Institutul de Cercetari Electrotehnice

most citedUniqueness of a pre-generator for

C_{0}

-semigroup on a general locally convex vector space

1 citations

researchers with a paper here

collaborating institutions

4 papers

math-ph2008

$L^{\infty}$ -Uniqueness of Generalized SCHRÖdinger Operators

Ludovic Dan Lemle

The main purpose of this paper is to show that the generalized Schrödinger operator $A^{V} f = 1/2 Δ f + b \nabla f - V f$ , $f \in C_{0}^{\infty} (R^{d})$ , is a pre-generator for which we can…

math.FA2007★ 1 cited

Uniqueness of a pre-generator for $C_{0}$ -semigroup on a general locally convex vector space

Ludovic Dan Lemle, Liming Wu

The main purpose is to generalize a theorem of Arendt about uniqueness of $C_{0}$ -semigroups from Banach space setting to the general locally convex vector spaces, more precisely, we…

math-ph2007

$L^{\infty}$ -uniqueness of Schrödinger operators restricted in an open domain

Ludovic Dan Lemle

Consider the Schrödinger operator $A = - \frac{Δ}{2} + V$ acting on space $C_{0}^{\infty} (D)$ , where $D$ is an open domain in $R^{d}$ . The main purpose of this paper is to present the $…

math.FA2007

La formule de Lie-Trotter pour les semi-groupes fortement continus

Ludovic Dan Lemle

In this research project we presents the general properties, the spectral properties and the representation formulas for $C_{0}$ -semigroups of linear operators in Banach spaces

L∞-Uniqueness of Generalized SCHRÖdinger Operators

Uniqueness of a pre-generator for C0​-semigroup on a general locally convex vector space

L∞-uniqueness of Schrödinger operators restricted in an open domain

La formule de Lie-Trotter pour les semi-groupes fortement continus

$L^{\infty}$ -Uniqueness of Generalized SCHRÖdinger Operators

Uniqueness of a pre-generator for $C_{0}$ -semigroup on a general locally convex vector space

$L^{\infty}$ -uniqueness of Schrödinger operators restricted in an open domain