Introduction to the Langlands Program

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Riemann's zeta function and beyond (2003, unknown): “Some resources to learn more about these additional topics include [1], [2], [4], [37], [42], [88], [102], [103], [105], [106], [146].”
Recent advances in the Langlands Program (2003, background): “The papers [A1], [A2], [Ge], [ Kn ], [Mu] contain general overviews of the Langlands Program which are informative and fun to read.”
Low-lying zeros of L-functions and random matrix theory (2001, background): “The Langlands program (see [2], [10], [ 7 ]) predicts that all L-functions can be written as products of ( s) and L-functions attached to automorphic cuspidal representations of GL M over Q. Such an L-function is given intially (for <s sufficiently large) as an Euler product of the form”
The local converse theorem for SO(2n+1) and applications (2003, methodology): “We take Wk × SL2(C) as the Weil-Deligne group ([M] and [Kn]).”