Invarianten hermitescher Formen über Schiefkörpern.
Invariants and differential Galois groups in degree four
This note extends the algorithm of [hess] for computing unimodular Galois groups of irreducible differential equations of order four. The main tool is invariant theory.
Invariants dans le complété de la clôture algébrique d'un corps local
Invertibility of Bass-Connell-Wright polynomial maps.
Invertible ideals in real holomorphy rings.
Iperanelli ed ipercorpi
Irreducibility of the iterates of a quadratic polynomial over a field
1. Introduction. Let K be a field of characteristic p ≥ 0 and let f(X) be a polynomial of degree at least two with coefficients in K. We set f₁(X) = f(X) and define for all r ≥ 1. Following R. W. K. Odoni [7], we say that f is stable over K if is irreducible over K for every r ≥ 1. In [6] the same author proved that the polynomial f(X) = X² - X + 1 is stable over ℚ. He wrote in [7] that the proof given there is quite difficult and it would be of interest to have an elementary proof. In the sequel...
Irreducible discriminant components of coefficient spaces
Irreducible polynomials over finite fields with linearly independent roots
Irreducible polynomials with many roots of equal modulus
Irregularity and -adic Swan conductor. (Irrégularité et conducteur de Swan -adiques.)
Isomorphisms of real closed fields.
Isotropy and factorization in reduced Witt rings.
Isotropy of quadratic forms over function fields of -adic curves
Isotropy of quadratic spaces in finite and infinite dimension.
It is consistent that there exists an ordered real closed field which is not hyper-real.
Iteration of endomorphisms on the real axis and representation of numbers
Iterations of concave maps, the Perron-Frobenius theory, and applications to circle packings.
Jordan-Divisionsalgebren und Bewertungen.
et le groupe de Brauer