Paper Citation Record · LEDGER

Integrability and cycles of deformed ${\cal N}=2$ gauge theory

As of 21 August 2026, this Paper Citation Record lists 32 of 32 outbound references and 9 inbound Pith citation observations for arXiv:1908.08030.

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pith.paper-citation-record.v1
1908.08030 v1

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measured 32 of 32 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-14T11:59:40.912189Z

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Source: arxiv_reference, observed 2026-05-20T09:13:09.756811Z

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Outbound references

Observation 523183a0-45cd-4f07-a403-8c7f4ed26401 · outbound

This paper cites Monopole Condensation, And Confinement In N=2 Supersymmetric Yang-Mills Theory.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Monopole Condensation, And Confinement In N=2 Supersymmetric Yang-Mills Theory

Reference 1

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Observation ad3b331a-fb67-4e9a-a132-fd33a3052205 · outbound

This paper cites Seiberg-Witten prepotential from instanton counting.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Seiberg-Witten prepotential from instanton counting

Reference 2

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Observation 5f6ad42d-c9e3-4b37-ba2b-897d86f81201 · outbound

This paper cites Seiberg-Witten Theory and Random Partitions.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Seiberg-Witten Theory and Random Partitions

Reference 3

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Observation cf2829ba-2824-4f22-b9ba-1c05d521707a · outbound

This paper cites Quantization of Integrable Systems and Four Dimensional Gauge Theories.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Quantization of Integrable Systems and Four Dimensional Gauge Theories

Reference 4

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Observation 031e0a3c-c4e4-45af-b7cb-3cd9732a82d4 · outbound

This paper cites Liouville Correlation Functions from Four-dimensional Gauge Theories.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Liouville Correlation Functions from Four-dimensional Gauge Theories

Reference 5

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Observation 86cc2ce3-b369-4b6b-9a52-23350137f837 · outbound

This paper cites Asymptotically free N=2 theories and irregular conformal blocks.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Asymptotically free N=2 theories and irregular conformal blocks

Reference 6

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Observation 7fc0858b-07b9-4988-a5a5-b512cb1b26bc · outbound

This paper cites Five-dimensional AGT Conjecture and the Deformed Virasoro Algebra.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Five-dimensional AGT Conjecture and the Deformed Virasoro Algebra

Reference 7

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Observation fb6cb2b9-e678-4f3c-a3d9-42c83d650db4 · outbound

This paper cites Nekrasov Functions and Exact Bohr-Sommerfeld Integrals.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Nekrasov Functions and Exact Bohr-Sommerfeld Integrals

Reference 8

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Observation 08f9c303-0f82-4fb7-8b67-ed3b921e0f5c · outbound

This paper cites Instantons and recursion relations in N=2 Susy gauge theory.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Instantons and recursion relations in N=2 Susy gauge theory

Reference 9

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Observation ecd87228-328d-47da-82ff-8dbeaabe9378 · outbound

This paper cites Matone's Relation in the Presence of Gravitational Couplings.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Matone's Relation in the Presence of Gravitational Couplings

Reference 10

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Observation 6c4f6fd2-27a6-41e0-91b8-af6c017e0449 · outbound

This paper cites Integrability and modula r anomaly: N = 2* gauge theory.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Integrability and modula r anomaly: N = 2* gauge theory

Reference 11

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.437409Z

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Observation d83380b9-caa3-40dc-b5a2-59e36a2a07e3 · outbound

This paper cites Zamolodchikov, Quantum Field Theories in two dimensions: Collected works o f Alexei Zamolodchikov - Generalized Mathieu Equation and Liouville TBA , vol.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Zamolodchikov, Quantum Field Theories in two dimensions: Collected works o f Alexei Zamolodchikov - Generalized Mathieu Equation and Liouville TBA , vol

Reference 12

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.426107Z

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Observation 8e74f47b-6b5e-492e-b8d1-e02dca8bcf8a · outbound

This paper cites Asymptotic behavior of th e resolvent of Sturm-Liouville equations and the algebra of the Korteweg-De Vries equations,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Asymptotic behavior of th e resolvent of Sturm-Liouville equations and the algebra of the Korteweg-De Vries equations,

Reference 13

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.413018Z

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Observation 556e345c-781d-4114-a8fa-b9f757e54e10 · outbound

