Cauchy integral formula for k-monogenic function with \({\alpha}\)-weight
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Publication:1644439
DOI10.1007/s00006-018-0825-3zbMath1394.30037OpenAlexW2794067535MaRDI QIDQ1644439
Yuying Qiao, Liping Wang, Heju Yang, Yong Hong Xie
Publication date: 21 June 2018
Published in: Advances in Applied Clifford Algebras (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00006-018-0825-3
Integration, integrals of Cauchy type, integral representations of analytic functions in the complex plane (30E20) Functions of hypercomplex variables and generalized variables (30G35) Boundary value problems in the complex plane (30E25)
Related Items (3)
Some properties of a T operator with B-m kernel in the complex Clifford analysis ⋮ Almansi-type decomposition theorem for bi-\(k\)-regular functions in the Clifford algebra \(Cl_{2n+2,0} (\mathbb{R})\) ⋮ Cauchy integral formula on the distinguished boundary with values in complex universal Clifford algebra
Cites Work
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- Boundary properties for several singular integral operators in real Clifford analysis
- Normalized system for the super Laplace operator
- Hyperbolic function theory in the Clifford algebra \({\mathcal {C}}\ell_{n+1,0}\)
- Topics on hyperbolic function theory in geometric algebra with a positive signature
- Intrinsic Dirac operators in \(\mathbb{C}^ n\)
- Function theory for Laplace and Dirac-Hodge operators in hyperbolic space
- Complexk-hypermonogenic functions in complex Clifford analysis
- The Privalov Theorem of Some Singular Integral Operators in Real Clifford Analysis
- Almansi‐type theorems in Clifford analysis
- Boundary properties of hypergenic-Cauchy type integrals in Clifford analysis
- Almansi decompositions for polyharmonic, polyheat, and polywave functions
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