Review of the hardback: '… a superb introduction to analytic theory of automorphic forms.' European Mathematical Society Newsletter

• Preamble; Notation; 1. Hypotheses, automorphic forms, constant terms; 2. Decomposition according to cuspidal data; 3. Hilbertian operators and automorphic forms; 4. Continuation of Eisenstein series; 5. Construction of the discrete spectrum via residues; 6. Spectral decomposition via the discrete Levi spectrum; Appendix I. Lifting of unipotent subgroups; Appendix II. Automorphic forms and Eisenstein series on function fields; Appendix III. On the discrete spectrum of G2; Appendix IV. Non-connected groups; Bibliography; Index.

Review of the hardback: '… a superb introduction to analytic theory of automorphic forms.' European Mathematical Society Newsletter

• Preamble; Notation; 1. Hypotheses, automorphic forms, constant terms; 2. Decomposition according to cuspidal data; 3. Hilbertian operators and automorphic forms; 4. Continuation of Eisenstein series; 5. Construction of the discrete spectrum via residues; 6. Spectral decomposition via the discrete Levi spectrum; Appendix I. Lifting of unipotent subgroups; Appendix II. Automorphic forms and Eisenstein series on function fields; Appendix III. On the discrete spectrum of G2; Appendix IV. Non-connected groups; Bibliography; Index.

Review of the hardback: '… a superb introduction to analytic theory of automorphic forms.' European Mathematical Society Newsletter

• Preamble; Notation; 1. Hypotheses, automorphic forms, constant terms; 2. Decomposition according to cuspidal data; 3. Hilbertian operators and automorphic forms; 4. Continuation of Eisenstein series; 5. Construction of the discrete spectrum via residues; 6. Spectral decomposition via the discrete Levi spectrum; Appendix I. Lifting of unipotent subgroups; Appendix II. Automorphic forms and Eisenstein series on function fields; Appendix III. On the discrete spectrum of G2; Appendix IV. Non-connected groups; Bibliography; Index.