This paper cites Mathieu equation and Elliptic curve.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Mathieu equation and Elliptic curve

Reference 14

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Observation 17d7e1cc-8f59-49c3-a405-d027f866704e · outbound

This paper cites The Strong-Coupling Spectrum of the Seiberg-Witten Theory,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory The Strong-Coupling Spectrum of the Seiberg-Witten Theory,

Reference 15

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.288985Z

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Observation 4653aa8a-c5af-428d-9443-d4e02093eb5e · outbound

This paper cites Anharmonic oscillators, the thermodynamic Bethe ansatz, and nonlinear integral equations.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Anharmonic oscillators, the thermodynamic Bethe ansatz, and nonlinear integral equations

Reference 16

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Observation d559c65a-bf48-49e7-be6e-a9ae72397c76 · outbound

This paper cites Spectr al determinants for Schroedinger equation and Q-operators of Conformal Field Theory,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Spectr al determinants for Schroedinger equation and Q-operators of Conformal Field Theory,

Reference 17

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.274622Z

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Observation ed5f4634-f915-4da5-a347-583502538220 · outbound

This paper cites Anharmonic Oscillators, Spectral Determinant and Short Exact Sequence of affine U_q(sl_2).

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Anharmonic Oscillators, Spectral Determinant and Short Exact Sequence of affine U_q(sl_2)

Reference 18

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Observation 7b82c2ce-1763-402a-b984-d6130f39a531 · outbound

This paper cites Quantum Sine(h)-Gordon Model and Classical Integrable Equations.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Quantum Sine(h)-Gordon Model and Classical Integrable Equations

Reference 19

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Observation 5abbb7f2-c3c2-428f-9e0e-1b4168516af1 · outbound

This paper cites On the relation between Stokes mu ltipliers and the T-Q systems of conformal ﬁeld theory,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory On the relation between Stokes mu ltipliers and the T-Q systems of conformal ﬁeld theory,

Reference 20

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.261798Z

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Observation 0083b8fe-0454-48f3-8fdf-0172e6f73521 · outbound

This paper cites Four-dimensional wall-crossing via three-dimensional field theory.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Four-dimensional wall-crossing via three-dimensional field theory

Reference 21

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Observation 68cb4bce-fb15-4b5f-93ae-e588d88150c6 · outbound

This paper cites TBA equations and resurgent Quantum Mechanics.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory TBA equations and resurgent Quantum Mechanics

Reference 22

Resolution: unresolved; no resolver link, observed 2026-08-14T11:59:40.869264Z

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Observation db3e6988-9e97-4e96-812a-2e93028630af · outbound

This paper cites Integrable structures for scattering amplitudes: strong coupling.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Integrable structures for scattering amplitudes: strong coupling

Reference 23

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.248929Z

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Observation af2c0741-3e7b-4635-8dfc-dccbf0f21c4c · outbound

This paper cites On the Thermodynamic Bethe Ansatz Equation in Sinh-Gordon Model.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory On the Thermodynamic Bethe Ansatz Equation in Sinh-Gordon Model

Reference 24

Resolution: verified exact; local_arxiv, observed 2026-08-14T11:59:41.034835Z

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Observation 10155298-9996-431d-860c-985167f2d672 · outbound

This paper cites Finite temperature expectation values o f local ﬁelds in the sinh-Gordon model,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Finite temperature expectation values o f local ﬁelds in the sinh-Gordon model,

Reference 25

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T11:59:41.236558Z

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Observation 5d26b3da-368d-4fb5-aaf4-952878ab164d · outbound

This paper cites Opers and TBA.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Opers and TBA

Reference 26

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Observation b0578984-9743-42b9-b955-c68e056d4753 · outbound

This paper cites Resurgence and the Nekrasov-Shatashvili Limit: Connecting Weak and Strong Coupling in the Mathieu and Lam'e Systems.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Resurgence and the Nekrasov-Shatashvili Limit: Connecting Weak and Strong Coupling in the Mathieu and Lam'e Systems

Reference 27

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Observation 33bdbf63-4b49-4d4e-8a74-390a0da41355 · outbound

This paper cites Seiberg-Witten period relations in Omega background.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Seiberg-Witten period relations in Omega background

