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Paper Citation Record · LEDGER

Towards the Relative Langlands Duality for Orthosymplectic Pairs

As of 11 August 2026, this Paper Citation Record lists 33 of 33 outbound references and 0 inbound Pith citation observations for arXiv:2606.03187.

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pith.paper-citation-record.v1
2606.03187 v1

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measured 33 of 33 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-06-28T08:24:22.493708Z

measured 33 of 33 standing notices

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33 of 33 outbound references displayed

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Outbound references

Observation 50a06a15-f0a0-4d35-9491-ba2e67648001 · outbound

This paper cites Spherical Lagrangians via ball packings and symplectic cutting.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Spherical Lagrangians via ball packings and symplectic cutting

Reference 1

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Observation 073d6fc6-6c7f-4aa0-9fd4-ae2a0b0cfd64 · outbound

This paper cites Quantization of Hitchin’s Integrable System and Hecke Eigen- sheaves.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Quantization of Hitchin’s Integrable System and Hecke Eigen- sheaves

Reference 2

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Observation 80e5993f-060a-4474-95c1-94454bcd814a · outbound

This paper cites Relative Langlands Duality.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Relative Langlands Duality

Reference 3

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Observation 314599e3-35fc-47f4-8a44-9ab81f2ffd02 · outbound

This paper cites Equivariant Satake Category and Kostant-Whittaker Reduction.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Equivariant Satake Category and Kostant-Whittaker Reduction

Reference 4

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Observation ec6add2d-c93f-47b3-bd43-5dba610dc2d7 · outbound

This paper cites Coulomb branches of noncotangent type (with appendices by Gurbir Dhillon and Theo Johnson-Freyd).

Towards the Relative Langlands Duality for Orthosymplectic Pairs Coulomb branches of noncotangent type (with appendices by Gurbir Dhillon and Theo Johnson-Freyd)

Reference 5

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Observation b18fe686-5559-4460-bc49-4672be992e3a · outbound

This paper cites Relative Langlands Duality for osp(2n+ 1|2n).

Towards the Relative Langlands Duality for Orthosymplectic Pairs Relative Langlands Duality for osp(2n+ 1|2n)

Reference 6

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Observation a00437bb-cafc-496d-af2e-14fdcde07f90 · outbound

This paper cites Instanton Moduli Spaces andW-algebras.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Instanton Moduli Spaces andW-algebras

Reference 7

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Observation 90059195-0b2f-4fa1-87e3-c30afbed4c63 · outbound

This paper cites Orthosymplectic Satake equivalence.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Orthosymplectic Satake equivalence

Reference 8

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Observation 97c75877-a570-4dc2-b5fd-e099ab75239b · outbound

This paper cites Orthosymplectic Satake equivalence, II.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Orthosymplectic Satake equivalence, II

Reference 9

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Observation ef694f40-9ab8-41a4-a3f2-886d556ae7c4 · outbound

This paper cites Chen and J.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Chen and J

Reference 10

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Observation f9f72f92-36eb-4a60-993a-3a84fc6dc331 · outbound

This paper cites La Cat´ egorie des Repr´ esentations du Groupe Sym´ etriqueSt, lorsquetn’est pas un Entier Naturel.

Towards the Relative Langlands Duality for Orthosymplectic Pairs La Cat´ egorie des Repr´ esentations du Groupe Sym´ etriqueSt, lorsquetn’est pas un Entier Naturel

Reference 11

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Observation 564dea54-b0b2-482a-93df-cd9ba21a996e · outbound

This paper cites Classical Affine Algebras.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Classical Affine Algebras

Reference 12

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Observation 5ab1bd26-1504-42fe-a92c-5c4df46325ab · outbound

This paper cites Hyperspherical Equivariant Slices and Basic Classical Lie Superalgebras.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Hyperspherical Equivariant Slices and Basic Classical Lie Superalgebras

Reference 13

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Observation 6b990b8e-cce1-4c7a-85ce-44c96546330b · outbound

This paper cites Derived Weil Representation and Relative Langlands Duality.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Derived Weil Representation and Relative Langlands Duality

Reference 14

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Observation 3073f21e-4505-4cc6-a87e-0af28682c868 · outbound

This paper cites Gaitsgory and N.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Gaitsgory and N

Reference 15

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Observation 170e3c83-a413-4d21-a291-7ee598afa21a · outbound

This paper cites Differential Operators onG/Uand the Affine Grassmannian.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Differential Operators onG/Uand the Affine Grassmannian

Reference 16

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Observation 153b08bf-7660-4e06-809d-b6afd0221e6d · outbound

This paper cites Equivariant Cohomology, Koszul Duality, and the Localization Theorem.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Equivariant Cohomology, Koszul Duality, and the Localization Theorem

Reference 17

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Observation 04078d7b-3ca2-454b-abc4-42cf240bd897 · outbound

This paper cites The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group.

