A direct decomposition of the space is obtained as a generalization of the orthogonal decomposition of the space , where one of the subspaces is the space of all monogenic -functions. Basic results about the orthogonal decomposition are carried over to this more general context. In the end a boundary value problem of the Stokes equations will be studied by a method based on this direct decomposition.
Cite this article
Uwe Kähler, On Direct Decomposition of the Space . Z. Anal. Anwend. 18 (1999), no. 4, pp. 839–848DOI 10.4171/ZAA/917