Reference 28

Resolution: unresolved; no resolver link, observed 2026-08-14T11:59:40.893460Z

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Observation 6daf687a-972b-4db2-b4ba-8647595feefc · outbound

This paper cites Quantum integrability of $\mathcal{N}=2$ 4d gauge theories.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Quantum integrability of $\mathcal{N}=2$ 4d gauge theories

Reference 29

Resolution: verified exact; local_arxiv, observed 2026-08-14T11:59:40.986323Z

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Observation cf4568ba-1e1c-4429-984b-da22d33cc754 · outbound

This paper cites Asymptotic Bethe Ansatz on the GKP vacuum as a defect spin chain: scattering, particles and minimal area Wilson loops.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Asymptotic Bethe Ansatz on the GKP vacuum as a defect spin chain: scattering, particles and minimal area Wilson loops

Reference 30

Resolution: verified exact; local_arxiv, observed 2026-08-14T11:59:40.966771Z

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Observation a7d9b8f1-c392-41b1-abcb-6d4924b266b1 · outbound

This paper cites N=2 gauge theories from the ODE-IM corresp ondence perspective,.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory N=2 gauge theories from the ODE-IM corresp ondence perspective,

Reference 31

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Observation 39990c39-b9ee-4647-9ada-144420954901 · outbound

This paper cites Non-perturbative approaches to the quantum Seiberg-Witten curve.

Integrability and cycles of deformed ${\cal N}=2$ gauge theory Non-perturbative approaches to the quantum Seiberg-Witten curve

Reference 32

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Pith citing papers

Observation 9ceb452a-57dc-4d12-9c38-e09c1224545f · inbound

From Painlev\'e equations to ${\cal N}=2$ susy gauge theories: prolegomena cites this paper.

From Painlev\'e equations to ${\cal N}=2$ susy gauge theories: prolegomena Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 11

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Observation f81ccd07-190a-42fa-a15e-5edc36047286 · inbound

A note on rank $\frac{3}{2}$ Liouville irregular block cites this paper.

A note on rank $\frac{3}{2}$ Liouville irregular block Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 41

Resolution: unresolved; no resolver link, observed 2026-08-07T19:15:10.382847Z

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Observation 1c2d1600-b440-4208-b7aa-2e478618feee · inbound

Blowing-up the edge: connection formulae and stability chart of the Lam\'e equation cites this paper.

Blowing-up the edge: connection formulae and stability chart of the Lam\'e equation Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 62

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Observation cc29c62e-f07f-487b-b9b5-6ae3de382698 · inbound

Regular and Floquet bases for gauge and gravity theories: a non perturbative approach cites this paper.

Regular and Floquet bases for gauge and gravity theories: a non perturbative approach Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 13

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Observation 8e70c602-6d99-4cf8-9906-e6a1897fe118 · inbound

Integrals of motion in $WE_6$ CFT and the ODE/IM correspondence cites this paper.

Integrals of motion in $WE_6$ CFT and the ODE/IM correspondence Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 46

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Observation 1c9f1c8a-f68a-4c95-a7ef-7598d8badbee · inbound

Integrals of motion in $WE_6$ CFT and the ODE/IM correspondence cites this paper.

Integrals of motion in $WE_6$ CFT and the ODE/IM correspondence Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 46

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Observation 2b71ca95-1e4a-43a7-8a67-99e8ccd3679d · inbound

TBA equations for $SU(r+1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation cites this paper.

TBA equations for $SU(r+1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 37

Resolution: verified exact; arxiv_id, observed 2026-05-12T10:36:29.625140Z

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Observation 21e286dd-47eb-492a-a60c-56ee64b0c6d8 · inbound

TBA equations for $SU(r+1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation cites this paper.

TBA equations for $SU(r+1)$ quantum Seiberg-Witten curve: higher-order Mathieu equation Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 37

Resolution: verified exact; arxiv_id, observed 2026-05-12T05:41:23.224810Z

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Observation def43b4f-2fd1-44eb-a0dc-ad9a283732d4 · inbound

From classical Lax ODEs to quantum integrable theories: the moduli cites this paper.

From classical Lax ODEs to quantum integrable theories: the moduli Integrability and cycles of deformed ${\cal N}=2$ gauge theory

Reference 8

Resolution: verified exact; arxiv_id, observed 2026-05-20T09:13:09.758774Z

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