Equivariant cohomology theories/ by 187548 Bredon, Glen E.

On localization in holomorphic equivariant cohomology by Bruzzo Ugo, Rubtsov Vladimir

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Gauge-fixing and equivariant cohomology by Waldman, Charles George

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Equivariant cohomology, homogeneous spaces and graphs by Holm, Tara Suzanne, 1975-

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Equivariant cohomology and smooth p-toral actions by Duflot, Jeanne.

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BRST quantization and equivariant cohomology: localization with asymptotic boundaries by Bernard de Wit, Sameer Murthy, Valentin Reys

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Topological correlators and surface defects from equivariant cohomology by Rodolfo Panerai, Antonio Pittelli, Konstantina Polydorou

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Schwinger-Keldysh formalism. Part II: thermal equivariant cohomology by Felix M. Haehl, R. Loganayagam, Mukund Rangamani

“…In particular, we argue that the structures can be understood in the language of extended equivariant cohomology. To keep the discussion self-contained, we provide a ba-sic review of the algebraic construction of equivariant cohomology and explain how it can be understood in familiar terms as a superspace gauge algebra. …”
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Twisting and localization in supergravity: equivariant cohomology of BPS black holes by Imtak Jeon, Sameer Murthy

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Crystallographic interacting topological phases and equivariant cohomology: to assume or not to assume by Daniel Sheinbaum, Omar Antolín Camarena

“…Using a slightly generalized Bloch decomposition and Grassmanians made out of ground state spaces, we show that the P-equivariant cohomology of a d-dimensional torus gives rise to different interacting phases, where P denotes the point group of the crystalline structure. …”
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Computation of generalized equivariant cohomologies of Kac–Moody flag varieties by Harada, M, Henriques, A, Holm, T

“… <p style="text-align:justify;">In 1998, Goresky, Kottwitz, and MacPherson showed that for certain projective varieties X equipped with an algebraic action of a complex torus T, the equivariant cohomology ring <math><msubsup is="true"><mrow is="true"><mi is="true">H</mi></mrow><mrow is="true"><mi is="true">T</mi></mrow><mrow is="true"><mo is="true">*</mo></mrow></msubsup><mo is="true" stretchy="false">(</mo><mi is="true">X</mi><mo is="true" stretchy="false">)</mo></math> can be described by combinatorial data obtained from its orbit decomposition. …”

Integration over homogeneous spaces for classical Lie groups using iterated residues at infinity by Zielenkiewicz Magdalena

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Higher Order Geometric Theory of Information and Heat Based on Poly-Symplectic Geometry of Souriau Lie Groups Thermodynamics and Their Contextures: The Bedrock for Lie Group Machin... by Frédéric Barbaresco

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Chevalley-Monk and Giambelli formulas for Peterson Varieties by Elizabeth Drellich

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An equivariant rim hook rule for quantum cohomology of Grassmannians by Elizabeth Beazley, Anna Bertiger, Kaisa Taipale

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Abelianization for hyperkahler quotients by Hausel, T, Proudfoot, N

“…We discuss applications of this theorem to quiver varieties, and compute as an example the ordinary and equivariant cohomology rings of a hyperpolygon space.…”

Cohomology of GKM fiber bundles by Sabatini, Silvia, Zara, Catalin, Guillemin, Victor W.

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Quantum groups and quantum cohomology by Maulik, D, Okounkov, A

“…© Astérisque 408, SMF 2019 — In this paper, we study the classical and quantum equivariant cohomology of Nakajima quiver varieties for a general quiver Q. …”
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Thom polynomials of Morin singularities by Berczi, G, Szenes, A

“…We use a combination of the test-curve model of Porteous, and the localization methods in equivariant cohomology. Our formulas are independent of the codimension, and are computationally effective up to d = 6.…”

Some results related to the quantum geometric Langlands program by Singh, Bhairav

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