Twisting with a flip (The art of pestunization) (Q2186077)

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Language	Label	Description	Also known as
English	Twisting with a flip (The art of pestunization)	scientific article

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scholarly article

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Twisting with a flip (The art of pestunization) (English)

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Guido Festuccia

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Communications in Mathematical Physics

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publication date

9 June 2020

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full work available at URL

https://arxiv.org/abs/1812.06473

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MaRDI profile type

MaRDI publication profile

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Localization of gauge theory on a four-sphere and supersymmetric Wilson loops

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Localization techniques in quantum field theories

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Topological quantum field theory

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Polynomial invariants for smooth four-manifolds

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Issues in topological gauge theory

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Integrating over Higgs branches

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D-particle bound states and generalized instantons

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Seiberg-Witten prepotential from instanton counting

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Instanton counting and Donaldson invariants

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\(K\)-theoretic Donaldson invariants via instanton counting

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The Nekrasov conjecture for toric surfaces

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Seiberg-Witten theories on ellipsoids

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Localization for $$\mathcal {N}=2$$ Supersymmetric Gauge Theories in Four Dimensions

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\( \mathcal{N}=2 \) supersymmetric gauge theory on connected sums of \(S^{2} \times S^2\)

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Exact results for \( \mathcal{N} =2\) supersymmetric gauge theories on compact toric manifolds and equivariant Donaldson invariants

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Gauge theories on compact toric surfaces, conformal field theories and equivariant Donaldson invariants

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\( \mathcal{N}=2 \) supersymmetric gauge theories on \(S^{2} \times S^{2}\) and Liouville gravity

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On \( \mathcal{N}= 2\) supersymmetric gauge theories on \(S^{2} \times S^{2}\)

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Topological Lagrangians and cohomology

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Extended supersymmetry on curved spaces

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Rigid supersymmetric theories in curved superspace

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An introduction to supersymmetric field theories in curved space

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Rigid 4D \( \mathcal{N}=2 \) supersymmetric backgrounds and actions

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Topological quantum field theory and four manifolds.

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On diagonalization in map(\(M\),G)

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Localization and diagonalization: A review of functional integral techniques for low-dimensional gauge theories and topological field theories

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A Lefschetz fixed point formula for elliptic complexes. I

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A Lefschetz fixed point formula for elliptic complexes. II: Applications

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Elliptic operators and compact groups

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Multiple elliptic gamma functions associated to cones

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Topologically twisted indices in five dimensions and holography

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5d partition functions with a twist

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Liouville correlation functions from four-dimensional gauge theories

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More on Gopakumar-Vafa formula: coefficients \(\mathcal F_0\) and \(\mathcal F_1\)

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Review of localization for 5d supersymmetric gauge theories

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Identifiers

zbMATH Open document ID

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10.1007/s00220-020-03681-9

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:2186077

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