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$p$-Adic Analysis, Arithmetic and Singularities
About this Title
Carlos Galindo, Universidad Jaume I, Castelló de la Plana, Spain, Alejandro Melle Hernández, Universidad Complutense de Madrid, Madrid, Spain, Julio José Moyano-Fernández, Universitat Jaume I, Castelló de la Plana, Spain and Wilson A. Zúñiga-Galindo, Centro de Investigación y de Estudios Avanzados del Instituto Politécnico Nactional, Unidad Quer, Santiago de Querétaro, Qro., México, Editors
Publication: Contemporary Mathematics
Publication Year:
2022; Volume 778
ISBNs: 978-1-4704-6779-1 (print); 978-1-4704-6976-4 (online)
DOI: https://doi.org/10.1090/conm/778
Table of Contents
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Front/Back Matter
- Edwin León-Cardenal – Archimedean zeta functions and oscillatory integrals
- Julio José Moyano-Fernández – Generalized Poincaré series for plane curve singularities
- Naud Potemans and Willem Veys – Introduction to $p$-adic Igusa zeta functions
- Juan Viu-Sos – An introduction to $p$-adic and motivic integration, zeta functions and invariants of singularities
- W. A. Zúñiga-Galindo – $p$-Adic analysis: A quick introduction
- Enrique Artal Bartolo and Manuel González Villa – On maximal order poles of generalized topological zeta functions
- José Ignacio Cogolludo-Agustín, Tamás László, Jorge Martín-Morales and András Némethi – Local invariants of minimal generic curves on rational surfaces
- János Nagy and András Némethi – Motivic Poincaré series of cusp surface singularities
- Christopher D. Sinclair – Non-Archimedean electrostatics