Hermitian Clifford analysis and resolutions

By Irene Sabadini, F. Sommen. 2002

105 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/edd39e5dbb90e5ba9f9fddc44aed2d154836cced

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Fred Brackx
2. Hennie De Schepper
3. Bram De Knock
4. V. Souček
5. F. Sommen

In Applied Mathematics

1. Hennie De Schepper
2. J. Bureš
3. Fred Brackx
4. Bram De Knock
5. V. Souček
6. David Eelbode
7. F. Sommen
8. Irene Sabadini

In Geometry and Topology

1. Fred Brackx
2. Hennie De Schepper
3. J. Bureš
4. Bram De Knock
5. V. Souček
6. F. Sommen

Citations in the corpus

• On Cauchy and Martinelli-Bochner integral formulae in Hermitean Clifford analysis (2009, background): “The study of complex Dirac operators was initiated in [16, 15, 17 ]; a systematic development of the associated function theory, including the invariance properties with respect to the underlying Lie groups and Lie algebras, is still in full progress, see e.g.”
• A matrix Hilbert transform in Hermitean Clifford analysis (2008, background): “Complex Dirac operators were already studied in [14–16]; however, a systematic development of the associated function theory including the invariance properties with respect to the underlying Lie groups and Lie algebras is still in full progress, see [2,3,9].”
• The Hermitian Clifford Analysis Toolbox (2008, unknown): “Hermitian Clifford analysis was also addressed in [7] where several complex operators ∂z, ∂† z , ∂u, ∂† u, .”
• Fundaments of Hermitean Clifford Analysis Part I: Complex Structure (2007, methodology): “For further account of Hermitean Clifford analysis and some of its applications, we refer to [5–8].”