Fundaments of quaternionic Clifford analysis II: splitting of equations
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Publication:2980764
DOI10.1080/17476933.2016.1234463zbMath1364.30056arXiv1501.03440OpenAlexW2963667220MaRDI QIDQ2980764
David Eelbode, Vladimír Souček, Hennie De Schepper, Roman Lávička, Fred Brackx
Publication date: 3 May 2017
Published in: Complex Variables and Elliptic Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1501.03440
Related Items (3)
Fischer decomposition for the symplectic group ⋮ The Cauchy integral formula in Hermitian, quaternionic and \(\mathfrak{osp}(4|2)\) Clifford analysis ⋮ Fischer decomposition for osp(4|2)-monogenics in quaternionic Clifford analysis
Cites Work
- Fischer decomposition in symplectic harmonic analysis
- The Howe dual pair in Hermitean Clifford analysis
- Quaternionic Clifford analysis: the Hermitian setting
- A spinorial approach to Riemannian and conformal geometry
- Fundaments of Hermitean Clifford analysis. I: Complex structure
- A Clifford algebraic framework for \(\mathfrak{sp}(m)\)-invariant differential operators
- Fundaments of quaternionic Clifford analysis. I: Quaternionic structure
- Quaternionic Hermitian spinor systems and compatibility conditions
- Irreducible (m)-modules of Hermitean monogenics
- Hermitian Clifford analysis and resolutions
- Stirling Numbers and Spin-Euler Polynomials
- Fundaments of Hermitean Clifford analysis part II: splitting ofh-monogenic equations
- Generalization of the Cauchy-Riemann Equations and Representations of the Rotation Group
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