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001     306061
005     20240928181336.0
024 7 _ |a G:(GEPRIS)5407010
|d 5407010
035 _ _ |a G:(GEPRIS)5407010
040 _ _ |a GEPRIS
|c http://gepris.its.kfa-juelich.de
150 _ _ |a Surfaces of constant mean curvature with non-trivial topology and pluriharmonic maps
|y 2003 - 2012
371 _ _ |a Professor Dr. Josef Dorfmeister
371 _ _ |a Professor Dr. Jost-Hinrich Eschenburg
450 _ _ |a DFG project G:(GEPRIS)5407010
|w d
|y 2003 - 2012
510 1 _ |a Deutsche Forschungsgemeinschaft
|0 I:(DE-588b)2007744-0
|b DFG
550 _ _ |0 G:(GEPRIS)5471954
|a SPP 1154: Globale Differentialgeometrie
|w t
680 _ _ |a Surfaces of constant mean curvature occur in nature e.g. as membranes in a hole in a wall between two chambers containing gases of different pressure. While the basic theory of such surfaces is well known for a long time, the construction of surfaces with specific "topological" properties has turned out to be very difficult. Based on relatively new mathematical technology we propose to construct exactly such surfaces. We will therefore give particular emphasis to the construction of classes of surfaces occurring in the sciences or in the engineering problems and we will provide geometric visualization of such surfaces. The latter is difficult in itself, since the surfaces are the result of extensive computations involving solutions to differential equations, decompositions of matrices involving some parameters, and automorphic funtions relative to non-trivial fundamental groups.
909 C O |o oai:juser.fz-juelich.de:972936
|p authority:GRANT
|p authority
909 C O |o oai:juser.fz-juelich.de:972936
980 _ _ |a G
980 _ _ |a AUTHORITY

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Marc 21