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Let $K$ be a field of characteristic $p > 0$.
Abstract: We will explain that for any separated scheme of finite type over a field of characteristic zero, the DG category Dbcoh(X) is homotopically finitely presented.
Let $A$ denote a non-constant ordinary abelian surface over a global function field (of characteristic p > 2) with good reduction everywhere.
Hironaka, Resolution of singularities of an algebraic variety over a field of characteristic zero I, Ann. of Math.
Let F be a finite field of characteristic not 2, and S⊆F a subset with three elements.
After recent spectacular progress in the classification of varieties over an algebraic closed field of characteristic 0 (e.g. the solution set of a system of polynomial equations defined by $p_1,...,p_r$ in $C[x_1,...,x_n]$) it is natural to try and understand the geometry of varieties defined over an algebraically closed field of characteristic $p>0 $
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All models of the GF1 implemented fields of characteristic two.
Effect on polynomial rings, fields of characteristic zero, etc. undefined.
Splitting fields of characteristic polynomials of random elements in arithmetic groups (with F. Jouve, E. Kowalski) Israel J. Math.
The performance of prototype implementations over Galois fields of characteristic p="3 are discussed through FPGA implementation.
In what follows we shall consider algebras and coalgebras over a field (k) of characteristic zero.
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