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Related Concept Videos

Oscillations In An LC Circuit01:30

Oscillations In An LC Circuit

An idealized LC circuit of zero resistance can oscillate without any source of emf by shifting the energy stored in the circuit between the electric and magnetic fields. In such an LC circuit, if the capacitor contains a charge q before the switch is closed, then all the energy of the circuit is initially stored in the electric field of the capacitor. This energy is given by
Forced Oscillations01:06

Forced Oscillations

When an oscillator is forced with a periodic driving force, the motion may seem chaotic. The motions of such oscillators are known as transients. After the transients die out, the oscillator reaches a steady state, where the motion is periodic, and the displacement is determined.
Damped Oscillations01:07

Damped Oscillations

In the real world, oscillations seldom follow true simple harmonic motion. A system that continues its motion indefinitely without losing its amplitude is termed undamped. However, friction of some sort usually dampens the motion, so it fades away or needs more force to continue. For example, a guitar string stops oscillating a few seconds after being plucked. Similarly, one must continually push a swing to keep a child swinging on a playground.
Although friction and other non-conservative...
RLC Circuit as a Damped Oscillator01:30

RLC Circuit as a Damped Oscillator

An RLC circuit combines a resistor, inductor, and capacitor, connected in a series or parallel combination.
Consider a series RLC circuit. Here, the presence of resistance in the circuit leads to energy loss due to joule heating in the resistance. Therefore, the total electromagnetic energy in the circuit is no longer constant and decreases with time. Since the magnitude of charge, current, and potential difference continuously decreases, their oscillations are said to be damped. This is...
Oscillations about an Equilibrium Position01:04

Oscillations about an Equilibrium Position

Stability is an important concept in oscillation. If an equilibrium point is stable, a slight disturbance of an object that is initially at the stable equilibrium point will cause the object to oscillate around that point. For an unstable equilibrium point, if the object is disturbed slightly, it will not return to the equilibrium point. There are three conditions for equilibrium points—stable, unstable, and half-stable. A half-stable equilibrium point is also unstable, but is named so because...
Special considerations while measuring pulse01:13

Special considerations while measuring pulse

Assessing a patient's pulse is a fundamental skill in healthcare, but certain situations require special attention:

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Related Experiment Video

Updated: Jun 21, 2026

Measurement of Coherence Decay in GaMnAs Using Femtosecond Four-wave Mixing
15:58

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Published on: December 3, 2013

Asymmetry in pulse-coupled oscillators with delay.

M Zeitler1, A Daffertshofer, C C A M Gielen

  • 1Donders Institute for Brain, Cognition, and Behaviour, Radboud University Nijmegen, Geert Grooteplein 21, 6525 EZ Nijmegen, The Netherlands. m.zeitler@science.ru.nl

Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics
|August 8, 2009
PubMed
Summary

Asymmetric coupling in neural oscillators can improve reliable information transfer by reducing bistability. This study explores synchronization dynamics in coupled neural systems with time delays.

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Area of Science:

  • Computational neuroscience
  • Dynamical systems theory

Background:

  • Neural oscillators are fundamental to brain function.
  • Synchronization of neural activity is crucial for information processing.
  • Time delays are inherent in neural communication.

Purpose of the Study:

  • To investigate the impact of asymmetric coupling on synchronization dynamics in neural oscillators with time delay.
  • To analyze how coupling symmetry affects stable states and bifurcations.
  • To determine the implications of these dynamics for neural information transfer.

Main Methods:

  • Mathematical modeling of coupled neural oscillators.
  • Stability analysis of synchronization states.
  • Bifurcation analysis to identify critical parameter changes.

Main Results:

  • Symmetric excitatory coupling allows synchrony at multiple phase relations.
  • Asymmetric coupling introduces saddle-node bifurcations, altering stable states.
  • Inhibitory coupling stability is sensitive to symmetry, potentially vanishing otherwise.
  • Asymmetric coupling narrows the bistability range.

Conclusions:

  • Asymmetric coupling can enhance the reliability of neural information transfer.
  • The observed dynamics offer insights into neural coding and network stability.
  • Understanding these synchronization patterns is key for brain-inspired computing.