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The fueter mapping theorem in integral form and the F-functional calculus

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SLICE MONOGENIC FUNCTIONS, CONSEQUENCES, LIPSCHITZ SURFACES, quaternionic functional calculus, functional calculus for n-tuples of commuting operators, Fueter mapping theorem in integral form

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Citation

Please use this url to cite or link to this publication:

Chicago
Colombo, Fabrizio, Irene Sabadini, and Franciscus Sommen. 2010. “The Fueter Mapping Theorem in Integral Form and the F-functional Calculus.” Mathematical Methods in the Applied Sciences 33 (17): 2050–2066.
APA
Colombo, F., Sabadini, I., & Sommen, F. (2010). The fueter mapping theorem in integral form and the F-functional calculus. MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 33(17), 2050–2066.
Vancouver
1.
Colombo F, Sabadini I, Sommen F. The fueter mapping theorem in integral form and the F-functional calculus. MATHEMATICAL METHODS IN THE APPLIED SCIENCES. 2010;33(17):2050–66.
MLA
Colombo, Fabrizio, Irene Sabadini, and Franciscus Sommen. “The Fueter Mapping Theorem in Integral Form and the F-functional Calculus.” MATHEMATICAL METHODS IN THE APPLIED SCIENCES 33.17 (2010): 2050–2066. Print.
@article{1156793,
  author       = {Colombo, Fabrizio and Sabadini, Irene and Sommen, Franciscus},
  issn         = {0170-4214},
  journal      = {MATHEMATICAL METHODS IN THE APPLIED SCIENCES},
  keyword      = {SLICE MONOGENIC FUNCTIONS,CONSEQUENCES,LIPSCHITZ SURFACES,quaternionic functional calculus,functional calculus for n-tuples of commuting operators,Fueter mapping theorem in integral form},
  language     = {eng},
  number       = {17},
  pages        = {2050--2066},
  title        = {The fueter mapping theorem in integral form and the F-functional calculus},
  url          = {http://dx.doi.org/10.1002/mma.1315},
  volume       = {33},
  year         = {2010},
}

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