Foliation

Let be an -Manifold and let denote a Partition of intoDisjoint path-connected Subsets. Then is called a foliation of ofcodimension (with ) if there Exists a Cover of by Open Sets, each equipped with a Homeomorphism or which throws each nonemptycomponent of onto a parallel translation of the standard Hyperplane in .Each is then called a Leaf and is not necessarily closed or compact.

References

Rolfsen, D. Knots and Links. Wilmington, DE: Publish or Perish Press, p. 284, 1976.

• Glissette
• Global C(G;T) Theorem
• Global Extremum
• Global Maximum
• Global Minimum
• Globe
• Glove Problem
• Glue Vector
• Gnomic Number
• Gnomon
• Gnomonic Projection
• Gnomon Magic Square
• G-Number
• Go
• Goblet Illusion
• Goldbach Conjecture
• Golden Mean
• Golden Ratio
• Golden Ratio Conjugate
• Golden Rectangle
• Golden Rule
• Golden Section
• Golden Theorem
• Golden Triangle
• Goldschmidt Solution