Finding:

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   Gromov-Witten invariant

   In mathematics, specifically in symplectic topology and algebraic geometry, Gromov-Witten (GW) invariants are rational numbers that, in certain situations, count pseudoholomorphic curves meeting prescribed conditions in a given symplectic manifold.
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   Gromov–Witten invariant

   In mathematics, specifically in symplectic topology and algebraic geometry, Gromov–Witten (GW) invariants are rational numbers that, in certain situations, count pseudoholomorphic curves meeting prescribed conditions in a given symplectic manifold.
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   Quantum cohomology

   (The right-hand side is a genus- 0, 3-point Gromov-Witten invariant.)
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   Edward Witten

   Gromov-Witten invariant
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   Stable map

   It is called the Gromov-Witten (GW) invariant of X for the given data g, n, and A.
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   Seiberg–Witten invariant

   For the relation to symplectic manifolds and Gromov-Witten invariants see (Taubes 2000). ... If the manifold M is simply connected and symplectic and b2+(M)≥2 then it has a spinC structure s on which the Seiberg-Witten invariant is 1.
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   Mikhail Gromov

   Gromov-Witten invariants Taubes's Gromov invariant
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   Floer homology

   It may be seen as an extension of Taubes's Gromov Invariant, known to be equivalent to the Seiberg-Witten invariant, from closed symplectic 4-manifolds to certain non-compact 4-manifolds.
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   Taubes's Gromov invariant

   Much of the analytical complexity connected to this invariant comes from properly counting multiply-covered pseudoholomorphic curves. ... Seiberg-Witten and Gromov Invariants in Symplectic 4-manifolds.
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    Type II string theory

    The mathematical treatment of type IIA string theory belongs to symplectic topology and algebraic geometry, particularly Gromov-Witten invariants.

Explore the following pages on Powerset:

• Gromov-Witten invariant,
• Gromov–Witten invariant,
• Quantum cohomology,
• Edward Witten,
• Stable map,
• Seiberg–Witten invariant,
• Mikhail Gromov,
• Floer homology,
• Taubes's Gromov invariant,
• Type II string theory