Articles (5)

• Reducibility of generalized principal series representations of ${rm U}(2,2)$ via base change [1053]
• David Goldberg
• Compositio Math.
• Volume: 86
• Year: 1993
• Pages: 245-264
• MR number: 1219627
• Categorized under:
  • Root->Other groups [132]->Unitary groups [143]
• Reducibility of induced representations for ${rm Sp}(2n)$ and ${rm SO}(n)$ [335]
• David Goldberg
• Amer. J. Math.
• Volume: 116
• Year: 1994
• Pages: 1101-1151
• MR number: 1296726
• Categorized under:
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Classification of representations [158]
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Intertwining operators, R-groups [167]
• $R$-groups and elliptic representations for similitude groups [336]
• David Goldberg
• Math. Ann.
• Volume: 307
• Year: 1997
• Pages: 569-588
• MR number: 1464132
• Categorized under:
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Classification of representations [158]
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Intertwining operators, R-groups [167]
• On the tempered spectrum of quasi-split classical groups [337]
• David Goldberg; Freydoon Shahidi
• Duke Math. J.
• Volume: 92
• Year: 1998
• Pages: 255-294
• MR number: 1612785
• Categorized under:
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Classification of representations [158]
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Intertwining operators, R-groups [167]
• On local coefficients for non-generic representations of some classical groups [333]
• Solomon Friedberg; David Goldberg
• Compositio Math.
• Volume: 116
• Year: 1999
• Pages: 133-166
• MR number: 1686785
• Categorized under:
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Whittaker, Fourier-Jacobi and Bessel models [159]
  • Root->Local representation theory [2]->Non-archimedean representation theory [29]->Gamma factors [169]