@article{914500,
      recid = {914500},
      author = {Iwasawa, Kenkichi,},
      title = {Hecke's L-Functions : Spring 1964 /},
      publisher = {Springer,},
      address = {Singapore :},
      pages = {1 online resource (102 pages).},
      year = {2019},
      abstract = {This volume contains the notes originally made by Kenkichi  Iwasawa in his own handwriting for his lecture course at  Princeton University in 1964. These notes give a beautiful  and completely detailed account of the adelic approach to  Heckes L-functions attached to any number field, including  the proof of analytic continuation, the functional equation  of these L-functions, and the class number formula arising  from the Dedekind zeta function for a general number field.  This adelic approach was discovered independently by  Iwasawa and Tate around 1950 and marked the beginning of  the whole modern adelic approach to automorphic forms and  L-series. While Tates thesis at Princeton in 1950 was  finally published in 1967 in the volume Algebraic Number  Theory, edited by Cassels and Frohlich, no detailed account  of Iwasawas work has been published until now, and this  volume is intended to fill the gap in the literature of one  of the key areas of modern number theory. In the final  chapter, Iwasawa elegantly explains some important  classical results, such as the distribution of prime ideals  and the class number formulae for cyclotomic fields.},
      url = {http://library.usi.edu/record/914500},
      doi = {https://doi.org/10.1007/978-981-13-9},
}