or totally ramified extensions of a p-adic field P.-A. Svensson Abstract. We use local field theory to study a special class of discrete dynamical systems, where the function being iterated is a polynomial whose coefficients belong to the ring of integers in a p-adic field
We study discrete dynamical systems of the kind h(x) = x + g(x), where g(x) is a monic irreducible...
In this section we introduce a description of totally ramified Galois extensions of a local field wi...
In this paper we present a general view of the totally and wildly ramified extensions of degree $...
In this thesis, properties of a certain class of discrete dynamical systems are studied. These are d...
AbstractLet K be a finite tamely ramified extension of Qp and let L/K be a totally ramified (Z/pnZ)-...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
AbstractA polynomial of degree ⩾2 with coefficients in the ring of p-adic numbers Zp is studied as a...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Integral representations associated with local field extensions by François Destrempes (Ottawa, Ont...
27 pagesInternational audienceA polynomial of degree $\ge 2$ with coefficients in the ring of $p$-ad...
We study discrete dynamical systems of the kind h(x) = x + g(x), where g(x) is a monic irreducible...
In this section we introduce a description of totally ramified Galois extensions of a local field wi...
In this paper we present a general view of the totally and wildly ramified extensions of degree $...
In this thesis, properties of a certain class of discrete dynamical systems are studied. These are d...
AbstractLet K be a finite tamely ramified extension of Qp and let L/K be a totally ramified (Z/pnZ)-...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
In this thesis we study discrete dynamical system, given by a polynomial, over both finite extension...
AbstractA polynomial of degree ⩾2 with coefficients in the ring of p-adic numbers Zp is studied as a...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Local fields, and fields complete with respect to a discrete valuation, are essential objects in com...
Integral representations associated with local field extensions by François Destrempes (Ottawa, Ont...
27 pagesInternational audienceA polynomial of degree $\ge 2$ with coefficients in the ring of $p$-ad...
We study discrete dynamical systems of the kind h(x) = x + g(x), where g(x) is a monic irreducible...
In this section we introduce a description of totally ramified Galois extensions of a local field wi...
In this paper we present a general view of the totally and wildly ramified extensions of degree $...