geom.


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geom.

abbreviation for
1. (Mathematics) geometric(al)
2. (Mathematics) geometry
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References in periodicals archive ?
Alesker, Theory of valuations on manifolds: a survey, Geom. Funct.
Vrancken: Calabi-type composition of affine spheres, Differential Geom. Appl., 4(1994), No.
Fesenko, Topological Milnor K-groups of higher localfields,in Invitation to higher local fields (Munster, 1999), 61 74 (electronic), Geom. Topol.