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Analysis of institutional authors

Campagnolo, CaterinaCorresponding Author

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December 12, 2025
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Article

AN ℓ1-NORM-MASS INEQUALITY FOR COMPLETE MANIFOLDS

Publicated to: Annales De L'institut Fourier. 74 (3): - 2024-01-01 74(3), DOI: 10.5802/aif.3643

Authors:

Campagnolo, C; Wang, S
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Affiliations

ShanghaiTech Univ, Inst Math Sci, Pudong, Shanghai, Peoples R China - Author
Univ Autonoma Madrid, Dept Matemat, C Nicolas Cabrera 13-15, E-28049 Madrid, Spain - Author

Abstract

We generalize an inequality of Besson-Courtois-Gallot about volume and simplicial volume of closed manifolds to the t 1 -norm of all the homology classes of complete manifolds. The inequality involves the critical exponent of the fundamental group of the manifold and the mass of the homology classes.
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Quality index

Bibliometric impact. Analysis of the contribution and dissemination channel

The work has been published in the journal ANNALES DE L'INSTITUT FOURIER due to its progression and the good impact it has achieved in recent years, according to the agency Scopus (SJR), it has become a reference in its field. In the year of publication of the work, 2024 there are still no calculated indicators, but in 2023, it was in position , thus managing to position itself as a Q1 (Primer Cuartil), in the category Algebra and Number Theory. Notably, the journal is positioned above the 90th percentile.

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Impact and social visibility

It is essential to present evidence supporting full alignment with institutional principles and guidelines on Open Science and the Conservation and Dissemination of Intellectual Heritage. A clear example of this is:

  • The work has been submitted to a journal whose editorial policy allows open Open Access publication.
  • Assignment of a Handle/URN as an identifier within the deposit in the Institutional Repository: https://repositorio.uam.es/handle/10486/717199
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Leadership analysis of institutional authors

This work has been carried out with international collaboration, specifically with researchers from: China.

There is a significant leadership presence as some of the institution’s authors appear as the first or last signer, detailed as follows: First Author (CAMPAGNOLO, CATERINA ANASTASIA OLGA) .

the author responsible for correspondence tasks has been CAMPAGNOLO, CATERINA ANASTASIA OLGA.

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Awards linked to the item

C. Campagnolo acknowledges support from the Swiss National Science Foundation the form of grant P400P2-191107 and support from the European Union in the form of a Maria Zambrano grant. S. Wang acknowledges support from the National Natural Science Foundation of China and thanks the Max Planck Institute for Mathematics in Bonn and Michigan State University for their hospitality, where part of this project was conducted.
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