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Magnetic Resonance Imaging of Flow-Distributed Oscillations
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What this work says
Outgoing claims: the papers this work cites, builds on, or argues with.
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RARE imaging: A fast imaging method for clinical MR
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Reaction–Diffusion–Advection Model for Pattern Formation of Rhythmic Contraction in a Giant Amoeboid Cell of thePhysarumPlasmodium
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Segmentation and Somitogenesis Derived from Phase Dynamics in Growing Oscillatory Media
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MRI as a probe of the deposition of solid fines in a porous medium
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The NMR microimaging studies of the interplay of mass transport and chemical reaction in porous media
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Biochemical Amplification Waves in a One-Dimensional Microflow System
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Magnetic Resonance Imaging of Ruthenium-, Cerium-, and Ferroin-Catalyzed Belousov−Zhabotinsky Reactions
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Scaling and dynamics of “flow distributed oscillation patterns” in the Belousov–Zhabotinsky reaction
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Complex pattern development in a plug–flow reactor
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Propagation through heterogeneous substrates in simple excitable media models
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Buoyant convection in the Belousov–Zhabotinsky reaction. I. Thermally driven convection and distortion of chemical waves
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Principles of Nuclear Magnetic Resonance Microscopy
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Stationary space-periodic structures with equal diffusion coefficients
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Flow-distributed oscillations: Stationary chemical waves in a reacting flow
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Hydrodynamics of bacterial colonies: A model
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Spatiotemporal Complexity of Plankton and Fish Dynamics
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Front Propagation in Heterogeneous Media
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CHEMICAL PATTERNS IN SIMPLE FLOW SYSTEMS
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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MRI of chemical reactions and processes
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Advection of Chemical Reaction Fronts in a Porous Medium
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The Methodology of Electrochemical In Situ NMR and MRI
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Low frequency temperature forcing of chemical oscillations
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Magnetic resonance imaging of chemical waves in porous media
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Distinguishing similar patterns with different underlying instabilities: Effect of advection on systems with Hopf, Turing-Hopf, and wave instabilities
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Chemical patterns in translating vortices: Inter- and intra-cellular mixing effects
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Helical Turing patterns in the Lengyel-Epstein model in thin cylindrical layers
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Introduction to Focus Issue: Oscillations and Dynamic Instabilities in Chemical Systems: Dedicated to Irving R. Epstein on occasion of his 70th birthday
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Inward propagating chemical waves in Taylor vortices
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Eigenvector centrality for geometric and topological characterization of porous media
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