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LSpice
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Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

ADDED.

I just redread the article "Representation Theory" of Ian Grojnowski in the book "Princeton companion of mathematics". I find it really vivid, inspiring and amazingly well written. The first 6 pages are on finite groups, then it procedesproceeds to compact Lie groups, and non-compact Lie groups, and smoothly finishes with Langlands correspondence  :)). The beguiningbeginning will surve prifectlyserve perfectly for the intoducturyintroductory lecture of my course  :).

Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

ADDED.

I just red the article "Representation Theory" of Ian Grojnowski in the book "Princeton companion of mathematics". I find it really vivid, inspiring and amazingly well written. The first 6 pages are on finite groups, then it procedes to compact Lie groups, non-compact Lie groups and smoothly finishes with Langlands correspondence:)). The beguining will surve prifectly for the intoductury lecture of my course:)

Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

ADDED.

I just read the article "Representation Theory" of Ian Grojnowski in the book "Princeton companion of mathematics". I find it really vivid, inspiring and amazingly well written. The first 6 pages are on finite groups, then it proceeds to compact Lie groups and non-compact Lie groups, and smoothly finishes with Langlands correspondence  :). The beginning will serve perfectly for the introductory lecture of my course  :).

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Dmitri Panov
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Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

ADDED.

I just red the article "Representation Theory" of Ian Grojnowski in the book "Princeton companion of mathematics". I find it really vivid, inspiring and amazingly well written. The first 6 pages are on finite groups, then it procedes to compact Lie groups, non-compact Lie groups and smoothly finishes with Langlands correspondence:)). The beguining will surve prifectly for the intoductury lecture of my course:)

Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm

ADDED.

I just red the article "Representation Theory" of Ian Grojnowski in the book "Princeton companion of mathematics". I find it really vivid, inspiring and amazingly well written. The first 6 pages are on finite groups, then it procedes to compact Lie groups, non-compact Lie groups and smoothly finishes with Langlands correspondence:)). The beguining will surve prifectly for the intoductury lecture of my course:)

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Dmitri Panov
  • 28.9k
  • 4
  • 92
  • 161

Here is one more reference (kindly communicated to me by one of my colleagues), the course of Iain Gordon. You can find the photos of all blackboards (I still have to go through this course, but it seem a bit similar in spirit to the courses of Teleman and Martin).

http://www.maths.ed.ac.uk/~igordon/4rt/rt2008.htm