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Collection : Universite Paris Lumieres Language : achinese Language : cherokee Language : english Language : gaelic Language : gothic Language : sanskrit Language : slovenian Language : spanish Language : uighur; uyghur Language : wolof Subject : [math.math-at]mathematics [math]/algebraic topology [math.at]

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Brane actions for coherent ∞-operads ; Actions de membranes pour les ∞-opérades cohérentes

Authors :

Subjects: Brane action;

Source: https://sorbonne-paris-nord.hal.science/hal-04004748 ; 2023.

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Algebraic K-Theory of the two-periodic first Morava K-Theory

Authors :

Subjects: Algebraic K-theory;

Source: https://hal.science/hal-04104750 ; 2023.

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The diagonal of the operahedra ; La diagonale des opéraèdres

Authors :

Subjects: Polytopes;

Source: https://hal.science/hal-03435807 ; 2022.

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Academic Journal

A derived isometry theorem for sheaves

Authors :

Subjects: Barcodes;

Source: ISSN: 0001-8708.

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The diagonal of the multiplihedra and the tensor product of A-infinity morphisms ; La diagonale des multiplièdres et le produit tensoriel de morphismes A-infinis

Authors :

Subjects: Multiplihedra;

Source: https://hal.science/hal-03737123 ; 2022.

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Academic Journal

Operads with compatible CL-shellable partition posets admit a Poincaré-Birkhoff-Witt basis

Authors :

Subjects: Operad;

Source: ISSN: 0002-9947.

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Academic Journal

Higher topological Hochschild homology of periodic complex K-theory

Authors :

Subjects: [MATH.MATH-AT]Mathematics [math]/Algebraic Topology [math.AT]

Source: ISSN: 0166-8641 ; Topology and its Applications ; https://hal.science/hal-04007385 ; Topology and its Applications, 2020, 282 (107302), ⟨10.1016/j.topol.2020.107302⟩.

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Bar codes of persistent cohomology and Arrhenius law for p-forms

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Subjects: Witten Laplacians;

Source: https://hal.science/hal-02471644 ; 2020.

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Derived deformation theory of algebraic structures

Authors :

Subjects: [MATH.MATH-AG]Mathematics [math]/Algebraic Geometry [math.AG];

Source: https://hal.science/hal-02498233 ; 2020.

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On the mod-2 cohomology of some 2-Postnikov towers

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Subjects: [MATH.MATH-AT]Mathematics [math]/Algebraic Topology [math.AT]

Source: https://hal.science/hal-02611961 ; 2020.

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