Pages that link to "Item:Q2360945"
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The following pages link to On products in a real moment-angle manifold (Q2360945):
Displaying 23 items.
- On the cohomology and their torsion of real toric objects (Q524698) (← links)
- Moment-angle manifolds and connected sums of simplicial spheres (Q824238) (← links)
- Wedge operations and doubling operations of real toric manifolds (Q1688144) (← links)
- The cohomology rings of smooth toric varieties and quotients of moment-angle complexes (Q2048466) (← links)
- On the (co)homology of (quotients of) moment-angle manifolds over polygons (Q2080968) (← links)
- The Stiefel-Whitney classes of moment-angle manifolds are trivial (Q2093085) (← links)
- On higher Massey products and rational formality for moment-angle manifolds over multiwedges (Q2285399) (← links)
- Homotopy decomposition of a suspended real toric space (Q2398328) (← links)
- Massey triple products in the cohomology of moment-angle complexes (Q4829651) (← links)
- Orientable hyperbolic 4-manifolds over the 120-cell (Q4999489) (← links)
- The cohomology rings of real toric spaces and smooth real toric varieties (Q5081117) (← links)
- (Q5155002) (← links)
- Toric objects associated with the dodecahedron (Q5865305) (← links)
- Moment-angle manifolds and connected sums of sphere products (Q5964049) (← links)
- Product decompositions of moment-angle manifolds and <i>B</i>-rigidity (Q6060879) (← links)
- A generalization of moment-angle manifolds with noncontractible orbit spaces (Q6122322) (← links)
- Geometrically bounding 3-manifolds, volume and Betti numbers (Q6164250) (← links)
- Connected sums of sphere products and minimally non-Golod complexes (Q6613453) (← links)
- Symmetric products and a Cartan-type formula for polyhedral products (Q6613455) (← links)
- Dga models for moment-angle complexes (Q6613459) (← links)
- Duality in toric topology (Q6613460) (← links)
- On the cohomology ring of real moment-angle complexes (Q6613468) (← links)
- Models for the cohomology of certain polyhedral products (Q6665281) (← links)