dc.creator | Musso, Monica | |
dc.creator | Wei, Juncheng | |
dc.date.accessioned | 2024-01-10T13:43:38Z | |
dc.date.available | 2024-01-10T13:43:38Z | |
dc.date.created | 2024-01-10T13:43:38Z | |
dc.date.issued | 2006 | |
dc.identifier | 1875-8576 | |
dc.identifier | 0921-7134 | |
dc.identifier | https://repositorio.uc.cl/handle/11534/78708 | |
dc.identifier | WOS:000240965400004 | |
dc.description.abstract | We consider the following stationary Keller-Segel system from chemotaxis | |
dc.description.abstract | Delta u - au + u(p) = 0, u > 0 in Omega, partial derivative u/partial derivative v = 0 on partial derivative Omega, | |
dc.description.abstract | where Omega subset of R-2 is a smooth and bounded domain. We show that given any two positive integers K,L, for p sufficiently large, there exists a solution concentrating in K interior points and L boundary points. The location of the blow-up points is related to the Green function. The solutions are obtained as critical points of some finite-dimensional reduced energy functional. No assumption on the symmetry, geometry nor topology of the domain is needed. | |
dc.language | en | |
dc.publisher | IOS PRESS | |
dc.rights | registro bibliográfico | |
dc.subject | 2-DIMENSIONAL ELLIPTIC PROBLEM | |
dc.subject | SINGULAR LIMITS | |
dc.subject | CONCENTRATING SOLUTIONS | |
dc.subject | MULTIPEAK SOLUTIONS | |
dc.subject | GLOBAL EXISTENCE | |
dc.subject | POINT DYNAMICS | |
dc.subject | UP SOLUTIONS | |
dc.subject | BLOW-UP | |
dc.subject | NEUMANN | |
dc.subject | MODEL | |
dc.title | Stationary solutions to a Keller-Segel chemotaxis system | |
dc.type | artículo | |