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Per Alexandersson
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There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

A more comprehensive list of symmetric functions and generalizations can be found here.

polynomials

Edit: I added a few more generalizations, but it is getting crowded. Click on the image for a larger version.

bigger graph

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

polynomials

Edit: I added a few more generalizations, but it is getting crowded. Click on the image for a larger version.

bigger graph

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

A more comprehensive list of symmetric functions and generalizations can be found here.

polynomials

Edit: I added a few more generalizations, but it is getting crowded. Click on the image for a larger version.

bigger graph

added larger graph
Source Link
Per Alexandersson
  • 15.8k
  • 10
  • 74
  • 133

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

polynomials

Edit: I added a few more generalizations, but it is getting crowded. Click on the image for a larger version.

bigger graph

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

polynomials

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

polynomials

Edit: I added a few more generalizations, but it is getting crowded. Click on the image for a larger version.

bigger graph

Source Link
Per Alexandersson
  • 15.8k
  • 10
  • 74
  • 133

There are plenty of polynomials, and only a few are specializations of Macdonald polynomials. As a polynomial botanist, the following is a very incomplete family tree.

polynomials