Proves an adelic open image theorem for Galois representations of genus two Siegel modular forms and obtains upper bounds on the size of sets where a_p equals a fixed complex number a.
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On the Lang--Trotter conjecture for Siegel modular forms
Proves an adelic open image theorem for Galois representations of genus two Siegel modular forms and obtains upper bounds on the size of sets where a_p equals a fixed complex number a.