Pages that link to "Item:Q2464750"
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The following pages link to Infinity structure of Poincaré duality spaces. With an appendix by Dennis Sullivan (Q2464750):
Displaying 23 items.
- The Hochschild cohomology ring of the singular cochain algebra of a space. (Q416004) (← links)
- Tree- versus graph-level quasilocal Poincaré duality on \(S^{1}\) (Q505033) (← links)
- Compatibility with cap-products in Tsygan's formality and homological Duflo isomorphism (Q631471) (← links)
- Lawrence-Sullivan models for the interval (Q649841) (← links)
- Transferring homotopy commutative algebraic structures (Q942210) (← links)
- The Batalin-Vilkovisky algebra on Hochschild cohomology induced by infinity inner products. (Q999684) (← links)
- An \(A_\infty\)-coalgebra structure on a closed compact surface (Q1755873) (← links)
- Homological algebra related to surfaces with boundary (Q2043515) (← links)
- On string topology of classifying spaces (Q2354371) (← links)
- Algebraic string operations (Q2465474) (← links)
- Symplectic $A_\infty$-algebras and string topology operations (Q3530453) (← links)
- Rational BV-algebra in string topology (Q3614871) (← links)
- Realization Spaces of Algebraic Structures on Cochains (Q4619301) (← links)
- An explicit symmetric DGLA model of a bi-gon (Q4973349) (← links)
- Hodge decomposition of string topology (Q4988397) (← links)
- Universal averages in gauge actions (Q5001443) (← links)
- Explicit symmetric DGLA models of 3-cells (Q5003440) (← links)
- Koszul <i>A</i><sub>∞</sub>-algebras and free loop space homology (Q5111604) (← links)
- Batalin-Vilkovisky algebra structures on Hochschild cohomology (Q5190980) (← links)
- An explicit symmetric DGLA model of a triangle (Q5382901) (← links)
- A note on the string topology BV-algebra for \(S^2\) with \({\mathbb{Z}}_2\) coefficients (Q6179272) (← links)
- The diagonal of cellular spaces and effective algebro-homotopical constructions (Q6190323) (← links)
- Averaging property of wedge product and naturality in discrete exterior calculus (Q6607031) (← links)