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math.AG2009★ 2 cited
Tame automorphisms of C^3 with multidegree of the form (3,d_2,d_3)
Marek Karas
In this note we prove that the sequence (3,d_2,d_3), where d_3>= d_2>= 3, is the multidegee of some tame automorphism of C^3, if and only if 3|d_2 or d_3 is a linaer combination of…
math.AG2009★ 4 cited
Tame automorphisms of C^3 with multidegree of the form (p_1,p_2,d_3)
Marek Karaś
Let d_3 >= p_2 > p_1 >= 3 be integers such that p_1,p_2 are prime numbers. In this paper we show that the sequence (p_1,p_2,d_3) is the multidegree of some tame automorphisms of C^…
math.AG2009★ 2 cited
There is no tame automorphism of C^3 with muldidegree (3,4,5)
Marek Karaś
Let F=(F_1,...,F_n):C^n --> C^n be any polynomial mapping. By multidegree of F, denoted mdeg F, we call the sequence of positive integers (deg F_1,...,F_n). In this paper we addres…