J
Jean-Baptiste Fournier
Researcher at University of Paris
Publications - 127
Citations - 3363
Jean-Baptiste Fournier is an academic researcher from University of Paris. The author has contributed to research in topics: Liquid crystal & Membrane. The author has an hindex of 31, co-authored 125 publications receiving 3041 citations. Previous affiliations of Jean-Baptiste Fournier include University of California, Santa Barbara & Centre national de la recherche scientifique.
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Membrane deformation under local pH gradient: mimicking mitochondrial cristae dynamics.
TL;DR: The results support the hypothesis of localized bioenergetic transduction and contribute to showing the inherent capacity of cristae morphology to become self-maintaining and to optimize the ATP synthesis.
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Modeling planar degenerate wetting and anchoring in nematic liquid crystals
TL;DR: In this paper, a simple surface potential favoring the planar degenerate anchoring of nematic liquid crystals was proposed, i.e., the tendency of the molecules to align parallel to one another along any direction parallel to the surface.
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Nontopological saddle-splay and curvature instabilities from anisotropic membrane inclusions.
TL;DR: In the limit of strong membrane curvatures, a nonanalytical bending energy term is generated that favors saddlelike and cylindrical shapes, without penalizing spherical ones.
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Experimental and theoretical investigation of the spectroscopy and dynamics of multiply charged CO cations.
Pascal Lablanquie,Jacques Delwiche,M.-J. Hubin-Franskin,I. Nenner,P. Morin,Kenji Ito,John H. D. Eland,J.-M. Robbe,G. Gandara,Jean-Baptiste Fournier,P. G. Fournier +10 more
TL;DR: The spectroscopy and the dynamics of double-charge-transfer spectra in the 35-150-eV energy range have been studied using various complementary experiments, such as photoionization with synchrotron radiation, ion-ion coincidence technique, and double charge transfer spectra as mentioned in this paper.
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N-body study of anisotropic membrane inclusions: Membrane mediated interactions and ordered aggregation
TL;DR: Long-range attractive interactions between inclusions are found to be sufficiently strong to induce aggregation, and Monte Carlo simulations show a transition from compact clusters to aggregation on lines or circles.