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It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm interested in an approach to infinite Lie algebras similar to the one of Kac (starting from Chevalley-Serre relations) and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras ).

In fact a review or a book that expands and deepens the first two chapters of Kac book without entering on Kac-Moody algebras would be optimal.

It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm interested in an approach to Lie algebras similar to the one of Kac (starting from Chevalley-Serre relations) and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras )

It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm interested in an approach to infinite Lie algebras similar to the one of Kac (starting from Chevalley-Serre relations) and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras ).

In fact a review or a book that expands and deepens the first two chapters of Kac book without entering on Kac-Moody algebras would be optimal.

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Dac0
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It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm not interested in an approach to Lie algebras similar to the one of Kac (starting from Chevalley-Serre relations) and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras )

It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm not interested in an approach similar to one of Kac and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras )

It happens that I stumbled on a class of infinite dimensional Lie algebras that are not Kac-Moody algebras and for which I was not really prepared for. I know some general results on infinite dimensional Lie algebras from Kac's first two chapters of his book. Is there any more comprehensive and up to date reference?

If possible I'm interested in an approach to Lie algebras similar to the one of Kac (starting from Chevalley-Serre relations) and something not in the line of those suggested in this answer ( References: Infinite dimensional Lie algebras )

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Dac0
  • 295
  • 2
  • 9
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