Skip to main content
http -> https (the question was bumped anyway)
Source Link
Martin Sleziak
  • 4.7k
  • 4
  • 35
  • 40

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREMTHURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Is there an algorithm which determines whether two funda- mental groups of 3-manifolds are isomorphic?

DECISION PROBLEMS FOR 3-MANIFOLDS AND THEIR FUNDAMENTAL GROUPS

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Is there an algorithm which determines whether two funda- mental groups of 3-manifolds are isomorphic?

DECISION PROBLEMS FOR 3-MANIFOLDS AND THEIR FUNDAMENTAL GROUPS

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Is there an algorithm which determines whether two funda- mental groups of 3-manifolds are isomorphic?

DECISION PROBLEMS FOR 3-MANIFOLDS AND THEIR FUNDAMENTAL GROUPS

added 284 characters in body
Source Link

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Is there an algorithm which determines whether two funda- mental groups of 3-manifolds are isomorphic?

DECISION PROBLEMS FOR 3-MANIFOLDS AND THEIR FUNDAMENTAL GROUPS

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Is there an algorithm which determines whether two funda- mental groups of 3-manifolds are isomorphic?

DECISION PROBLEMS FOR 3-MANIFOLDS AND THEIR FUNDAMENTAL GROUPS

Source Link

Thurston's remaining challenge:

Show that volumes of hyperbolic 3-manifolds are not all rationally related.

THURSTON'S VISION AND THE VIRTUAL FIBERING THEOREM

Post Made Community Wiki by Takahiro Waki