Instanton counting and O-vertex
Satoshi Nawata, Rui-Dong Zhu

TL;DR
This paper derives explicit formulas for unrefined instanton partition functions of BCD-type gauge groups using Young diagrams and introduces a new O-vertex in the topological vertex formalism to represent O5-planes.
Contribution
It provides the first closed-form expressions for these instanton partition functions and extends the topological vertex formalism with a novel O-vertex for O5-planes.
Findings
Explicit formulas for BCD gauge group instanton partition functions.
Introduction of O-vertex in topological vertex formalism.
Connection between fivebrane webs and instanton counting.
Abstract
We present closed-form expressions of unrefined instanton partition functions for gauge groups of type as sums over Young diagrams. For gauge groups, we provide a fivebrane web picture of our formula based on the vertex-operator formalism of the topological vertex with a new type called O-vertex for an O5-plane.
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