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Publications
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2009
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Impenetrable barriers in phase space for deterministic
thermostats
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Gregory S Ezra and Stephen Wiggins
2008
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Background and Documentation of Software for Computing Hamiltonian Normal Forms
Including software tar file
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Peter Collins, Andrew Burbanks, Stephen Wiggins,
Holger Waalkens and Roman Schubert
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Linked twist map formalism in two and three
dimensions applied to mixing in tumbled
granular flows
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R. Sturman, S. W. Meier, J. M. Ottino
and S. Wiggins
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Lagrangian Transport through an Ocean Front in the Northwestern Mediterranean Sea
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Ana M. Mancho, Emilio Hernandez-Garcia, Des Small, Stephen Wiggins And
Vicente Fernandez
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Wigner's dynamical transition state theory in phase
space: classical and quantum
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Holger Waalkens, Roman Schubert and Stephen Wiggins
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ENSO dynamics in current climate models: an investigation using
nonlinear dimensionality reduction
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I. Ross, P. J. Valdes, and S. Wiggins
2007
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DNA Microarrays: Design Principles for Maximizing
Ergodic, Chaotic Mixing
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Jan-Martin Hertzsch, Rob Sturman, and Stephen Wiggins
2006
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A tutorial on dynamical systems concepts applied to Lagrangian
transport in oceanic flows defined as finite time data sets:
Theoretical and computational issues
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Ana M. Mancho, Des Small, Stephen Wiggins
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Lobe dynamics in a kinematic model of a meandering jet. I. Geometry and
statistics of transport and lobe dynamics with accelerated convergence
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Florence Raynal, Stephen Wiggins
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Synoptic Lagrangian maps: Application to surface
transport in Monterey Bay
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B. L. Lipphardt, Jr., D. Small, A. D. Kirwan, Jr., S. Wiggins, K. Ide,
C E. Grosch, and J. D. Paduan
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Efficient Computation of Transition State Resonances
and Reaction Rates from a Quantum Normal Form
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Roman Schubert, Holger Waalkens, and Stephen Wiggins
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A comparison of methods for interpolating chaotic flows from discrete
velocity data
- A. M. Mancho, D. Small, and S. Wiggins
2005
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A formula to compute the microcanonical volume of reactive initial conditions in transition state theory
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Holger Waalkens, Andrew Burbanks, Stephen Wiggins
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Efficient Procedure to Compute the Microcanonical Volume of Initial Conditions that Lead to Escape Trajectories from a Multidimensional Potential Well
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Holger Waalkens, Andrew Burbanks, Stephen Wiggins
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Escape from planetary neighbourhoods
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Holger Waalkens, Andrew Burbanks, Stephen Wiggins
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The Dynamical Systems Approach to Lagrangian Transport in Oceanic Flows
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Stephen Wiggins
2004
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Designing Optimal Micromixers
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Julio M. Ottino
and
Stephen Wiggins
- Phase Space Conduits for Reaction in
Multi-Dimensional Systems: HCN Isomerization in Three Dimensions
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H Waalkens,
A Burbanks and
S Wiggins
- Direct Construction of a Dividing Surface of
Minimal Flux for Multi-Degree-of-Freedom Systems:
The Equivalence of Conventional and Variational Transition State Theory
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H Waalkens and
S Wiggins
- A Computational Procedure to Detect a New Type of
High-Dimensional Chaotic Saddle and its Application to the 3D Hill's Problem
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H Waalkens,
A Burbanks and
S Wiggins
- Foundations of Chaotic Mixing
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S. Wiggins and
J. Ottino
- Mixing in Microfluidics
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J. Ottino and
S. Wiggins
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Computation of hyperbolic trajectories and their stable and unstable
manifolds for oceanographic flows represented as data sets
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A. M. Mancho,
D. Small,
and S. Wiggins
2003
- Chaos Assisted Capture of Irregular Moons
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S. Astakhov,
D. Farrelly,
A. Burbanks, and
S. Wiggins
- Time-Frequency Analysis of Chaotic Systems
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C. Chandre,
S. Wiggins, and
T Uzer
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Computation of Stable and Unstable Manifolds of Hyperbolic Trajectories
in Two-Dimensional, Aperiodically Time-Dependent Vector Fields
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A. M. Mancho,
D. Small,
S. Wiggins, and
K. Ide
2002
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Distinguished Hyperbolic Trajectories in Time Dependent
Fluid Flows: Analytical and Computational Approach for Velocity Fields
Defined as Data Sets
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K. Ide,
D. Small, and
S. Wiggins
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Existence and Computation of Hyperbolic Trajectories of Aperiodically
Time Dependent Vector Fields and Their Approximations
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Ning Ju,
D. Small, and
S. Wiggins
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The Geometry of Reaction Dynamics
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T. Uzer,
C. Jaffe,
J. Palacian,
P. Yanguas,
S. Wiggins
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Transport Enhancement Mechanisms in Open Cavities
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M. Horner,
G. Metcalf,
S. Wiggins,
and J. M. Ottino
2001
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Impenetrable Barriers in Phase-Space
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S. Wiggins,
L. Wiesenfield,
C. Jaffe,
and T Uzer
Links to new publications will be added here as they
become available. We also give details of our research methodology.
Methodology
We endeavour to follow the discipline of
reproducible research: Whenever complex computer-generated
figures are included in publications, we also publish the relevant
software code
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