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Slow dynamics and rare-region effects in the contact process on weighted tree networks
Slow dynamics and rare-region effects in the contact process on weighted tree networks
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Slow dynamics and rare-region effects in the contact process on weighted tree networks

Odor, Géza ; Pastor-Satorras, Romualdo

Physical review. E, Statistical, nonlinear, and soft matter physics, 2012-08, Vol.86 (2 Pt 2), p.026117-026117, Article 026117 [Periódico revisado por pares]

United States

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2
Extensional and torsional pipe flow
Extensional and torsional pipe flow
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Extensional and torsional pipe flow

Marques, Francisco ; Meseguer, Alvaro

Physical review fluids, 2019-10, Vol.4 (10), Article 103908 [Periódico revisado por pares]

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3
Nonlinear oscillatory mixing in the generalized Landau scenario
Nonlinear oscillatory mixing in the generalized Landau scenario
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Nonlinear oscillatory mixing in the generalized Landau scenario

Herrero, R ; Farjas, J ; Pi, F ; Orriols, G

Physical review. E, 2018-05, Vol.97 (5-1), p.052218-052218, Article 052218 [Periódico revisado por pares]

United States: American Institute of Physics (AIP)

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4
Dynamics of reaction-diffusion patterns controlled by asymmetric nonlocal coupling as a limiting case of differential advection
Dynamics of reaction-diffusion patterns controlled by asymmetric nonlocal coupling as a limiting case of differential advection
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Dynamics of reaction-diffusion patterns controlled by asymmetric nonlocal coupling as a limiting case of differential advection

Siebert, Julien ; Alonso, Sergio ; Bär, Markus ; Schöll, Eckehard

Physical review. E, Statistical, nonlinear, and soft matter physics, 2014-05, Vol.89 (5), p.052909-052909, Article 052909

United States

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5
Instability mechanisms and transition scenarios of spiral turbulence in Taylor-Couette flow
Instability mechanisms and transition scenarios of spiral turbulence in Taylor-Couette flow
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Instability mechanisms and transition scenarios of spiral turbulence in Taylor-Couette flow

Meseguer, Alvaro ; Mellibovsky, Fernando ; Avila, Marc ; Marques, Francisco

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-10, Vol.80 (4 Pt 2), p.046315-046315, Article 046315

United States

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6
Controlling chaotic transport in two-dimensional periodic potentials
Controlling chaotic transport in two-dimensional periodic potentials
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Controlling chaotic transport in two-dimensional periodic potentials

Chacón, R ; Lacasta, A M

Physical review. E, Statistical, nonlinear, and soft matter physics, 2010-10, Vol.82 (4 Pt 2), p.046207-046207, Article 046207

United States

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7
Analytical approach to sorting in periodic and random potentials
Analytical approach to sorting in periodic and random potentials
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Analytical approach to sorting in periodic and random potentials

Gleeson, James P ; Sancho, J M ; Lacasta, A M ; Lindenberg, Katja

Physical review. E, Statistical, nonlinear, and soft matter physics, 2006-04, Vol.73 (4 Pt 1), p.041102-041102, Article 041102

United States: American Physical Society

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8
Towards active microfluidics: Interface turbulence in thin liquid films with floating molecular machines
Towards active microfluidics: Interface turbulence in thin liquid films with floating molecular machines
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Towards active microfluidics: Interface turbulence in thin liquid films with floating molecular machines

Alonso, Sergio ; Mikhailov, Alexander S

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-06, Vol.79 (6 Pt 1), p.061906-061906, Article 061906

United States

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9
Coherence and anticoherence resonance tuned by noise
Coherence and anticoherence resonance tuned by noise
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Coherence and anticoherence resonance tuned by noise

Lacasta, A M ; Sagués, F ; Sancho, J M

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 2002-10, Vol.66 (4 Pt 2), p.045105-045105

United States: American Physical Society

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10
Noise-reversed stability of Turing patterns versus Hopf oscillations near codimension-two conditions
Noise-reversed stability of Turing patterns versus Hopf oscillations near codimension-two conditions
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Noise-reversed stability of Turing patterns versus Hopf oscillations near codimension-two conditions

Alonso, Sergio ; Sagués, Francesc

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-09, Vol.80 (3 Pt 2), p.035203-035203, Article 035203

United States

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