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In the magnetic system, the camelback potential effect only occurs when the length of the diamagnetic rod is between two critical lengths. Below the minimum length, the magnet is hypothesized to align with magnetic field lines, hence not maintaining its orientation and touching the magnet. The
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maximum length is limited by the distance between the peaks of the camelback humps; thus, a rod longer than that will be unstable and fall out of the trap. Both the radius and the length of the rod determine the damping of the system. The damping is primarily due to
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The latter system consists of two parallel diametric cylindrical magnets, that is, magnets that are magnetized perpendicular to their axis, with the north and south poles located on the curved surface as opposed to either end. When a
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Hoskinson, E.; Lecocq, F.; Didier, N.; Fay, A.; Hekking, F. W. J.; Guichard, W.; Buisson, O.; Dolata, R.; Mackrodt, B. (2009-03-06). "Quantum
Dynamics in a Camelback Potential of a dc SQUID".
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Possible practical uses of the concept include being a platform for custom-designed 1D potentials, a highly sensitive force-distance transducer, or a trap for semiconductor nanowires.
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when disturbed. This arrangement, also known as a "PDL trap" for "parallel dipole line", was the subject of the 2017 International
Physics Olympiad.
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with a distinct dip where the peak would be, so named because it resembles the humps on a camel's back. The term was applied to a configuration of a
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Zorin, A. B.; Chiarello, F. (2009-12-30). "Superconducting phase qubit based on the
Josephson oscillator with strong anharmonicity".
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289:"The one-dimensional camelback potential in the parallel dipole line trap: Stability conditions and finite size effect"
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Gunawan, Oki; Virgus, Yudistira; Tai, Kong Fai (2015-02-09). "A parallel dipole line system".
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270:"A New Effect in Electromagnetism Discovered – 150 years later"
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305:2017JAP...121m3902G
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48:normal distribution
40:camelback potential
18:Camelback Potential
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58:in 2014.
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