Skip to main content
added 7 characters in body; edited title
Source Link

Dessin Dessins d'enfant of Dynkin diagrams?

DessinDessins d'enfant have a nice particular case of shabbatShabat trees, where we take a tree, bicolor it, and get a polynomial map.

A very famous set of trees isare the Dynkin diagrams,. I wonder what are the special properties of the polynomialpolynomials the Dessindessins d'enfant with them produces.

As an example, An becomes$A_n$ produces the chebychevChebyshev polynomials.

Dessin d'enfant of Dynkin diagrams?

Dessin d'enfant have a nice particular case of shabbat trees, where we take a tree, bicolor it, and get a polynomial map.

A very famous set of trees is the Dynkin diagrams, I wonder what are the special properties of the polynomial the Dessin d'enfant with them produces.

As an example, An becomes the chebychev polynomials.

Dessins d'enfant of Dynkin diagrams?

Dessins d'enfant have a nice particular case of Shabat trees, where we take a tree, bicolor it, and get a polynomial map.

A very famous set of trees are the Dynkin diagrams. I wonder what are the special properties of the polynomials the dessins d'enfant with them produces.

As an example, $A_n$ produces the Chebyshev polynomials.

Source Link
Andy
  • 515
  • 7
  • 16

Dessin d'enfant of Dynkin diagrams?

Dessin d'enfant have a nice particular case of shabbat trees, where we take a tree, bicolor it, and get a polynomial map.

A very famous set of trees is the Dynkin diagrams, I wonder what are the special properties of the polynomial the Dessin d'enfant with them produces.

As an example, An becomes the chebychev polynomials.