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Paper Citation Record · LEDGER

A topological Chern character for matrix factorizations

As of 21 August 2026, this Paper Citation Record lists 44 of 44 outbound references and 0 inbound Pith citation observations for arXiv:2607.21788.

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2607.21788 v1

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measured 44 of 44 reference resolution

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44 of 44 outbound references displayed

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Outbound references

Observation 61efd81d-41ac-4b50-bbc7-92ae65878e2b · outbound

This paper cites Aspinwall.

A topological Chern character for matrix factorizations Aspinwall

Reference 1

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Observation 03b52553-0ba1-424e-8ff6-0819ac57ed66 · outbound

This paper cites Brown and Tobias Dyckerhoff.

A topological Chern character for matrix factorizations Brown and Tobias Dyckerhoff

Reference 2

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Observation c58ee910-b606-4688-aecb-23499cbed777 · outbound

This paper cites A category of kernels for equivariant factorizations and its implications for H odge theory.

A topological Chern character for matrix factorizations A category of kernels for equivariant factorizations and its implications for H odge theory

Reference 3

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Observation b371fdc9-8390-4967-b674-624c1afe48ba · outbound

This paper cites Variation of geometric invariant theory quotients and derived categories.

A topological Chern character for matrix factorizations Variation of geometric invariant theory quotients and derived categories

Reference 4

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Observation c9c8dbc2-53b0-45e6-afaf-ebbae58f6c9f · outbound

This paper cites Riemann- R och for singular varieties.

A topological Chern character for matrix factorizations Riemann- R och for singular varieties

Reference 5

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Observation 4e666689-1377-4f4c-9d7a-f1bc0e35dfce · outbound

This paper cites Riemann- R och and topological K \ theory for singular varieties.

A topological Chern character for matrix factorizations Riemann- R och and topological K \ theory for singular varieties

Reference 6

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Observation 605aa653-53d9-4bd5-a837-2cc02c5d2dd1 · outbound

This paper cites Topological K -theory of complex noncommutative spaces.

A topological Chern character for matrix factorizations Topological K -theory of complex noncommutative spaces

Reference 7

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Observation 68e9cadb-4435-4e1d-b2d9-cc466e26d863 · outbound

This paper cites Quantum cohomology of the springer resolution.

A topological Chern character for matrix factorizations Quantum cohomology of the springer resolution

Reference 8

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Observation caba1253-fdf4-490b-b0d2-ae74d7ee4772 · outbound

This paper cites an unresolved cited work.

A topological Chern character for matrix factorizations Unresolved cited work

Reference 9

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Observation 5f1ccde7-02fb-46ea-8bfb-7c76bb3b83e8 · outbound

This paper cites Fundamental factorization of a GLSM P art I : C onstruction.

A topological Chern character for matrix factorizations Fundamental factorization of a GLSM P art I : C onstruction

Reference 10

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This paper cites The abelian/nonabelian correspondence and frobenius manifolds.

A topological Chern character for matrix factorizations The abelian/nonabelian correspondence and frobenius manifolds

Reference 11

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Observation 1f4c0678-6015-4ad9-be7e-155e384bd461 · outbound

This paper cites The crepant transformation conjecture for toric complete intersections.

A topological Chern character for matrix factorizations The crepant transformation conjecture for toric complete intersections

Reference 12

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Observation 29600f87-3d13-432c-ac73-5638d6aecd0d · outbound

This paper cites Landau- G inzburg/ C alabi- Y au correspondence, global mirror symmetry and O rlov equivalence.

A topological Chern character for matrix factorizations Landau- G inzburg/ C alabi- Y au correspondence, global mirror symmetry and O rlov equivalence

Reference 13

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Observation 42530237-57c6-45ea-87b5-762604f7122c · outbound

This paper cites Algebraic virtual cycles for quantum singularity theories.

A topological Chern character for matrix factorizations Algebraic virtual cycles for quantum singularity theories

Reference 14

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Observation e376488b-cabd-4690-8878-4f0dbfa437b9 · outbound

This paper cites $K$-theoretic pullbacks for Lagrangians on derived critical loci.

A topological Chern character for matrix factorizations $K$-theoretic pullbacks for Lagrangians on derived critical loci

Reference 15

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This paper cites Sheaves in topology.

