PostDoc with:	Prof. R. Weissauer and Prof. E. Freitag
	in Prof. R. Weissauer's research group
E-mail address:	url without tilde @ mathi.uni-heidelberg.de
	or first name dot last name instead of the url
Address:	Im Neuenheimer Feld 288 (Mathematisches Institut)
	University of Heidelberg
	69120 Heidelberg
	Germany

I am trying to prove structure theorems for Siegel modular forms by geometric means. This was successful for Igusa's subgroups \Gamma_2[2,4] as presented

• in my PhD thesis Structure Theorems for Certain Vector Valued Siegel Modular Forms of Degree Two ,
• in the corresponding arXiv article "Vector Valued Siegel Modular Forms for \Gamma_2[2,4] and Sym^2 " that can be found here arXiv:1309.1766,
• and at the 27th Automorphic Forms Workshop.

Recently, Freitag and Salvati Manni used very similiar geometric approaches in order to prove a bit weaker results

• Freitag,E. and Salvati Manni,R., Some vector valued Siegel modular forms of genus 3,
• Freitag,E. and Salvati Manni,R., Some vector valued Siegel modular forms of genus two.

They could even verify the results from my PhD thesis by modifying further the method

• Freitag,E. and Salvati Manni,R., A remark on a result of Wieber.

Together, the three of us could work out a common generealization of our results

• Freitag,E. , Salvati Manni,R. and Wieber,T. , Vector valued Siegel modular forms of level [2,4,8].