Go With the Flow, on Jupiter and Snow. Coherence From Video Data without Trajectories

No abstract is available for this paper.

• Publication year

  2016

• Venue

  arXiv: Data Analysis, Statistics and Probability

• Publication date

  2016-08-25

• Fields of study

  Physics, Computer Science

• Identifiers

  No identifiers available.

• External record

  Open on Semantic Scholar

• Source metadata

  Semantic Scholar

• No claims are published for this paper.

• No concepts are published for this paper.

• HTML5 WebApps from the Cooperative Institute for Meteorological Satellite Studies

  2018cited by this paper
• Finite-time Partitions for Lagrangian Structure Identification in Gulf Stream Eddy Transport

  2016cited by this paper
• Stretching and folding in finite time.

  2016cited by this paper
• Understanding the geometry of transport: Diffusion maps for Lagrangian trajectory data unravel coherent sets.

  2016cited by this paper
• Spatiotemporal Feature Extraction with Data-Driven Koopman Operators

  2015cited by this paper
• Computing Coherent Sets using the Fokker-Planck Equation

  2015cited by this paper
• Frozen reaction fronts in steady flows: A burning-invariant-manifold perspective.

  2015cited by this paper
• Koopman operator based nonlinear dynamic textures

  2015cited by this paper
• Editorial: The pre-history of Chaos-An Interdisciplinary Journal of Nonlinear Science.

  2015influential reference
• A rough-and-ready cluster-based approach for extracting finite-time coherent sets from sparse and incomplete trajectory data.

  2015cited by this paper
• Finite-time barriers to front propagation in two-dimensional fluid flows.

  2015cited by this paper
• Spectral-clustering approach to Lagrangian vortex detection.

  2015cited by this paper
• Almost-Invariant and Finite-Time Coherent Sets: Directionality, Duration, and Diffusion

  2014cited by this paper
• A Multi-time Step Method to Compute Optical Flow with Scientific Priors for Observations of a Fluidic System

  2014cited by this paper
• Shape Coherence and Finite-Time Curvature Evolution

  2014cited by this paper
• Geodesic Transport Barriers in Jupiter's Atmosphere: A Video-Based Analysis

  2014cited by this paper
• A Data–Driven Approximation of the Koopman Operator: Extending Dynamic Mode Decomposition

  2014influential reference
• LCS Tool: A computational platform for Lagrangian coherent structures

  2014cited by this paper
• Erratum: Differential Geometry Perspective of Shape Coherence and Curvature Evolution by Finite-Time Nonhyperbolic Splitting

  2014cited by this paper
• Dynamic isoperimetry and the geometry of Lagrangian coherent structures

  2014cited by this paper
• Differential Geometry Perspective of Shape Coherence and Curvature Evolution by Finite-Time Nonhyperbolic Splitting

  2013cited by this paper
• Empirical intrinsic geometry for nonlinear modeling and time series filtering

  2013cited by this paper
• Applied and Computational Measurable Dynamics

  2013cited by this paper
• Linearization in the large of nonlinear systems and Koopman operator spectrum

  2013cited by this paper
• Koopman-mode decomposition of the cylinder wake

  2013cited by this paper
• Relatively Coherent Sets as a Hierarchical Partition Method

  2012cited by this paper
• Geodesic theory of transport barriers in two-dimensional flows

  2012cited by this paper
• An analytic framework for identifying finite-time coherent sets in time-dependent dynamical systems

  2012cited by this paper
• Invariant barriers to reactive front propagation in fluid flows

  2011cited by this paper
• Pattern Recognition: An Algorithmic Approach

  2011cited by this paper
• A Stream Function Approach to Optical Flow with Applications to Fluid Transport Dynamics

  2011cited by this paper
• Transport in time-dependent dynamical systems: finite-time coherent sets.

  2010cited by this paper
• Spectral analysis of nonlinear flows

  2009cited by this paper
• Almost-invariant sets and invariant manifolds — Connecting probabilistic and geometric descriptions of coherent structures in flows

  2009cited by this paper
• Coherent sets for nonautonomous dynamical systems

  2009cited by this paper
• Lagrangian coherent structures

  2009cited by this paper
• In defense of Nearest-Neighbor based image classification

  2008cited by this paper
• Detection and segmentation of moving objects in complex scenes

  2008cited by this paper
• Synthetic Spectra and Colors of Young Giant Planet Atmospheres: Effects of Initial Conditions and Atmospheric Metallicity

  2008cited by this paper
• Diffusion maps

  2006influential reference
• Definition and properties of Lagrangian coherent structures from finite-time Lyapunov exponents in two-dimensional aperiodic flows

  2005cited by this paper
• Laplacians and the Cheeger Inequality for Directed Graphs

  2005influential reference
• Diffusion Maps, Spectral Clustering and Eigenfunctions of Fokker-Planck Operators

  2005cited by this paper
• Kernel k-means: spectral clustering and normalized cuts

  2004cited by this paper
• A probabilistic theory of coherence

  2003cited by this paper
• Solving the Riddle of Coherence

  2003cited by this paper
• A Condition for Transitivity in Probabilistic Support

  2003cited by this paper
• An Efficient k-Means Clustering Algorithm: Analysis and Implementation

  2002cited by this paper
• Laplacian Eigenmaps and Spectral Techniques for Embedding and Clustering

  2001cited by this paper
• On Spectral Clustering: Analysis and an algorithm

  2001influential reference
• A Random Walks View of Spectral Segmentation

  2001cited by this paper
• On clusterings-good, bad and spectral

  2000cited by this paper
• Finding finite-time invariant manifolds in two-dimensional velocity fields.

  2000cited by this paper
• Learning Segmentation by Random Walks

  2000influential reference
• A Factorization Approach to Grouping

  1998cited by this paper
• Normalized cuts and image segmentation

  1997cited by this paper
• Approximate range searching

  1995influential reference
• On behalf of the coherentist

  1995cited by this paper
• On the Convergence of the Spectrum of Perron-Frobenius Operators

  1994cited by this paper
• What price coherence

  1994cited by this paper
• Symplectic maps, variational principles, and transport

  1992cited by this paper
• The discovery of the Great Red SPOT of Jupiter

  1987influential reference
• On the existence of invariant curves of twist mappings of an annulus

  1983cited by this paper
• Existence of quasi-periodic orbits for twist homeomorphisms of the annulus

  1982cited by this paper
• Exact dynamical systems and the Frobenius-Perron operator

  1982cited by this paper
• On Combination of Stochastic and Deterministic Processes

  1947cited by this paper
• This article has been accepted for publication in a future issue of this journal, but has not been fully edited. Content may change prior to final publication. IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE Modeling, Clustering, and Segmen

  year unknowncited by this paper

• No citing papers are available for this paper.