Ott, Edward.
Ott, Edward, 1941-....
![Sudoc [ABES], France](/viaf/images/flags/SUDOC.png "Sudoc [ABES], France")
Edward Ott physicist
VIAF ID: 19761273 (Personal)
Permalink: http://viaf.org/viaf/19761273
Preferred Forms
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Edward Ott
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physicist
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200 _ 1 ‡a Ott ‡b Edward
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Ott
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Edward
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1941-....
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100 1 _ ‡a Ott, Edward
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100 1 _
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Ott, Edward
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100 1 _
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Ott, Edward
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100 1 _ ‡a Ott, Edward
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100 1 _ ‡a Ott, Edward
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100 1 _ ‡a Ott, Edward
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100 1 _
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Ott, Edward
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100 1 _ ‡a Ott, Edward ‡d (1941- )
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100 1 _
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Ott, Edward
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1941-
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100 1 _ ‡a Ott, Edward, ‡d 1941-
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100 1 _
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Ott, Edward,
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1941-....
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100 1 _ ‡a Ott, Edward.
4xx's: Alternate Name Forms (16)
5xx's: Related Names (2)
Works
| Title | Sources |
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| Chaos in dynamical systems |
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| Chaos w układach dynamicznych |
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| Coping with chaos analysis of chaotic data and the exploitation of chaotic systems |
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| The effect of network topology on the stability of discrete state models of genetic control |
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| Evolving networks with multispecies nodes and spread in the number of initial links. |
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| Exact results for the Kuramoto model with a bimodal frequency distribution. |
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| Exponential decay of chaotically advected passive scalars in the zero diffusivity limit. |
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| Feedback control stabilization of critical dynamics via resource transport on multilayer networks: How glia enable learning dynamics in the brain |
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| Focusing waves at arbitrary locations in a ray-chaotic enclosure using time-reversed synthetic sonas |
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| Formation of multifractal population patterns from reproductive growth and local resettlement. |
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| Frequency and phase synchronization in large groups: Low dimensional description of synchronized clapping, firefly flashing, and cricket chirping. |
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| Frequency assortativity can induce chaos in oscillator networks |
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| Goodness of Ergodic Adiabatic Invariants |
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| Growing networks with geographical attachment preference: emergence of small worlds. |
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| Impedance and power fluctuations in linear chains of coupled wave chaotic cavities. |
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| Implications of functional similarity for gene regulatory interactions |
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| Inhibition causes ceaseless dynamics in networks of excitable nodes |
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| Inhibitory neurons promote robust critical firing dynamics in networks of integrate-and-fire neurons |
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| Intermittency in two-dimensional turbulence with drag. |
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| Interpreting patterns of gene expression: signatures of coregulation, the data processing inequality, and triplet motifs |
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| Local ensemble Kalman filtering in the presence of model bias |
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| Localized error bursts in estimating the state of spatiotemporal chaos. |
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| Long time algebraic relaxation in chaotic billiards. |
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| Long time evolution of phase oscillator systems |
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| Low dimensional behavior of large systems of globally coupled oscillators. |
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| Low dimensional description of pedestrian-induced oscillation of the Millennium Bridge. |
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| Mean-field theory of assortative networks of phase oscillators |
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| Model-Free Prediction of Large Spatiotemporally Chaotic Systems from Data: A Reservoir Computing Approach |
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| Modeling and measuring signal relay in noisy directed migration of cell groups. |
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| Modeling the dynamics of bivalent histone modifications |
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| Modeling the network dynamics of pulse-coupled neurons |
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| Multiscale dynamics in communities of phase oscillators |
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| Nonlinear directions |
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| Nonlinear time reversal of classical waves: experiment and model. |
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| Nonlinear wave chaos: statistics of second harmonic fields |
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| Obituary: Edward N. Lorenz (1917-2008). |
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| Observation bias correction with an ensemble Kalman filter |
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| Observing chaos: Deducing and tracking the state of a chaotic system from limited observation |
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| Pattern selection in extended periodically forced systems: a continuum coupled map approach. |
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| Phase and amplitude dynamics in large systems of coupled oscillators: growth heterogeneity, nonlinear frequency shifts, and cluster states |
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| Phase-locking in quasiperiodically forced systems |
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| Phase synchronization of chaotic attractors in the presence of two competing periodic signals. |
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| Power spectrum of passive scalars in two dimensional chaotic flows. |
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| Quasiperiodically forced damped pendula and Schrödinger equations with quasiperiodic potentials: Implications of their equivalence. |
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| Reservoir observers: Model-free inference of unmeasured variables in chaotic systems. |
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| Resistive wall flute stability of magnetically guided relativistic electron beams |
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| Resynchronization of circadian oscillators and the east-west asymmetry of jet-lag. |
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| Robustness of network measures to link errors. |
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| Scale dependence of branching in arterial and bronchial trees. |
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| Scaling of chaos versus periodicity: how certain is it that an attractor is chaotic? |
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| Scaling properties of saddle-node bifurcations on fractal basin boundaries |
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| Scattering a pulse from a chaotic cavity: transitioning from algebraic to exponential decay. |
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| Segregation in a monolayer of magnetic spheres. |
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| Self-focusing of short intense pulses in plasmas |
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| Spatial patterns of desynchronization bursts in networks. |
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| Spatially embedded growing small-world networks |
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| Spectral properties of networks with community structure. |
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| Spiral wave dynamics in oscillatory inhomogeneous media. |
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| The stability of adaptive synchronization of chaotic systems. |
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| Stability of beta limited thermonuclear burn, 1980: |
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| Stability of Boolean networks: the joint effects of topology and update rules |
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| State and parameter estimation of spatiotemporally chaotic systems illustrated by an application to Rayleigh-Bénard convection |
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| Statistical model of short wavelength transport through cavities with coexisting chaotic and regular ray trajectories |
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| Statistical properties of avalanches in networks |
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| Statistics and characteristics of spatiotemporally rare intense events in complex Ginzburg-Landau models. |
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| Strange attractors that are not chaotic |
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| Synchronization in networks of networks: the onset of coherent collective behavior in systems of interacting populations of heterogeneous oscillators |
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| Target waves in the complex ginzburg-landau equation |
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| Targeting in Hamiltonian systems that have mixed regular/chaotic phase spaces |
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| Testing whether two chaotic one dimensional processes are dynamically identical |
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| Theoretical mechanics: crowd synchrony on the Millennium Bridge |
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| Theory of chaos regularization of tunneling in chaotic quantum dots |
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| Tokamak plasma heating with intense pulsed ion beams |
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| Topology in chaotic scattering |
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| Uncovering low dimensional macroscopic chaotic dynamics of large finite size complex systems |
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| Universal properties of two-port scattering, impedance, and admittance matrices of wave-chaotic systems. |
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| Using machine learning to replicate chaotic attractors and calculate Lyapunov exponents from data. |
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| Using small perturbations to control chaos |
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| Using synchronism of chaos for adaptive learning of time-evolving network topology |
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| Weakly explosive percolation in directed networks |
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