Towards the Relative Langlands Duality for Orthosymplectic Pairs The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group

Reference 18

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Observation 42080405-5859-44ac-9feb-a7269c70ad7f · outbound

This paper cites Correspondance Θ pour lesD-modules.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Correspondance Θ pour lesD-modules

Reference 19

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Observation 03e32d26-a58d-472e-b605-08d169afdb02 · outbound

This paper cites Geometric Weil Representation: Local Field Case.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Geometric Weil Representation: Local Field Case

Reference 20

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Observation 74310dc5-c70d-41e4-9a8a-49939928e46b · outbound

This paper cites Lurie.Higher Algebra.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Lurie.Higher Algebra

Reference 21

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Observation 04e3008a-7f73-46a4-a893-86b913b9f3b5 · outbound

This paper cites Geometric theta-lifting for the dual pairSO 2m,Sp 2n.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Geometric theta-lifting for the dual pairSO 2m,Sp 2n

Reference 22

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This paper cites Multiplicity One Theorem for (GL n+1, GLn) Over a Local Field of Positive Char- acteristic.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Multiplicity One Theorem for (GL n+1, GLn) Over a Local Field of Positive Char- acteristic

Reference 23

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Observation 994f6c3c-9ae1-48ff-a021-a93d4bde28a7 · outbound

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Towards the Relative Langlands Duality for Orthosymplectic Pairs Mirkovic, K

Reference 24

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Observation d094fcf0-f062-4100-8d1f-85a155bf2c21 · outbound

This paper cites Mochizuki.Mixed TwistorD-modules.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Mochizuki.Mixed TwistorD-modules

Reference 25

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Observation 6cb1893a-f6c9-4637-a52e-d694c7bbec81 · outbound

This paper cites Wild Harmonic Bundles and Wild Pure TwistorD-modules.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Wild Harmonic Bundles and Wild Pure TwistorD-modules

Reference 26

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Observation a11fb42c-31fc-4efc-bd22-9af3a788b4e4 · outbound

This paper cites S-dual of Hamiltonian $\mathbf G$ spaces and relative Langlands duality.

Towards the Relative Langlands Duality for Orthosymplectic Pairs S-dual of Hamiltonian $\mathbf G$ spaces and relative Langlands duality

Reference 27

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Observation 52068e2b-a2ac-471e-a3bd-26ee072f920c · outbound

This paper cites Langlands’ Functoriality and the Weil Representation.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Langlands’ Functoriality and the Weil Representation

Reference 28

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Towards the Relative Langlands Duality for Orthosymplectic Pairs Raskin.D-modules on Infinite-Dimensional Varieties.https : / / www

Reference 29

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Observation 17e39266-ce52-45d7-92c9-1f3c4a5405ee · outbound

This paper cites Homological Methods in Semi-Infinite Contexts.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Homological Methods in Semi-Infinite Contexts

Reference 30

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Observation ddccc169-12cc-41c4-9db3-aba8d319aba0 · outbound

This paper cites Representations of Simple Lie Groups with Regular Rings of Invariants.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Representations of Simple Lie Groups with Regular Rings of Invariants

Reference 31

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Observation b7016a30-0c3b-4c1f-a3c9-7817028fc840 · outbound

This paper cites Extension and Lifting ofG-bundles for Stacks.

Towards the Relative Langlands Duality for Orthosymplectic Pairs Extension and Lifting ofG-bundles for Stacks

Reference 32

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Observation 823a9b62-2b73-4333-a992-ba4e9d2b9878 · outbound

This paper cites On certain small representations of indefinite orthogonal groups.

Towards the Relative Langlands Duality for Orthosymplectic Pairs On certain small representations of indefinite orthogonal groups

Reference 33

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