ON MODULAR FORMS FOR THE PARAMODULAR GROUPS
By B. Roberts, Ralf Schmidt. 2006
49 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/343d017cd7f83c59d5f0914fb110a342029881cd
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In Discrete Mathematics and Combinatorics
- Dinakar Ramakrishnan
- F. Shahidi
- Ralf Schmidt
- P. Michel
- J. Cogdell
- W. Gan
- R. Holowinsky
- Thomas C. Watson
In Geometry and Topology
- F. Shahidi
- Dinakar Ramakrishnan
- Ralf Schmidt
- A. Raghuram
- J. Cogdell
- M. Asgari
- Shuichiro Takeda
- P. Michel
In Mathematical Physics
- F. Shahidi
- Dinakar Ramakrishnan
- Ralf Schmidt
- A. Raghuram
- P. Michel
- J. Cogdell
- M. Asgari
- Shuichiro Takeda
Citations in the corpus
- Packet structure and paramodular forms (2017, background): “As explained in [18], this local theory results in a global theory of paramodular oldforms and newforms, which we briefly recall in Section 2.”
- SIEGEL MODULAR FORMS OF GENUS 2 ATTACHED TO ELLIPTIC CURVES (2006, background): “Again, it is helpful to note that for non-square-free N , there is no good candidate for the ”conductor”, and the space of vectors fixed by K(M) need not be 1-dimensional; for an approach in the paramodular setting, see [39].”