Skip to main content
deleted 1 characters in body
Source Link
QcH
  • 805
  • 7
  • 12

The classic reference of this topic is Serre's Algebraic Groups and Class Fields. However, many parts of this booksbook use Weil's language, which I find quite hard to follow. Is there another reference to the topic, using a more modern language (schemes etc.)?

The classic reference of this topic is Serre's Algebraic Groups and Class Fields. However, many parts of this books use Weil's language, which I find quite hard to follow. Is there another reference to the topic, using a more modern language (schemes etc.)?

The classic reference of this topic is Serre's Algebraic Groups and Class Fields. However, many parts of this book use Weil's language, which I find quite hard to follow. Is there another reference to the topic, using a more modern language (schemes etc.)?

added tag
Link
user9072
user9072
Source Link
QcH
  • 805
  • 7
  • 12

A reference for geometric class field theory?

The classic reference of this topic is Serre's Algebraic Groups and Class Fields. However, many parts of this books use Weil's language, which I find quite hard to follow. Is there another reference to the topic, using a more modern language (schemes etc.)?