A topological Chern character for matrix factorizations Sheaves in topology

Reference 16

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A topological Chern character for matrix factorizations Unresolved cited work

Reference 17

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Observation ebe85866-d071-4ba3-885b-e73b73a961db · outbound

This paper cites Jarvis, and Yongbin Ruan.

A topological Chern character for matrix factorizations Jarvis, and Yongbin Ruan

Reference 18

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Observation 010965f5-87b5-4ac5-86aa-ce56a1f3fd9a · outbound

This paper cites General GLSM Invariants and Their Cohomological Field Theories.

A topological Chern character for matrix factorizations General GLSM Invariants and Their Cohomological Field Theories

Reference 19

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Observation 6d4ef7ca-e3d5-440c-a62e-e94eaada6f21 · outbound

This paper cites Categorical framework for the study of singular spaces.

A topological Chern character for matrix factorizations Categorical framework for the study of singular spaces

Reference 20

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Observation 1a2301af-78a1-453c-bbb8-5442d90352d5 · outbound

This paper cites Gamma classes and quantum cohomology of F ano manifolds: gamma conjectures.

A topological Chern character for matrix factorizations Gamma classes and quantum cohomology of F ano manifolds: gamma conjectures

Reference 21

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Observation dcf9b929-e56f-4a73-b263-40299b1cd7ce · outbound

This paper cites Cohomologie l-adique et Fonctions L.

A topological Chern character for matrix factorizations Cohomologie l-adique et Fonctions L

Reference 22

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Observation 259cb2a9-c598-4427-95ef-620236aaca41 · outbound

This paper cites A mirror theorem for toric complete intersections.

A topological Chern character for matrix factorizations A mirror theorem for toric complete intersections

Reference 23

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Observation d1666d95-868e-4022-b5f5-2fdd248f65ac · outbound

This paper cites Derived K n \"o rrer periodicity and O rlov's theorem for gauged L andau-- G inzburg models.

A topological Chern character for matrix factorizations Derived K n \"o rrer periodicity and O rlov's theorem for gauged L andau-- G inzburg models

Reference 24

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Observation 6a48773c-2327-4cb6-876c-b4066ba0c05a · outbound

This paper cites Mirror symmetry.

A topological Chern character for matrix factorizations Mirror symmetry

Reference 25

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Observation aa599853-6d46-47ae-91af-9ab0c426b769 · outbound

This paper cites Equivalence of the derived category of a variety with a singularity category.

A topological Chern character for matrix factorizations Equivalence of the derived category of a variety with a singularity category

Reference 26

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Observation 9295092c-c104-4b91-823a-c02a011c14cc · outbound

This paper cites Local C hern classes.

A topological Chern character for matrix factorizations Local C hern classes

Reference 27

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Observation 8700e8cd-d366-4b63-9e9a-38d34c953db8 · outbound

This paper cites D-branes in L andau- G inzburg models and algebraic geometry.

A topological Chern character for matrix factorizations D-branes in L andau- G inzburg models and algebraic geometry

Reference 28

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Observation fb07b778-75f5-420e-8c3d-636eddc4aa62 · outbound

This paper cites Atiyah class and C hern character for global matrix factorisations.

A topological Chern character for matrix factorizations Atiyah class and C hern character for global matrix factorisations

Reference 29

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Observation 9e2c958b-949a-40c7-8299-66cd9de34de0 · outbound

This paper cites Sheaves on manifolds , volume 292 of Grundlehren der mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences].

A topological Chern character for matrix factorizations Sheaves on manifolds , volume 292 of Grundlehren der mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences]

Reference 30

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Observation 5039e507-a88a-419e-bb1f-08edfd16fac4 · outbound

This paper cites Lojasiewicz.

A topological Chern character for matrix factorizations Lojasiewicz

Reference 31

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Observation 9212dedb-e907-409d-b227-b2cb70ab3524 · outbound

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A topological Chern character for matrix factorizations Unresolved cited work

Reference 32

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Observation fb3a0706-43b0-4a17-849a-0619a376f98f · outbound

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A topological Chern character for matrix factorizations Matrix factorizations for nonaffine LG -models

Reference 33

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Observation 6571668a-b661-4237-a6e4-6abd70fafab5 · outbound

This paper cites Chern character for global matrix factorizations.

