Paper Citation Record · LEDGER

The Spencer cohomology and integrability of multisymplectic structures

As of 14 August 2026, this Paper Citation Record lists 56 of 56 outbound references and 0 inbound Pith citation observations for arXiv:2607.05267.

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2607.05267 v2

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Outbound references

Observation 01facafa-682e-4ccc-b8bd-47589da2fb1d · outbound

This paper cites Abraham and J.

The Spencer cohomology and integrability of multisymplectic structures Abraham and J

Reference 1

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Observation 22207f67-6945-49cc-8d16-0cc10236b151 · outbound

This paper cites Sur la g´ eom´ etrie diff´ erentielle desG-structures.

The Spencer cohomology and integrability of multisymplectic structures Sur la g´ eom´ etrie diff´ erentielle desG-structures

Reference 2

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The Spencer cohomology and integrability of multisymplectic structures Unresolved cited work

Reference 3

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Observation 903f68cd-5aa2-44bd-ae30-14b6bc0378c2 · outbound

This paper cites Reduction of Multisymplectic Manifolds.

The Spencer cohomology and integrability of multisymplectic structures Reduction of Multisymplectic Manifolds

Reference 4

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Observation 2be8955f-a012-42d7-983f-08721663a1d1 · outbound

This paper cites Multisymplectic Forms of Degree Three in Dimension Seven.

The Spencer cohomology and integrability of multisymplectic structures Multisymplectic Forms of Degree Three in Dimension Seven

Reference 6

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Observation abad0f08-a67a-4f48-b2bd-a560bc018f41 · outbound

This paper cites Th´ eor` eme g´ en´ eral d’´ equivalence pour les pseudogroupes de Lie plats transitifs.

The Spencer cohomology and integrability of multisymplectic structures Th´ eor` eme g´ en´ eral d’´ equivalence pour les pseudogroupes de Lie plats transitifs

Reference 7

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Observation 264621b0-c800-4e77-b160-5b727c26ae81 · outbound

This paper cites Homotopy moment maps.

The Spencer cohomology and integrability of multisymplectic structures Homotopy moment maps

Reference 8

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Observation 12d4fa8f-f4dc-4e88-84b9-fde44966ea5e · outbound

This paper cites Hamiltonian Structures on Multisymplectic Manifolds.

The Spencer cohomology and integrability of multisymplectic structures Hamiltonian Structures on Multisymplectic Manifolds

Reference 9

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Observation f86ddef3-4a5f-484f-9d8c-570d4727f960 · outbound

This paper cites On the Geometry of Multisymplectic Manifolds.

The Spencer cohomology and integrability of multisymplectic structures On the Geometry of Multisymplectic Manifolds

Reference 10

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This paper cites A General Approach to Almost Structures in Geometry.

The Spencer cohomology and integrability of multisymplectic structures A General Approach to Almost Structures in Geometry

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Observation 87bb77ed-2834-44c3-9b1e-e4de1c5d78c0 · outbound

This paper cites The Geometry ofG-Structures.

The Spencer cohomology and integrability of multisymplectic structures The Geometry ofG-Structures

Reference 12

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Reference 13

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Observation 32ea84d9-53ad-4aef-a068-21d24ccba30c · outbound

This paper cites Graded Poisson and Graded Dirac Structures.

The Spencer cohomology and integrability of multisymplectic structures Graded Poisson and Graded Dirac Structures

Reference 14

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Observation 2b03f0d6-7dd2-4c63-938b-871a61d701c1 · outbound

This paper cites Solution of Some Problems of Division. I. Division by a Polynomial of Deriva- tion.

The Spencer cohomology and integrability of multisymplectic structures Solution of Some Problems of Division. I. Division by a Polynomial of Deriva- tion

Reference 15

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Observation 8f5b0e05-cfb6-4f1b-84fa-d3e1f9eec539 · outbound

This paper cites Multisymplectic and Polysymplectic Structures on Fiber Bun- dles.

The Spencer cohomology and integrability of multisymplectic structures Multisymplectic and Polysymplectic Structures on Fiber Bun- dles

Reference 16

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Observation 4d29ff62-7d3c-477c-adf1-b94615d6868b · outbound

This paper cites Fujimoto.Theory ofG-Structures.

The Spencer cohomology and integrability of multisymplectic structures Fujimoto.Theory ofG-Structures

Reference 17

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Observation 36478a13-09eb-4470-bb5c-5c59db5984a3 · outbound

This paper cites The Poincar´ e–Cartan Invariant in the Calculus of Variations.

The Spencer cohomology and integrability of multisymplectic structures The Poincar´ e–Cartan Invariant in the Calculus of Variations

Reference 18

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Observation ee16d78a-c809-4778-88a5-c9e219b04a3b · outbound

This paper cites The Integrability Problem for Lie Equations.

The Spencer cohomology and integrability of multisymplectic structures The Integrability Problem for Lie Equations

Reference 19

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Observation 89e80649-57f7-4808-9d84-2b401020cc57 · outbound

This paper cites On the Non-Linear Cohomology of Lie Equations. I.

The Spencer cohomology and integrability of multisymplectic structures On the Non-Linear Cohomology of Lie Equations. I

Reference 20

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Observation 8f4493c0-1cec-4b2c-a540-edd2825d28f7 · outbound

This paper cites On the Non-Linear Cohomology of Lie Equations. II.

The Spencer cohomology and integrability of multisymplectic structures On the Non-Linear Cohomology of Lie Equations. II

Reference 21

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Observation 8cf8ceab-28ca-4a0d-9789-b9a28693b82b · outbound

This paper cites An introduction to higher-form symmetries.

