Pages that link to "Item:Q4597586"
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The following pages link to Manolescu invariants of connected sums (Q4597586):
Displaying 22 items.
- Connected sum at infinity and 4-manifolds (Q488565) (← links)
- A splitting theorem for the Seiberg-Witten invariant of a homology \(S^1\times S^3\) (Q1637315) (← links)
- On the Pin(2)-equivariant monopole Floer homology of plumbed 3-manifolds (Q1654433) (← links)
- A connected sum formula for involutive Heegaard Floer homology (Q1744785) (← links)
- Non-formality in PIN(2)-monopole Floer homology (Q2043523) (← links)
- The groups of diffeomorphisms and homeomorphisms of 4-manifolds with boundary (Q2089043) (← links)
- Connected Heegaard Floer homology of sums of Seifert fibrations (Q2279063) (← links)
- On negative-definite cobordisms among lens spaces of type \((m,1)\) and uniformization of four-orbifolds (Q2330950) (← links)
- Equivariant Bauer-Furuta invariants on some connected sums of 4-manifolds (Q2407609) (← links)
- On homology cobordism and local equivalence between plumbed manifolds (Q2632003) (← links)
- Almost simple linear graphs, homology cobordism and connected Heegaard Floer homology (Q2681272) (← links)
- Ozsváth-Szabó d-invariants of almost simple linear graphs (Q3296885) (← links)
- The Fukumoto-Furuta and the Ozsváth-Szabó invariants for spherical 3-manifolds (Q3618481) (← links)
- APPLICATIONS OF INVOLUTIVE HEEGAARD FLOER HOMOLOGY (Q5147675) (← links)
- Involutive bordered Floer homology (Q5222741) (← links)
- INVOLUTIVE HEEGAARD FLOER HOMOLOGY AND PLUMBED THREE-MANIFOLDS (Q5239855) (← links)
- On the quotient of the homology cobordism group by Seifert spaces (Q5869236) (← links)
- A survey of the homology cobordism group (Q6139813) (← links)
- An infinite-rank summand of the homology cobordism group (Q6143354) (← links)
- Homology cobordism, knot concordance, and Heegaard Floer homology (Q6200259) (← links)
- Involutions, links, and Floer cohomologies (Q6564520) (← links)
- Homology cobordism and the geometry of hyperbolic three-manifolds (Q6668402) (← links)