Related Experiment Video
Updated: Feb 26, 2026

08:45
Glass-Based Devices to Generate Drops and Emulsions
Published on: April 5, 2022
3.3K
Dispersive Dam-Break Flow of a Photon Fluid
Gang Xu1, Matteo Conforti1, Alexandre Kudlinski1
1Univ. Lille, CNRS, UMR 8523-PhLAM-Physique des Lasers Atomes et Molécules, F-59000 Lille, France.
Physical Review Letters
|July 12, 2017
Summary
Researchers observed a photonic dam-break phenomenon using fiber optics, showing a steplike input decaying into waves. This study reveals a critical transition to a self-cavitating state, validating nonlinear Schrödinger equation theories.
Area of Science:
- Nonlinear optics
- Fluid dynamics analogue
- Wave propagation
Background:
- The dam-break phenomenon is a classic fluid dynamics problem.
- Nonlinear wave phenomena can be studied using optical systems.
- Fiber optics offer a controllable platform for simulating physical processes.
Purpose of the Study:
- To investigate the temporal photonic analogue of the shallow water dam-break.
- To observe the dynamics of wave formation and decay in a nonlinear optical system.
- To quantitatively test Whitham modulation theory using experimental data.
Main Methods:
- Utilizing a fiber optics setup to create a 'photonic dam'.
- Observing the decay of a steplike input pulse.
- Analyzing the formation of rarefaction and dispersive shock waves.
- Studying the transition to a self-cavitating state.
Main Results:
- Successfully demonstrated the photonic dam-break analogue.
- Observed the decay into rarefaction and dispersive shock waves.
- Provided evidence for a critical transition to a self-cavitating state.
- Detailed dynamics of the cavitating state were recorded.
Conclusions:
- The photonic dam-break analogue provides a novel platform for studying nonlinear wave phenomena.
- Experimental results quantitatively validate Whitham modulation theory for the defocusing nonlinear Schrödinger equation.
- The observed self-cavitating state represents a significant finding in nonlinear wave dynamics.
Related Concept Videos
Steady Flow of a Fluid Stream
806
Consider a control volume, such as a pipe with solid boundaries, through which fluid flows and changes direction due to the impulse exerted by the resulting force from the pipe walls. In steady flow, the mass of fluid entering the control volume at a given time, t, with velocity v1, is equal to the mass leaving after infinitesimal time dt, with velocity v2.
During this process, the momentum of the fluid within the control volume remains constant over the time interval dt. By applying the...
During this process, the momentum of the fluid within the control volume remains constant over the time interval dt. By applying the...
806
Interference and Diffraction
52.9K
Interference is a characteristic phenomenon exhibited by waves. When two electromagnetic waves interact with their peaks and troughs coinciding, a resulting wave with enhanced amplitude is produced. This is known as constructive interference. In this case, the two waves interacting are in phase with each other.
52.9K
Accelerating Fluids
2.3K
When a fluid is in constant acceleration, the pressure and buoyant force equations are modified. Suppose a beaker is placed in an elevator accelerating upward with a constant acceleration, a. In the beaker, assume there is a thin cylinder of height h with an infinitesimal cross-sectional area, ΔS.
The motion of the liquid within this infinitesimal cylinder is considered to obtain the pressure difference. Three vertical forces act on this liquid:
The motion of the liquid within this infinitesimal cylinder is considered to obtain the pressure difference. Three vertical forces act on this liquid:
2.3K
Laminar and Turbulent Flow
11.2K
Fluid dynamics is the study of fluids in motion. Velocity vectors are often used to illustrate fluid motion in applications like meteorology. For example, wind—the fluid motion of air in the atmosphere—can be represented by vectors indicating the speed and direction of the wind at any given point on a map. Another method for representing fluid motion is a streamline. A streamline represents the path of a small volume of fluid as it flows. When the flow pattern changes with time, the...
11.2K
Capillarity in Fluid
1.4K
Capillarity describes the movement of liquid in small spaces without external forces acting on it. The capillarity is driven by surface tension and adhesive interactions between the liquid and surrounding solid surfaces. This effect is often seen in narrow tubes, porous materials, and fine particles.
Surface tension is crucial to capillarity. It results from cohesive forces between liquid molecules at the liquid-air boundary, forming a skin that resists external forces. When the capillary tube...
Surface tension is crucial to capillarity. It results from cohesive forces between liquid molecules at the liquid-air boundary, forming a skin that resists external forces. When the capillary tube...
1.4K
Bernoulli's Equation for Flow Along a Streamline
1.6K
Bernoulli's equation relates the energy conservation in a fluid moving along a streamline. The equation applies to incompressible and inviscid fluids under steady flow. For such a flow, Newton's second law is applied to a small fluid element, which experiences forces due to pressure differences, gravity, and velocity variations. The force balance leads to the following form of Bernoulli's equation:
1.6K

