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EVERY GRAPH HAS AN EMBEDDING IN S3CONTAINING NO NON-HYPERBO..:

FLAPAN, ERICA ; HOWARDS, HUGH
Proceedings of the American Mathematical Society. 137 (2009) 12 - p. 4275-4285 , 2009

Link: https://www.jstor.org/stable/40590663

RT Journal
T1 <Title>EVERY GRAPH HAS AN EMBEDDING IN S3CONTAINING NO NON-HYPERBOLIC KNOT</Title>

UL https://suche.suub.uni-bremen.de/peid=jstor-40590663&Exemplar=1&LAN=DE
				
A1 FLAPAN, ERICA
A1 HOWARDS, HUGH
PB American Mathematical Society
YR 2009
SN 0002-9939
SN 1088-6826
K1 Mathematics
K1 Pure mathematics
K1 Geometry
K1 Geometric shapes
K1 Curves
K1 Closed curves
K1 Applied mathematics
K1 Mathematical modeling
K1 Parameterization
K1 Euclidean geometry
K1 Plane geometry
K1 Vertices
K1 Topology
K1 Statistics
K1 Applied statistics
K1 Statistical physics
K1 Dimensional analysis
K1 Dimensionality
K1 Abstract spaces
K1 Topological spaces
K1 Embeddings
K1 Discrete mathematics
K1 Number theory
K1 Numbers
K1 Real numbers
K1 Rational numbers
K1 Integers
K1 Counting numbers
K1 Odd numbers
K1 Mathematical expressions
K1 Mathematical theorems
JF Proceedings of the American Mathematical Society
VO 137
IS 12
SP 4275
OP 4285
LK http://dx.doi.org/https://www.jstor.org/stable/40590663
DO https://www.jstor.org/stable/40590663
SF ELIB - SuUB Bremen

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