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Pluricanonical maps for threefolds of general type

Gueorgui Tomov Todorov (2007)

Annales de l’institut Fourier

In this paper we will prove that for a threefold of general type and large volume the second plurigenera is positive and the fifth canonical map is birational.

Points périodiques des automorphismes affines.

Laurent Denis (1995)

Journal für die reine und angewandte Mathematik

Polynomial cycles in certain local domains

T. Pezda (1994)

Acta Arithmetica

1. Let R be a domain and f ∈ R[X] a polynomial. A k-tuple $x ₀, x ₁, . . ., x_{k - 1}$ of distinct elements of R is called a cycle of f if $f (x_{i}) = x_{i + 1}$ for i=0,1,...,k-2 and $f (x_{k - 1}) = x ₀$ . The number k is called the length of the cycle. A tuple is a cycle in R if it is a cycle for some f ∈ R[X]. It has been shown in [1] that if R is the ring of all algebraic integers in a finite extension K of the rationals, then the possible lengths of cycles of R-polynomials are bounded by the number $7^{7 \cdot 2^{N}}$ , depending only on the degree N of K. In this note we consider...

Displaying 1 – 8 of 8

Pluricanonical maps for threefolds of general type

Points périodiques des automorphismes affines.

Polynomial cycles in certain local domains

Polynomial Cycles in Finitely Generated Domains.

Polynomial mappings form products of algebraic sets into spheres.

Polynomial-time computation of the degree of a dominant morphism in zero characteristic. II.

Principal polarizations of Prym-Tjurin varieties

Projective homogeneous varieties birational to quadrics.

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