Abstract and Applied Analysis · 2012 · 11 citations · 11 references
Natural SciencesPhysicsComputer VisionProjection MappingTheoretical PhysicsComplex GeometryHarmonic AnalysisConvolution TheoremHarmonic Maps
We introduce a class of complex‐valued biharmonic mappings, denoted by B H 0 ( ϕ k ; σ , a , b ), together with its subclass T B H 0 ( ϕ k ; σ , a , b ), and then generalize the discussions in Ali et al. (2010) to the setting of B H 0 ( ϕ k ; σ , a , b ) and T B H 0 ( ϕ k ; σ , a , b ) in a unified way.
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J. Clunie, T. Sheil-Small · Annales Academiae Scientiarum Fennicae Series A I Mathematica · 1984 · 902 citations · Full text