHITO MIYAMOTO Abstract. We prove the “hot spots” conjecture of J. Rauch in the case that the domain Ω is a planar convex domain satisfyin Add to Reading List Document Date: 2007-05-29 21:10:02 Open Document File Size: 196,32 KB Share Result on Facebook City Kyoto / New Orleans / Berlin / Paris / / Country Netherlands / / / Facility Research Institute / Kyoto University / / IndustryTerm activator-inhibitor systems / inner product / symmetric solution / non-constant solution / / Organization Kyoto Univ. / Tulane Univ. / Institute for Mathematical Sciences / Kyoto University / / Person E. Yanagida / Duke Math / / Position author / premier / Professor / / URL http / SocialTag Fourier analysis Constructible universe Laplace operator Vector space Algebra Mathematics Mathematical analysis

THE “HOT SPOTS” CONJECTURE FOR NEARLY CIRCULAR PLANAR CONVEX DOMAINS YASUHITO MIYAMOTO Abstract. We prove the “hot spots” conjecture of J. Rauch in the case that the domain Ω is a planar convex domain satisfyinAdd to Reading List