TY - JOUR
T1 - A survey on the differential and symplectic geometry of linking numbers
AU - Spera, Mauro
PY - 2006
Y1 - 2006
N2 - The aim of the present survey mainly consists in illustrating some recently emerged differential and symplectic geometric aspects of the ordinary and higher order linking numbers of knot theory,
within the modern geometrical and topological framework, constantly referring to their multifaceted physical origins and interpretations.
AB - The aim of the present survey mainly consists in illustrating some recently emerged differential and symplectic geometric aspects of the ordinary and higher order linking numbers of knot theory,
within the modern geometrical and topological framework, constantly referring to their multifaceted physical origins and interpretations.
KW - Symplectic geometry, knot theory, topological methods in hydrodynamics
KW - Symplectic geometry, knot theory, topological methods in hydrodynamics
UR - http://hdl.handle.net/10807/35976
U2 - 10.1007/s00032-006-0061-5
DO - 10.1007/s00032-006-0061-5
M3 - Article
SN - 1424-9286
VL - 74
SP - 139
EP - 197
JO - Milan Journal of Mathematics
JF - Milan Journal of Mathematics
ER -