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Quantifying the tangling of trajectories using the topological entropy
S. Candelaresi
(Lead / Corresponding author)
,
D. I. Pontin
,
G. Hornig
Mathematics
Research output
:
Contribution to journal
›
Article
›
peer-review
7
Citations (Scopus)
186
Downloads (Pure)
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Dive into the research topics of 'Quantifying the tangling of trajectories using the topological entropy'. Together they form a unique fingerprint.
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Engineering
Two Dimensional
100%
Magnetic Field
50%
Spatial Variation
50%
Periodic Time
50%
Fluid Flow
50%
Computational Cost
50%
Finite Time
50%
Lower Limit
50%
Efficient Implementation
50%
Spatial Distribution
50%
Keyphrases
Topological Entropy
100%
Two Dimensional
33%
Fluid Flow
33%
Computational Cost
33%
Spatial Distribution
33%
Three-dimensional Magnetic Field
33%
Efficient Implementation
33%
Lower Limit
33%
Two-dimensional Mapping
33%
Time-periodic
33%
Material Line
33%
High Curvature
33%
Mathematics
Topological Entropy
100%
Magnetic Field
33%
Computational Cost
33%
Finite Time
33%
Spatial Variation
33%
Dimensional Time
33%
Lower Limit
33%
Spatial Distribution
33%
Material Science
Fluid Flow
100%