Hemanth Saratchandran

most citedA four dimensional hyperbolic link complement in a standard

S^{4}

2 citations · 2 across the 3 of their papers we have counts for

collaborators

4 papers

math.GT2015

Complements of tori in $#_{2 k} S^{2} \times S^{2}$ that admit a hyperbolic structure

Hemanth Saratchandran

We construct examples of codimension two hyperbolic link complements in closed smooth 4-manifolds with homeomorphism type $#_{2 k} S^{2} \times S^{2}$ . All our examples are based on a c…

math.GT2015

A four dimensional hyperbolic link complement in a standard $S^{2} \times S^{2}$

Hemanth Saratchandran

Using techniques from the theory of Kirby calculus we give an explicit construction of a four dimensional hyperbolic link complement in a 4-manifold that is diffeomorphic to a stan…

math.GT2015★ 2 cited

A four dimensional hyperbolic link complement in a standard $S^{4}$

Hemanth Saratchandran

Using techniques from the theory of Kirby calculus we give an explicit construction of a four dimensional hyperbolic link complement in a 4-manifold that is diffeomorphic to the st…

math.GT2015

Kirby diagrams and the Ratcliffe-Tschantz hyperbolic 4-manifolds

Hemanth Saratchandran

We show how to construct a Kirby diagram for a large class of finite volume hyperbolic 4-manifolds constructed by J. Ratcliffe and S. Tschantz.

Complements of tori in #2k​S2×S2 that admit a hyperbolic structure

A four dimensional hyperbolic link complement in a standard S2×S2

A four dimensional hyperbolic link complement in a standard S4

Kirby diagrams and the Ratcliffe-Tschantz hyperbolic 4-manifolds

Complements of tori in $#_{2 k} S^{2} \times S^{2}$ that admit a hyperbolic structure

A four dimensional hyperbolic link complement in a standard $S^{2} \times S^{2}$

A four dimensional hyperbolic link complement in a standard $S^{4}$