GENERAL CLASSIFICATIONS
 
       


Global
1. Harmonic morphisms from $R^3, S^3, H^3$ to surfaces, 
   [Th. 4.1, 5.1: Baird-Wood 1988, and Th. 3.5, Cor. 3.6: Baird-Wood 1991]

2. Harmonic morphisms from Thurston's geometries to surfaces, 
   [Th. 5.8, Rk. 5.9: Baird-Wood 1992]

3. Harmonic morphisms from $S^{n+1}\to N^n$ as the Hopf fibration
   over $CP^{n/2}$
   [Dong 1996]

4. Harmonic morphisms from three-dimensional complete orientable 
   flat space forms to surfaces.
   [Th. 4.1: Mustafa-Wood 1996]

5. Harmonic morphisms from three-dimensional spherical space forms 
   to surfaces.
   [Th. 4.2: Mustafa-Wood 1996]

6. For $M^{n+1}$ a space of constant curvature, submersive harmonic
   morphisms from $M^{n+1}$ to $N^n$ as two types; namely Umbilical
   morphisms and Isometric quotient morphisms.
   [Th. 3 and Sec. 3.3: Bryant 1997]


Local
1. Harmonic morphisms from open subsets of 3-dimensional simply 
   connected space forms. 
   [Sec. 3: Baird-Wood 1988, also Sec. 4,6 Baird 1987]

2. Local (submersive) harmonic morphisms from $R^4, S^4, CP^2$ to surfaces,
   [Sec. 6,7,8: Wood 1992, also (for $R^4,S^4$) Th. 3.5, Sec. IV: Baird 1992]

3. Local (submersive) harmonic morphisms from $H^4$ to surfaces, 
   [Th. 3.5, Sec. IV: Baird 1992]



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