[Theory-seminars] Theory Seminar Tomorrow - Eric Moffat

[Caroline Silva Rocha Costa]

Dear all,

Tomorrow, at 1pm EDT, we will have a hybrid seminar given by Eric Moffat of Argonne National Lab in the CEBAF Center Auditorium and on the following Zoom for Government link:

https://jlab-org.zoomgov.com/j/1609875070?pwd=dndhY3paSmRRZ1RTQndtTEwxaWZOdz09


Also, sign up the spreadsheet we have made in case you’d like to meet with him individually. Here is the link: https://docs.google.com/spreadsheets/d/1MXdfZORfl_XhBaYzVeNK_tFMzAEB6LOJVbrbiCPa7Ck/edit?usp=sharing

Please see below for the title and abstract of Eric's seminar.


Theory Seminar: Monday October 16th, 1pm EDT (hybrid)


Speaker: Eric Moffat (Argonne National Lab)


Title: Shedding light on shadow generalized parton distributions


Abstract: The feasibility of extracting generalized parton distributions (GPDs) from deeply virtual Compton scattering (DVCS) data has recently been questioned because of the existence of an infinite set of so-called “shadow GPDs” (SGPDs). These SGPDs depend on the process and manifest as multiple solutions (at a fixed scale Q2) to the inverse problem that needs to be solved to infer GPDs from DVCS data. SGPDs therefore pose a significant challenge for extracting GPDs from DVCS data. With this motivation we study the extent to which QCD evolution can provide constraints on SGPDs. This is possible because the known classes of SGPDs begin to contribute to observables after evolution, and can then be constrained (at the input scale Q02) by data that has a finite Q2 range. The impact that SGPDs could have on determining the total angular momentum, pressure and sheer force distributions, and tomography is also discussed. We find that Q2 evolution, given empirical data over a wide range of skewness (ξ) and Q2 scales, constrains the SGPDs studied at low x and low ξ. If this finding generalizes to all SGPDs—and we have not been able to find any SGPDs with qualitatively different behavior—then this potentially makes extraction of GPDs from DVCS possible over a limited range of x and ξ.


See you tomorrow.


Best regards,

Caroline, Joe, and Zheng-Yang
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