A new concept of separately holomorphic and separately monogenic functions

Wolfgang Tutschke, Hung Son Le

Publikation: Beitrag in Buch/Bericht/KonferenzbandBeitrag in Buch/BerichtForschung

Originalspracheenglisch
TitelAlgebraic structures in partial differential equations related to complex and Clifford analysis
ErscheinungsortHo Chi Minh City
Herausgeber (Verlag)Ho Chi Minh City University of Education Press
Seiten67-78
Auflage1
PublikationsstatusVeröffentlicht - 2010

Fields of Expertise

  • Information, Communication & Computing

Treatment code (Nähere Zuordnung)

  • Basic - Fundamental (Grundlagenforschung)

Dies zitieren

Tutschke, W., & Le, H. S. (2010). A new concept of separately holomorphic and separately monogenic functions. in Algebraic structures in partial differential equations related to complex and Clifford analysis (1 Aufl., S. 67-78). Ho Chi Minh City: Ho Chi Minh City University of Education Press.

A new concept of separately holomorphic and separately monogenic functions. / Tutschke, Wolfgang; Le, Hung Son.

Algebraic structures in partial differential equations related to complex and Clifford analysis. 1. Aufl. Ho Chi Minh City : Ho Chi Minh City University of Education Press, 2010. S. 67-78.

Publikation: Beitrag in Buch/Bericht/KonferenzbandBeitrag in Buch/BerichtForschung

Tutschke, W & Le, HS 2010, A new concept of separately holomorphic and separately monogenic functions. in Algebraic structures in partial differential equations related to complex and Clifford analysis. 1 Aufl., Ho Chi Minh City University of Education Press, Ho Chi Minh City, S. 67-78.
Tutschke W, Le HS. A new concept of separately holomorphic and separately monogenic functions. in Algebraic structures in partial differential equations related to complex and Clifford analysis. 1 Aufl. Ho Chi Minh City: Ho Chi Minh City University of Education Press. 2010. S. 67-78
Tutschke, Wolfgang ; Le, Hung Son. / A new concept of separately holomorphic and separately monogenic functions. Algebraic structures in partial differential equations related to complex and Clifford analysis. 1. Aufl. Ho Chi Minh City : Ho Chi Minh City University of Education Press, 2010. S. 67-78
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