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Daniel Larsson
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Nancy Childress' book on class field theory has a nice chapter, even though it is more or less taken (in parts) from Washington's chapter 3 and 4.

Lang's "Algebraic number theory" also has a chapter I think.

Serre's "A course in arithmetic" is also nice.

Edit: there is a rather thorough introduction to L-functions in Volume 2 of Cohen's Number theory. I haven't seen it myself, but from the table of contents it seems very detailed and from scratch-approach.

As Kevin mentions Fröhlich-Taylor has a chapter on L-functions, but I find their book a little hard to read. But you might feel differently.

I'll report back if I think of anything else.

Cheers,

/Daniel

Nancy Childress' book on class field theory has a nice chapter, even though it is more or less taken (in parts) from Washington's chapter 3 and 4.

Lang's "Algebraic number theory" also has a chapter I think.

Serre's "A course in arithmetic" is also nice.

Nancy Childress' book on class field theory has a nice chapter, even though it is more or less taken (in parts) from Washington's chapter 3 and 4.

Lang's "Algebraic number theory" also has a chapter I think.

Serre's "A course in arithmetic" is also nice.

Edit: there is a rather thorough introduction to L-functions in Volume 2 of Cohen's Number theory. I haven't seen it myself, but from the table of contents it seems very detailed and from scratch-approach.

As Kevin mentions Fröhlich-Taylor has a chapter on L-functions, but I find their book a little hard to read. But you might feel differently.

I'll report back if I think of anything else.

Cheers,

/Daniel

Source Link
Daniel Larsson
  • 1.8k
  • 13
  • 24

Nancy Childress' book on class field theory has a nice chapter, even though it is more or less taken (in parts) from Washington's chapter 3 and 4.

Lang's "Algebraic number theory" also has a chapter I think.

Serre's "A course in arithmetic" is also nice.