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• Doubochinskis_pendulum abstract "Doubochinski’s pendulum is a classical oscillator interacting with a high-frequency field in such a way that the oscillator takes on a discrete set of stable regimes of oscillation, each at a frequency near to the proper frequency of the oscillator, but each with a distinct, "quantized" amplitude. The phenomenon of amplitude quantization in this sort of coupled system was first discovered by the brothers Danil and Yakov Doubochinski in 1968–69.A simple demonstration apparatus consists of a mechanical pendulum interacting with a magnetic field (Fig. 1). The system is composed of two interacting oscillatory processes: (1) a pendulum arm with a natural frequency on the order of 0.5–1 Hz, with a small permanent magnet fixed at its moving end; and (2) a stationary electromagnet (solenoid) positioned under the equilibrium point of the pendulum’s trajectory and supplied with alternating current of fixed frequency, typically in the range of 10–1000 Hz. The mechanical pendulum arm and solenoid are configured in such a way, that the pendulum arm interacts with the oscillating magnetic field of the solenoid only over a limited portion of its trajectory – the so-called "zone of interaction" – outside of which the strength of the magnetic field drops off rapidly to zero. This spatial inhomogeniety of the interaction is key to the quantized behavior and other unusual properties of the system.When released at any arbitrary starting position, the pendulum’s motion evolves into one of a discrete set of stable oscillation modes, having sharply differing amplitudes, but approximately the same period of oscillation – close to the pendulum’s undisturbed period (Fig. 2). In each such mode, the energy lost by friction in the pendulum’s motion, is compensated by an average net energy transfer from the oscillating magnetic field, in a self-regulating manner. The stability of each amplitude-mode is maintained by a constant self-adjustment of the phase relationship between the pendulum and the high-frequency field. Through its interaction with the field, the pendulum extracts the amount of energy needed to compensate its frictional losses for a given period. The pendulum compensates for the changes in the strength of the magnetic field, by slightly shifting the phase of its entry into the zone of interaction, while maintaining almost exactly the same amplitude and frequency. The values of the quantized amplitudes – and the corresponding energies of the quantized modes – are essentially independent of the strength of the alternating current supplied to the electromagnet, over a very large range. The higher the applied frequency, the larger the array of stable modes that become accessible to the pendulum (See Table 1).".
• Doubochinskis_pendulum thumbnail SCHEMATIC_OF_THE_DOUBOCHINSKI_PENDULUM.png?width=300.
• Doubochinskis_pendulum wikiPageExternalLink PossibleProjectsList11-12.pdf.
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• Doubochinskis_pendulum wikiPageExternalLink reference.phtml?journal_id=pu&paper_id=2750&volume=32&issue=8&type=xrf.
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• Doubochinskis_pendulum wikiPageWikiLink Category:Pendulums.
• Doubochinskis_pendulum wikiPageWikiLink Doubochinskis_Macrophysical_Quantum_Effect_(DMQE).
• Doubochinskis_pendulum wikiPageWikiLink Equilibrium_point.
• Doubochinskis_pendulum wikiPageWikiLink Pendulum.
• Doubochinskis_pendulum wikiPageWikiLink Solenoid.
• Doubochinskis_pendulum wikiPageWikiLinkText "Doubochinski's pendulum".
• Doubochinskis_pendulum alt "First four quantized amplitudes.".
• Doubochinskis_pendulum alt "Schematic.".
• Doubochinskis_pendulum caption "Fig.1. Schematics of the Doubochinski’s pendulum".
• Doubochinskis_pendulum caption "Fig.2. First four quantized amplitudes of Doubochinski’s pendulum at a magnetic field frequency f=50Hz. Solenoid is located at the bottom of the pendulum.".
• Doubochinskis_pendulum direction "vertical".
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• Doubochinskis_pendulum subject Category:Pendulums.
• Doubochinskis_pendulum hypernym Oscillator.
• Doubochinskis_pendulum comment "Doubochinski’s pendulum is a classical oscillator interacting with a high-frequency field in such a way that the oscillator takes on a discrete set of stable regimes of oscillation, each at a frequency near to the proper frequency of the oscillator, but each with a distinct, "quantized" amplitude.".
• Doubochinskis_pendulum label "Doubochinski's pendulum".
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