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Related Concept Videos

Modes of Standing Waves - I01:03

Modes of Standing Waves - I

A close look at earthquakes provides evidence for the conditions appropriate for resonance, standing waves, and constructive and destructive interference. A building may vibrate for several seconds with a driving frequency matching the building's natural frequency of vibration; this produces a resonance that results in one building collapsing while the neighboring buildings do not. Often, buildings of a certain height are devastated, while other taller buildings remain intact. This phenomenon...
Standing Waves01:17

Standing Waves

Sometimes waves do not seem to move; rather, they just vibrate in place. Unmoving waves can be seen on the surface of a glass of milk kept in a refrigerator, which is one example of standing waves. Vibrations from the refrigerator motor create waves on the milk that oscillate up and down but do not seem to move across the surface. These waves are formed or created by the superposition of two or more identical moving waves in opposite directions. The waves move through each other, with their...
Modes of Standing Waves: II01:04

Modes of Standing Waves: II

The starting point for expressing the modes of standing waves is understanding the boundary conditions that the waves must follow. The boundary conditions are derived from the physical understanding of how the standing waves are sustained, that is, how the vibrating particles of the medium behave at the boundaries imposed on them.
For a tube open at one end and closed at the other filled with air, the modes are such that there is always an antinode at the open end and a node at the closed end.
Standing Waves in a Cavity01:28

Standing Waves in a Cavity

A household microwave and lasers are examples of standing electromagnetic waves in a cavity. When two conducting metal plates are placed parallel at the nodal planes, it creates a cavity where standing waves are formed. The cavity between the two planes is analogous to a stretched string held at the points x = 0 and x = L. Here, the distance 'L' between the two planes must be an integer multiple of half of the wavelength. The wavelengths that satisfy this condition are given by:
Standing Electromagnetic Waves01:15

Standing Electromagnetic Waves

Electromagnetic waves can be reflected; the surface of a conductor or a dielectric can act as a reflector. As electric and magnetic fields obey the superposition principle, so do electromagnetic waves. The superposition of an incident wave and a reflected electromagnetic wave produces a standing wave analogous to the standing waves created on a stretched string.
Suppose a sheet of a perfect conductor is placed in the yz-plane, and a linearly polarized electromagnetic wave traveling in the...
Wave Parameters01:10

Wave Parameters

The simplest mechanical waves are associated with simple harmonic motion and repeat themselves for several cycles. These simple harmonic waves can be modeled using a combination of sine and cosine functions. Consider a simplified surface water wave that moves across the water's surface. Unlike complex ocean waves, in surface water waves, water moves vertically, oscillating up and down, whereas the disturbance of the wave moves horizontally through the medium. If a seagull is floating on the...

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Harmonic Nanoparticles for Regenerative Research
09:23

Harmonic Nanoparticles for Regenerative Research

Published on: May 1, 2014

Spatial solitary waves and patterns in type II second-harmonic generation.

S Longhi

    Optics Letters
    |December 18, 2007
    PubMed
    Summary
    This summary is machine-generated.

    Researchers predict Turing patterns and spatial solitary waves in type II second-harmonic generation. These phenomena arise from polarization instability within a nonlinear optical cavity, showing parallels to absorptive optical bistability.

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    Area of Science:

    • Nonlinear Optics
    • Optical Cavities
    • Pattern Formation

    Background:

    • Quadratic nonlinear optics involves frequency conversion processes.
    • Optical cavities confine light, leading to complex dynamics.
    • Polarization instabilities can drive pattern formation in optical systems.

    Purpose of the Study:

    • To predict the formation of Turing patterns and spatial solitary waves.
    • To investigate these structures in type II second-harmonic generation.
    • To explore the analogy with dissipative structures in absorptive optical bistability.

    Main Methods:

    • Theoretical analysis of a nonlinear optical cavity model.
    • Investigation of polarization instability.
    • Mathematical modeling of pattern formation.

    Main Results:

    • Prediction of Turing patterns and spatial solitary waves.
    • Identification of conditions for their emergence.
    • Demonstration of an analogy to absorptive optical bistability.

    Conclusions:

    • Type II second-harmonic generation exhibits complex spatio-temporal dynamics.
    • Polarization instability is a key mechanism for pattern formation.
    • These findings offer insights into dissipative structures in nonlinear optics.