ag.algebraic geometry - Lie bracket on the unshifted tangent complex?

polynomials – Product construction of group $Aut(okay(t)[x_1,ldots, x_n])$ Answer

Hello expensive customer to our community We will proffer you an answer to this query polynomials – Product construction of group $Aut(okay(t)[x_1,ldots, x_n])$ ,and the respond will breathe typical by documented info sources, We welcome you and proffer you fresh questions and solutions, Many customer are questioning in regards to the respond to this query.

polynomials – Product construction of group $Aut(okay(t)[x_1,ldots, x_n])$

$R = okay(t)[x_1,ldots, x_n]$– polynomial algebra over bailiwick $okay(t)$ ($okay$ is assumed to breathe closed)

Is it undoubted that $textual content{Aut}(R) = textual content{ZAut}(R)cdot A_n(R)$?

Where $textual content{Aut}(R)$ is the automorphism group of $okay(t)$-algebra $R$ and $A_n$– its affine automorphisms. Also $textual content{ZAut}(R)$ is the clique of $okay(t)$ automorphisms of $R$ such that $alpha (okay[t,x_1,ldots, x_n]) = okay[t,x_1,ldots, x_n]$.

we are going to proffer you the answer to polynomials – Product construction of group $Aut(okay(t)[x_1,ldots, x_n])$ query through our community which brings all of the solutions from a number of dependable sources.

Add comment