- In mathematics, the
Lickorish–Wallace
theorem in the
theory of 3-manifolds
states that any closed, orientable,
connected 3-manifold may be
obtained by...
- B. R.
Lickorish, "A
representation of
orientable combinatorial 3-manifolds." Ann. of Math. (2) 76 1962 531—540. MR0151948 W. B. R.
Lickorish, "A finite...
-
William Bernard Raymond Lickorish (born 19
February 1938) is a mathematician. He is
emeritus professor of
geometric topology in the
Department of Pure...
- Jim Hoste,
Adrian Ocneanu,
Kenneth Millett,
Peter J. Freyd, W. B. R.
Lickorish, and
David N. Yetter. The
addition of PT
recognizes independent work carried...
- (Sossinsky 2002, ch. 3) (
Lickorish 1997, ch. 1). A knot
invariant is a "quantity" that is the same for
equivalent knots (Adams 2004) (
Lickorish 1997) (Rolfsen 1976)...
-
proof is
given in, and a
stronger uniqueness statement is
proven in. The
Lickorish–Wallace
theorem states that any closed, orientable,
connected 3-manifold...
-
thought of as a
first step to
resolving the Poincaré conjecture,
since the
Lickorish–Wallace
theorem says any closed,
orientable 3-manifold
results from Dehn...
- to Le Mans". 24
Hours of Le Mans. 3 May 2023.
Retrieved 4
August 2023.
Lickorish,
Stephen (9 June 2023). "MotoGP
legend Valentino Rossi scores Road to...
-
Archived from the
original on 11
November 2023.
Retrieved 11
November 2023.
Lickorish,
Stephen (27
August 2021). "Button to make
historic debut at Goodwood"...
- Fleishman, E.; Garratt, E. L.; Gaston, K. J.; Hughes, A. C.; Le Roux, X.;
Lickorish, F. A.; Maggs, L.; Palardy, J. E.; Peck, L. S.; Pettorelli, N.; Pretty...
