Pages that link to "Item:Q1372890"
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The following pages link to The Gromov invariants of Ruan-Tian and Taubes (Q1372890):
Displaying 16 items.
- A note on the geometry of \(M^3\) and symplectic structures on \(S^1 \times M^3\) (Q879232) (← links)
- Gromov invariants and symplectic maps (Q1298187) (← links)
- On Invariants of Hirzebruch and Cheeger-Gromov (Q1426822) (← links)
- The Gopakumar-Vafa formula for symplectic manifolds (Q1698030) (← links)
- Gromov invariants of \(S ^{2}\)-bundles over 4-manifolds (Q1862056) (← links)
- Counting curves on elliptic ruled surface (Q1862057) (← links)
- Lefschetz pencils and the canonical class for symplectic four-manifolds (Q1868038) (← links)
- The Gromov invariant and the Donaldson-Smith standard surface count (Q1882826) (← links)
- A cylindrical reformulation of Heegaard Floer homology (Q2501701) (← links)
- Invariant probability measures from pseudoholomorphic curves. II: Pseudoholomorphic curve constructions (Q2699498) (← links)
- Many closed symplectic manifolds have infinite Hofer-Zehnder capacity (Q2844735) (← links)
- Lecture Notes on Embedded Contact Homology (Q2949891) (← links)
- The equivalence between \(SW\) and \(Gr\) in the case where \(b^+ = 1\) (Q4241616) (← links)
- Gromov invariants for holomorphic maps from Riemann surfaces to Grassmannians (Q4874245) (← links)
- RELATIVE RUAN AND GROMOV–TAUBES INVARIANTS OF SYMPLECTIC 4-MANIFOLDS (Q4908585) (← links)
- Mini-workshop: Flavors of Rabinowitz Floer and Tate homology. Abstracts from the mini-workshop held November 27 -- December 1, 2023 (Q6613400) (← links)
