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October 18, 2021

4:15PM - 5:15PM

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Zoom

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`2021-10-18 16:15:00``2021-10-18 17:15:00``L-function for Sp(4)×GL(2) via a non-unique model``Title: L-function for Sp(4)×GL(2) via a non-unique model Speaker: Pan Yan (OSU) Speaker's URL: https://people.math.osu.edu/yan.669/ Abstract: We prove a conjecture of Ginzburg and Soudry (2020 IMRN) on an integral representation for the tensor product partial L-function for Sp(4)×GL(2), which is derived from the twisted doubling method of Cai, Friedberg, Ginzburg, and Kaplan. We show that the integral unfolds to a non-unique model and analyze it using the New Way method of Piatetski-Shapiro and Rallis. URL associated with Seminar https://research.math.osu.edu/numbertheory/ Zoom: Email organizers for link.``Zoom``OSU ASC Drupal 8``ascwebservices@osu.edu``America/New_York``public`Date Range

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`2021-10-18 16:15:00``2021-10-18 17:15:00``L-function for Sp(4)×GL(2) via a non-unique model``Title: L-function for Sp(4)×GL(2) via a non-unique model Speaker: Pan Yan (OSU) Speaker's URL: https://people.math.osu.edu/yan.669/ Abstract: We prove a conjecture of Ginzburg and Soudry (2020 IMRN) on an integral representation for the tensor product partial L-function for Sp(4)×GL(2), which is derived from the twisted doubling method of Cai, Friedberg, Ginzburg, and Kaplan. We show that the integral unfolds to a non-unique model and analyze it using the New Way method of Piatetski-Shapiro and Rallis. URL associated with Seminar https://research.math.osu.edu/numbertheory/ Zoom: Email organizers for link.``Zoom``Department of Mathematics``math@osu.edu``America/New_York``public`Description

**Title: **L-function for Sp(4)×GL(2) via a non-unique model

**Speaker: **Pan Yan (OSU)

**Speaker's URL**: https://people.math.osu.edu/yan.669/

**Abstract: **We prove a conjecture of Ginzburg and Soudry (2020 IMRN) on an integral representation for the tensor product partial L-function for Sp(4)×GL(2), which is derived from the twisted doubling method of Cai, Friedberg, Ginzburg, and Kaplan. We show that the integral unfolds to a non-unique model and analyze it using the New Way method of Piatetski-Shapiro and Rallis.

**URL associated with Seminar**

https://research.math.osu.edu/numbertheory/

**Zoom: **Email organizers for link.