1 citations · 4 across the 7 of their papers we have counts for
7 papers
Self-consistent-field method for triaxial differentiated bodies in hydrostatic equilibrium
C. Staelen, J. -M. Huré
Recent observations and models of Haumea and Quaoar suggest that both bodies are triaxial, but their shapes are inconsistent with Jacobi ellipsoids. To determine whether these obje…
Equilibrium figure of Haumea and possible detection by stellar occultation
C. Staelen, N. Rambaux, F. Chambat +1
The equilibrium figure of dwarf planet Haumea is studied to determine if the observed shape is compatible with a differentiated hydrostatic body. Three groups of interior models of…
Impact of rotation on synthetic mass-radius relationships of two-layer rocky planets and water worlds
J. -M. Huré, P. Noé, C. Staelen +1
We have analyzed the effects of rotation on mass-radius relationships for single-layer and two-layer planets having a core and an envelope made of pure materials among iron, perovs…
Existence of slowly rotating bipolytropes with prolate cores
Clément Staelen, Jean-Marc Huré, Anaïs Meunier +1
We report the existence of hydrostatic equilibrium states for a composite body made of two rigidly rotating, homogeneous layers bounded by spheroidal surfaces, where the core has a…
The Maclaurin spheroid in disguise. New figures of equilibrium with external magnetic support
Jean-Marc Huré, Clément Staelen
We show that a rigidly rotating, homogeneous ellipsoid of revolution threaded by a uniform, coaxial magnetic field is a possible figure of equilibrium. While the spheroidal shape i…
Approaching the structure of rotating bodies from dimension reduction
Clément Staelen, Jean-Marc Huré
We show that the two-dimensional structure of a rigidly rotating self-gravitating body is accessible with relatively good precision by assuming a purely spheroidal stratification.…
Nested spheroidal figures of equilibrium -- IV. On heterogeneous configurations
Clément Staelen, Jean-Marc Huré
The theory of Nested Figures of Equilibrium, expanded in Papers I and II, is investigated in the limit where the number of layers of the rotating body is infinite, enabling to reac…