Jürgen Jost
Max Planck Society
574 Papers
3.1K Citations
Jürgen Jost is an academic researcher from Max Planck Society. The author has contributed to research in topics: Harmonic map & Curvature. The author has an hindex of 59, co-authored 544 publications. Previous affiliations of Jürgen Jost include Santa Fe Institute & Australian National University.
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Papers
Degree difference: a simple measure to characterize structural heterogeneity in complex networks.
TL;DR: In this article, a simple measure, "degree difference" (DD) between vertices of an edge, is proposed to characterize structural heterogeneity in mixing patterns unlike global assortativity and local node assortivity.
The Evolution of Chemical Knowledge
Jürgen Jost,Guillermo Restrepo +1 more
TL;DR: This paper gave an understandable overview of the mathematical and philosophical underpinning of discovery and knowledge in chemistry, and gave an overview of how to understand the process of discovery in the chemistry field.
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•Posted Content
Properties of Unique Information
TL;DR: This work studies uniqueness and support of the solutions to the optimization problem underlying the definition ofUI and gives necessary conditions for non-uniqueness of solutions with full support in terms of the cardinalities of $T$, $X$ and $Y$ and in Terms of conditional independence constraints.
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Asymptotic analysis for Dirac-harmonic maps from degenerating spin surfaces and with bounded index
Jürgen Jost,Lei Liu,Miaomiao Zhu +2 more
TL;DR: In this article, the authors studied the refined blow-up behavior of a sequence of Dirac-harmonic maps from degenerating spin surfaces with uniformly bounded energy in the case that the domain surfaces converge to a spin surface with only Neveu-Schwarz type nodes, and showed that the limit of the map part of each neck is a geodesic in the target manifold.
•Journal Article
On the existence of harmonic maps from a surface into the real projective plane
TL;DR: In this paper, the conditions générales d'utilisation (http://www.compositio.org/conditions) of the agreement with the Foundation Compositio Mathematica are defined.