A topological Chern character for matrix factorizations Chern character for global matrix factorizations

Reference 34

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Observation 345af679-8519-46f6-86e1-6b1cd01292fa · outbound

This paper cites Matrix factorizations and singularity categories for stacks.

A topological Chern character for matrix factorizations Matrix factorizations and singularity categories for stacks

Reference 35

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Observation bf4595fd-8cad-4b37-ade5-cf1d6d60c8b8 · outbound

This paper cites Chern characters and H irzebruch- R iemann- R och formula for matrix factorizations.

A topological Chern character for matrix factorizations Chern characters and H irzebruch- R iemann- R och formula for matrix factorizations

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source=arxiv_source observed=2026-08-01T06:52:54.772271Z digest=sha256:29e394cd47687ebeaa6bc4a9765660bd649bf7ae6b7a27d147684560e34a9ad7

Observation a5d02f7c-41d2-41cc-943b-e881ab19254a · outbound

This paper cites Predictions for G romov- W itten invariants of noncommutative resolutions.

A topological Chern character for matrix factorizations Predictions for G romov- W itten invariants of noncommutative resolutions

Reference 37

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source=arxiv_source observed=2026-08-01T06:52:54.775238Z digest=sha256:69440650f429b3bbe05b8e911fa1fd7fc984310bd55c1acd6e17a6c6adaf091b

Observation f6727d6b-6bd8-43f2-9106-3953ce8c7640 · outbound

This paper cites A geometric approach to O rlov's theorem.

A topological Chern character for matrix factorizations A geometric approach to O rlov's theorem

Reference 38

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source=arxiv_source observed=2026-08-01T06:52:54.778178Z digest=sha256:b0b6c87664c9e7377ff9577782a47f5f54b9a956ae7d6eb7e1a55d2b81b92694

Observation 1d4c197a-2573-4e94-b57e-e43dd2b2a681 · outbound

This paper cites Integral transforms and quantum correspondences.

A topological Chern character for matrix factorizations Integral transforms and quantum correspondences

Reference 39

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Observation 8ec71035-1613-4e5d-8d9e-59c76c38398c · outbound

This paper cites Towards a mirror theorem for GLSM s.

A topological Chern character for matrix factorizations Towards a mirror theorem for GLSM s

Reference 40

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source=arxiv_source observed=2026-08-01T06:52:54.783770Z digest=sha256:cd882287245055dceeb6369df82f58871616c745c2d499f8ad4e8566f1d5659f

Observation dd018459-1dba-46fd-9cb5-5ddb7e38130a · outbound

This paper cites Quantum spectrum and Gamma structures for quasi-homogeneous polynomials of general type.

A topological Chern character for matrix factorizations Quantum spectrum and Gamma structures for quasi-homogeneous polynomials of general type

Reference 41

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source=arxiv_source observed=2026-08-01T06:52:54.786577Z digest=sha256:4c9e3ef83042fa2f7417881ec5229cd1fbeb6008cb06093bad127e9eb18aba30

Observation 3942a231-d115-4064-8ac3-efc317acf28a · outbound

This paper cites Correlation functions of gauged linear -model.

A topological Chern character for matrix factorizations Correlation functions of gauged linear -model

Reference 42

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source=arxiv_source observed=2026-08-01T06:52:54.789664Z digest=sha256:8fdbd1290212c91f4779ce9a662441a7abb31428d4f1f003beb2f7236df21677

Observation dae39701-63e6-4bf8-bb77-47515da5c05b · outbound

This paper cites o kova G eometry- T opology C onference 2016 , pages 86--111. G\.

A topological Chern character for matrix factorizations o kova G eometry- T opology C onference 2016 , pages 86--111. G\

Reference 43

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source=arxiv_source observed=2026-08-01T06:52:54.792648Z digest=sha256:9fee3a648225c30972584476f2aed7a7fc23688b56d590aed4ff96904c2234d6

Observation ddeb252a-b386-4c8e-8ff2-bff796eebf91 · outbound

This paper cites Analysis of gauged W itten equation.

A topological Chern character for matrix factorizations Analysis of gauged W itten equation

Reference 44

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source=arxiv_source observed=2026-08-01T06:52:54.795322Z digest=sha256:c324c9d27c8c4588c6d1301818cd65132924ece1c436b6b4ef77e31f0b910317

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