The Spencer cohomology and integrability of multisymplectic structures An introduction to higher-form symmetries

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Observation 717731b0-a08d-4fce-86c2-7975a2b62934 · outbound

This paper cites Momentum Maps and Classical Relativistic Fields. Part I: Covariant Field Theory.

The Spencer cohomology and integrability of multisymplectic structures Momentum Maps and Classical Relativistic Fields. Part I: Covariant Field Theory

Reference 23

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This paper cites On Darboux Theorems for Geometric Structures Induced by Closed Forms.

The Spencer cohomology and integrability of multisymplectic structures On Darboux Theorems for Geometric Structures Induced by Closed Forms

Reference 24

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The Spencer cohomology and integrability of multisymplectic structures The Integrability Problem forG-Structures

Reference 25

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Observation ed8f1513-bb2b-43b8-9061-51d6d5be8295 · outbound

This paper cites H¨ ormander.An Introduction to Complex Analysis in Several Variables.

The Spencer cohomology and integrability of multisymplectic structures H¨ ormander.An Introduction to Complex Analysis in Several Variables

Reference 26

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The Spencer cohomology and integrability of multisymplectic structures Kijowski and W

Reference 28

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The Spencer cohomology and integrability of multisymplectic structures On a Fundamental Theorem of Weyl-Cartan onG-Structures

Reference 29

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The Spencer cohomology and integrability of multisymplectic structures Kobayashi and K

Reference 30

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The Spencer cohomology and integrability of multisymplectic structures Kol´ aˇ r, J

Reference 31

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This paper cites A New Geometric Setting for Classical Field Theories.

The Spencer cohomology and integrability of multisymplectic structures A New Geometric Setting for Classical Field Theories

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This paper cites Tulczyjew’s Triples and La- grangian Submanifolds in Classical Field Theories.

The Spencer cohomology and integrability of multisymplectic structures Tulczyjew’s Triples and La- grangian Submanifolds in Classical Field Theories

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The Spencer cohomology and integrability of multisymplectic structures Symmetries in Classical Field Theory

Reference 34

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This paper cites Density-Valued Symplectic Forms from a Multisymplectic Viewpoint.

The Spencer cohomology and integrability of multisymplectic structures Density-Valued Symplectic Forms from a Multisymplectic Viewpoint

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The Spencer cohomology and integrability of multisymplectic structures Introduction to the Theory of Semi-Holonomic Jets

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The Spencer cohomology and integrability of multisymplectic structures Libermann and C.-M

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The Spencer cohomology and integrability of multisymplectic structures Multi-Moment Maps

Reference 38

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This paper cites Existence et approximation des solutions des ´ equations aux d´ eriv´ ees partielles et des ´ equations de convolution.

The Spencer cohomology and integrability of multisymplectic structures Existence et approximation des solutions des ´ equations aux d´ eriv´ ees partielles et des ´ equations de convolution

Reference 39

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The Spencer cohomology and integrability of multisymplectic structures A Darboux Theorem for Multi-Symplectic Manifolds

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The Spencer cohomology and integrability of multisymplectic structures On the Volume Elements on a Manifold

Reference 41

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This paper cites Differential Systems Associated with Tableaux over Lie Alge- bras.

The Spencer cohomology and integrability of multisymplectic structures Differential Systems Associated with Tableaux over Lie Alge- bras

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The Spencer cohomology and integrability of multisymplectic structures The Integrability Problem for Pseudogroup Structures

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The Spencer cohomology and integrability of multisymplectic structures Formes trilin´ eaires altern´ ees de rang 7

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The Spencer cohomology and integrability of multisymplectic structures Multisymplectic Lagrangian and Hamiltonian Formalisms of Classical Field Theories

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The Spencer cohomology and integrability of multisymplectic structures Darboux type theorems in multisymplectic geometry

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The Spencer cohomology and integrability of multisymplectic structures An Invitation to Multisymplectic Geometry

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The Spencer cohomology and integrability of multisymplectic structures The Infinite Groups of Lie and Cartan. I. The Transitive Groups

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The Spencer cohomology and integrability of multisymplectic structures Sternberg.Lectures on Differential Geometry

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This paper cites One Kind of Multisymplectic Structures on 6-Manifolds.

The Spencer cohomology and integrability of multisymplectic structures One Kind of Multisymplectic Structures on 6-Manifolds

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Observation 512932b2-5922-4e5c-8e0e-5bc05c327dbb · outbound

This paper cites Hamiltonian Dynamics and Geometry on the Two-Plectic Six-Sphere.

The Spencer cohomology and integrability of multisymplectic structures Hamiltonian Dynamics and Geometry on the Two-Plectic Six-Sphere

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This paper cites Symplectic Manifolds and Their Lagrangian Submanifolds.

The Spencer cohomology and integrability of multisymplectic structures Symplectic Manifolds and Their Lagrangian Submanifolds

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Observation 82e23b89-c25b-447d-a78d-1fab3ddb5fe8 · outbound

This paper cites Irreducible Lengths of Trivectors of Rank Seven and Eight.

The Spencer cohomology and integrability of multisymplectic structures Irreducible Lengths of Trivectors of Rank Seven and Eight

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The Spencer cohomology and integrability of multisymplectic structures Real Trivectors of Rank Seven

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The Spencer cohomology and integrability of multisymplectic structures Trivectors in a Space of Seven Dimensions

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