
We discuss how the geometry of _D_2-_D_0 branes may be related to Gromov–Witten theory of Calabi–Yau threefolds.
Relationships between algebraic curves and physics, High Energy Physics - Theory, High Energy Physics - Theory (hep-th), Applications of vector bundles and moduli spaces in mathematical physics (twistor theory, instantons, quantum field theory), FOS: Physical sciences, String and superstring theories; other extended objects (e.g., branes) in quantum field theory, Gromov-Witten invariants, quantum cohomology, Gopakumar-Vafa invariants, Donaldson-Thomas invariants (algebro-geometric aspects), Calabi-Yau manifolds (algebro-geometric aspects), Topological field theories in quantum mechanics
Relationships between algebraic curves and physics, High Energy Physics - Theory, High Energy Physics - Theory (hep-th), Applications of vector bundles and moduli spaces in mathematical physics (twistor theory, instantons, quantum field theory), FOS: Physical sciences, String and superstring theories; other extended objects (e.g., branes) in quantum field theory, Gromov-Witten invariants, quantum cohomology, Gopakumar-Vafa invariants, Donaldson-Thomas invariants (algebro-geometric aspects), Calabi-Yau manifolds (algebro-geometric aspects), Topological field theories in quantum mechanics
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