Sbitnev, V. I. (2013). Droplets moving on a fluid surface: interference pattern from two slits. *arXiv preprint arXiv:1307.6920*.

http://arxiv.org/pdf/1307.6920.pdf

Feynman path integral approach

Droplet / Antidroplet

Soliton diffraction

Posted by sam on Dec 16, 2013 in Bibliography, Core Bibliography, Theory Bibliography | 0 comments

Sbitnev, V. I. (2013). Droplets moving on a fluid surface: interference pattern from two slits. *arXiv preprint arXiv:1307.6920*.

http://arxiv.org/pdf/1307.6920.pdf

Feynman path integral approach

Droplet / Antidroplet

Soliton diffraction

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- A model for Faraday pilot waves over variable topography January 22, 2017
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- Emergent quantization in a square box April 5, 2016
- Mini Colloque RNL 2016 : Dualité onde-corpuscule à l’échelle macroscopique March 15, 2016
- Smoothed Particles Hydrodynamics numerical simulations of droplets walking on viscous vibrating fluid January 25, 2016
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- On the analogy of quantum wave-particle duality with bouncing droplets September 26, 2015
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- Une mémoire ondulatoire : États propres, Chaos et Probabilités June 12, 2015
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- Video Lesson – 07/06/2013 – Hydrodynamic Modelling of Pilot-Wave and boucing droplet coupling in a Faraday Problem July 21, 2014
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- SPH Simulation of a walking droplet July 20, 2014

- sam on A low‑cost, precise piezoelectric droplet‑on‑demand generator
- jitendra on A low‑cost, precise piezoelectric droplet‑on‑demand generator
- jitendra on A low‑cost, precise piezoelectric droplet‑on‑demand generator
- yeptube on Statistical projection effects in a hydrodynamic pilot-wave system
- sam on “Tunnel effect “
- Carlos on “Tunnel effect “
- yonglip on Particle in a box – DotWave Self-Interference tracking and statistics
- guest on bouncing droplets
- sam on EmQm17
- Paul Bancroft on EmQm17

- Spin Lattice of walking droplets
- Statistical projection effects in a hydrodynamic pilot-wave system
- Quantum physics Dropwise
- EmQm17
- Walking droplet above cavities
- Faraday wave droplet dynamics : discret time analysis
- Tunneling with a hydrodynamic pilot-wave model
- Walking droplets in linear channels
- Self-propulsion and crossing statistics under random initial conditions
- A trajectory equation for walking droplets : hydrodynamic pilot-wave theory
- Influence of memory on trajectory in a harmonic potential
- A model for Faraday pilot waves over variable topography
- Non-specular reflection of walking droplets
- Self-attraction into spinning eigenstates of a mobile wave source by its emission back-reaction
- Onset of chaos in orbital pilot-wave dynamics

- Austrian Institute for Nonlinear Studies (AINS) – Gerhard Groessing
- Berkeley University – TAF LAB
- Caltech Mc Keon Research Group
- Instituto Nacional de Matemática Pura e Aplicada – Andre Nachbin and Carlos Galeano
- MIT – John BUSH
- St. Petersburg Nuclear Physics Institute – Dr. Valeriy Sbitnev
- Università degli Studi di Palermo – Pr. Diego Molteni –
- Université de Liège – Quandrops
- Université Paris Diderot – Yves Couder
- University of Bath – PAUL MILEWSKI
- University of Cambridge – Computer Laboratory – Dr Robert Brady

Andersen A.
Anderson R.
Bach R.
Bastin T.
Batelaan H.
Boudaoud A.
Brady R.
Brun P. T.
Bush J. W.
Couder Y.
Cristea-Platon T.
Decelle A.
Dorbolo S.
Eddi A.
Ellegaard C.
Faria L. M.
Filoux B.
Fort E.
Galeano Rios C.
Gautier C. H
Gilet T.
Harris D. M.
Hubert M.
Labousse M.
Lautrup B.
Lieber S. I.
Madsen J.
Martin J.
Milewsky P.
Moisy F.
Molteni D.
Moláček J.
Moukhtar J.
Nachbin A.
Oza A. U.
Perrard S.
Protière S.
Pucci G.
Reichelt C.
Rosales R. R.
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