Pages that link to "Item:Q2509866"

The following pages link to On the intersection forms of spin four-manifolds with boundary (Q2509866):

Displaying 22 items.

• Floer theory and its topological applications (Q256552) (← links)
• The \(E_{8}\)-boundings of homology spheres and negative sphere classes in \(E(1)\) (Q260553) (← links)
• \(\text{Pin}^-(2)\)-monopole equations and intersection forms with local coefficients of four-manifolds (Q378837) (← links)
• The Conley index, gauge theory, and triangulations (Q395445) (← links)
• Unfolded Seiberg-Witten Floer spectra. I: Definition and invariance (Q1746381) (← links)
• The \(\frac {10}{8}\)-conjecture and equivariant \(e_C\)-invariants (Q1890249) (← links)
• Khovanov homotopy type, Burnside category and products (Q2004513) (← links)
• The groups of diffeomorphisms and homeomorphisms of 4-manifolds with boundary (Q2089043) (← links)
• Positive scalar curvature and 10/8-type inequalities on 4-manifolds with periodic ends (Q2208432) (← links)
• A new gauge slice for the relative Bauer-Furuta invariants (Q2346446) (← links)
• \(\operatorname{Pin}(2)\)-equivariant \(\mathrm{KO}\)-theory and intersection (Q2346725) (← links)
• Pin(2)-equivariant Seiberg–Witten Floer homology of Seifert fibrations (Q5212327) (← links)
• Involutive bordered Floer homology (Q5222741) (← links)
• Finite energy Seiberg-Witten moduli spaces on 4-manifolds bounding Seifert fibrations (Q5943875) (← links)
• Monopole equation and the \(\frac{11}{8}\)-conjecture (Q5946656) (← links)
• Positive scalar curvature and homology cobordism invariants (Q6048716) (← links)
• Intersection forms of spin 4-manifolds and the pin(2)-equivariant Mahowald invariant (Q6076650) (← links)
• Low-regularity Seiberg-Witten moduli spaces on manifolds with boundary (Q6105177) (← links)
• A survey of the homology cobordism group (Q6139813) (← links)
• Chaos in topological foliations (Q6562949) (← links)
• Involutions, links, and Floer cohomologies (Q6564520) (← links)
• A tour of monopole Floer spectra (Q6671265) (← links)