@inproceedings{GrobConstalesKrausshar, author = {Grob, Dennis and Constales, Denis and Kraußhar, Rolf S{\"o}ren}, title = {THE HYPERCOMPLEX SZEG{\"O} KERNEL METHOD FOR 3D MAPPING PROBLEMS}, editor = {G{\"u}rlebeck, Klaus and K{\"o}nke, Carsten}, organization = {Bauhaus-Universit{\"a}t Weimar}, issn = {1611-4086}, doi = {10.25643/bauhaus-universitaet.2846}, url = {http://nbn-resolving.de/urn:nbn:de:gbv:wim2-20170314-28464}, pages = {7}, abstract = {In this paper we present rudiments of a higher dimensional analogue of the Szeg{\"o} kernel method to compute 3D mappings from elementary domains onto the unit sphere. This is a formal construction which provides us with a good substitution of the classical conformal Riemann mapping. We give explicit numerical examples and discuss a comparison of the results with those obtained alternatively by the Bergman kernel method.}, subject = {Angewandte Informatik}, language = {en} }