activity
20042013
most citedCombinatorial Floer Homology

12 citations · 36 across the 6 of their papers we have counts for

collaborators

6 papers

math.SG2013★ 1 cited

The moment-weight inequality and the Hilbert-Mumford criterion

Valentina Georgoulas, Joel W. Robbin, Dietmar A. Salamon

This paper gives an essentially self-contained exposition (except for an appeal to the Lojasiewicz gradient inequality) of geometric invariant theory from a differential geometric…

math.SG2012★ 11 cited

The moduli space of regular stable maps

Joel Robbin, Yongbin Ruan, Dietmar Salamon

The moduli space of regular stable maps with values in a complex manifold admits naturally the structure of a complex orbifold. Our proof uses the methods of differential geometry…

math.SG2012★ 1 cited

The Viterbo-Maslov Index in Dimension Two

Joel Robbin, Dietmar Salamon

We prove a formula that expresses the Viterbo-Maslov index of a smooth strip in an oriented 2-manifold with boundary curves contained in 1-dimensional submanifolds in terms the deg…

math.SG2012★ 12 cited

Combinatorial Floer Homology

Vin de Silva, Joel Robbin, Dietmar Salamon

We define combinatorial Floer homology of a transverse pair of noncontractibe nonisotopic embedded loops in an oriented 2-manifold without boundary, prove that it is invariant unde…

math.RT2006

On eigenvectors of nilpotent Lie algebras of linear operators

Morris W. Hirsch, Joel W. Robbin

We give a condition ensuring that the operators in a nilpotent Lie algebra of linear operators on a finite dimensional vector space have a common eigenvector.

math.SG2004★ 11 cited

A construction of the Deligne--Mumford orbifold

Joel W. Robbin, Dietmar A. Salamon

We define the Deligne Mumford orbifold axiomatically by a universal mapping property, show that this universal mapping property is equivalent to an infinitessimal universal mapping…