Pacific Journal of Mathematics · 1975 · 86 citations · 28 references
Natural SciencesMathematicsAlgebraGeometryNumber TheoryArithmetic GeometryIntegral GeometryQuadratic FormsClass Number FormulasClass Numbers Of Quadratic FormsIntegral Quadratic FormsQuadratic Forms Over Local FieldsQuadratic LatticesSpinor RepresentationsSpinor TheorySplitting
The spinor norms of integral rotations on an arbitrary quadratic form over a dyadic local field in which 2 is prime are determined. Results are stated in terms of the components of a Jordan splitting of the given form. Results obtained are applied to improve a theorem of Kneser giving sufficient conditions for an indefinite ^-lattice to have class number 1.
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Relations between packing and covering numbers of a tree
A. Meir, J. W. Moon · Pacific Journal of Mathematics · 1975 · 285 citations · Full text
Spinor norms of local integral rotations. I
J. S. Hsia · Pacific Journal of Mathematics · 1975 · 106 citations · Full text
Natural Sciences, Computer Science, Computational Geometry +10
Subcontinuity for multifunctions
R. E. Smithson · Pacific Journal of Mathematics · 1975 · 64 citations · Full text