Representations of Some Classes of Quaternionic Hyperholomorphic Functions

Author:

Kuzmenko Tetiana,Shpakivskyi Vitalii

Publisher

Springer Science and Business Media LLC

Reference24 articles.

1. Cartan, E.: Les groupes bilinéares et les systèmes de nombres complexes. Ann. Faculté Sci. Toulouse 12(1), 1–64 (1898)

2. Alpay, D., Luna-Elizarraras, M.E., Shapiro, M., Struppa, D.C.: Basics of functional analysis with bicomplex scalars, and bicomplex Schur analysis, Springer: SpringerBriefs in Mathematics, (2014)

3. Luna-Elizarraras, M.E., Shapiro, M., Struppa, D.C., Vajiac, A.: Bicomplex holomorphic functions: the algebra, geometry and analysis of bicomplex numbers. Frontiers in Mathematics, Birkhäuser (2015)

4. Shapiro, M.V., Vasilevski, N.L.: Quaternionic $$\psi $$-hyperholomorphic functions, singular integral operators and boundary value problems I. $$\psi $$-hyperholomorphic function theory. Complex Var. Theory Appl. 27(1), 17–46 (1995)

5. Shapiro, M.V., Vasilevski, N.L.: Quaternionic $$\psi $$-hyperholomorphic functions, singular integral operators and boundary value problems II. Algebras of singular lntegral operators and riemann type boundary value problems. Complex Var. Elliptic Equ. 27(1), 67–96 (1995)

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