F
Frank Jülicher
Researcher at Max Planck Society
Publications - 405
Citations - 34181
Frank Jülicher is an academic researcher from Max Planck Society. The author has contributed to research in topics: Molecular motor & Entropy production. The author has an hindex of 90, co-authored 384 publications receiving 28421 citations. Previous affiliations of Frank Jülicher include Simon Fraser University & Dresden University of Technology.
Papers
More filters
Journal ArticleDOI
Wnt-regulated dynamics of positional information in zebrafish somitogenesis
TL;DR: Using time-controlled perturbations of Wnt signaling in the zebrafish embryo, changes in segment length without altering the rate of somite formation or embryonic elongation implies specific Wnt regulation of the wavefront velocity.
Journal ArticleDOI
Triangles bridge the scales: Quantifying cellular contributions to tissue deformation.
Matthias Merkel,Matthias Merkel,Raphaël Etournay,Raphaël Etournay,Marko Popovic,Guillaume Salbreux,Guillaume Salbreux,Suzanne Eaton,Frank Jülicher +8 more
TL;DR: This article proposes a general framework to study the dynamics and topology of cellular networks that capture the geometry of cell packings in two-dimensional tissues and discusses tissue remodeling in the developing pupal wing of the fly Drosophila melanogaster.
Journal ArticleDOI
Filament depolymerization by motor molecules.
TL;DR: A phenomenological description of this process shows that under certain conditions motors dynamically accumulate at the filament ends and the depolymerization rate can exhibit maxima and dynamic instabilities as a function of the bulk motor density for processive depolymization.
Journal ArticleDOI
Self-propagating patterns in active filament bundles.
TL;DR: This work finds regimes for which density profiles propagate as solitary waves with a characteristic velocity along the bundle that emerge from an interplay of local contractions in the bundle and relative sliding of oppositely oriented filaments.
Journal ArticleDOI
Motion of an adhesive gel in a swelling gradient: a mechanism for cell locomotion.
TL;DR: A model for the motion of an adhesive gel on a solid substrate predicts an unusual force-velocity relation which depends in significant ways on the point of application of the force.