2013 - Fellow of the American Mathematical Society
Mathematical analysis, Pure mathematics, Harmonic map, Combinatorics and Curvature are his primary areas of study. His Pure mathematics research integrates issues from Information geometry, Statistical model and Metric. Jürgen Jost combines subjects such as Dirichlet L-function, Harmonic measure, Regular polygon, Hadamard space and Nonlinear system with his study of Harmonic map.
Many of his research projects under Combinatorics are closely connected to Delta set and Simplicial manifold with Delta set and Simplicial manifold, tying the diverse disciplines of science together. His Curvature study incorporates themes from Clustering coefficient and Finite graph. His Riemannian geometry research includes elements of Geometric analysis and Fundamental theorem of Riemannian geometry.
Jürgen Jost mainly investigates Pure mathematics, Mathematical analysis, Harmonic map, Combinatorics and Curvature. Pure mathematics and Metric are frequently intertwined in his study. Mathematical analysis is closely attributed to Boundary in his study.
Combinatorics is closely attributed to Discrete mathematics in his research. His Curvature study improves the overall literature in Topology. His research integrates issues of Discretization and Complex network in his study of Ricci curvature.
Jürgen Jost mostly deals with Pure mathematics, Curvature, Harmonic map, Combinatorics and Ricci curvature. The study incorporates disciplines such as Space, Context and Laplace transform in addition to Pure mathematics. He has researched Curvature in several fields, including Simple and Metric space.
Harmonic map is a primary field of his research addressed under Mathematical analysis. His Mathematical analysis research includes themes of Boundary, Applied mathematics and Surface. His studies deal with areas such as Riemannian manifold and Eigenvalues and eigenvectors as well as Combinatorics.
Jürgen Jost spends much of his time researching Ricci curvature, Combinatorics, Mathematical analysis, Harmonic map and Boundary. His Ricci curvature study is within the categories of Curvature and Topology. His Curvature study combines topics from a wide range of disciplines, such as Simple and Metric space.
His research integrates issues of Infinity and Energy in his study of Combinatorics. His Mathematical analysis study frequently intersects with other fields, such as Degeneracy. His Harmonic map research incorporates themes from Dirac, Mathematical physics, Riemannian manifold, Nabla symbol and Submanifold.
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Riemannian geometry and geometric analysis
Two-dimensional geometric variational problems
Nonpositive Curvature: Geometric and Analytic Aspects
Compact Riemann Surfaces: An Introduction to Contemporary Mathematics
Delays, Connection Topology, and Synchronization of Coupled Chaotic Maps
Fatihcan M. Atay;Jürgen Jost;Andreas Wende.
Physical Review Letters (2004)
Spectral properties and synchronization in coupled map lattices.
Jürgen Jost;Jürgen Jost;Maliackal Poulo Joy.
Physical Review E (2001)
Partial Differential Equations
Compact Riemann Surfaces
Equilibrium maps between metric spaces
Calculus of Variations and Partial Differential Equations (1994)
Quantifying unique information
Nils Bertschinger;Johannes Rauh;Eckehard Olbrich;Jürgen Jost.
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