2002
DOI: 10.1143/jpsj.71.204
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Mode Coupling in Ballistic Quantum Wires with Double Constrictions

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Cited by 2 publications
(7 citation statements)
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“…for two different values of the magnetic quantum number m=0 and m=±1. One can recognize the staircase structure of the tunneling coefficient, but there are clear tunneling peaks and dips, similar with systems in quantum wires (i.e., Cartesian coordinates) . The vertical lines indicate the energy channels in an infinitely long nanowire with radius R (dot‐dashed lines) E,nfalse(mfalse) and with radius R (dotted lines) , see Eq.…”
Section: Nanowire With Two Constrictions a Cylindrical Quantum Pointmentioning
confidence: 84%
See 4 more Smart Citations
“…for two different values of the magnetic quantum number m=0 and m=±1. One can recognize the staircase structure of the tunneling coefficient, but there are clear tunneling peaks and dips, similar with systems in quantum wires (i.e., Cartesian coordinates) . The vertical lines indicate the energy channels in an infinitely long nanowire with radius R (dot‐dashed lines) E,nfalse(mfalse) and with radius R (dotted lines) , see Eq.…”
Section: Nanowire With Two Constrictions a Cylindrical Quantum Pointmentioning
confidence: 84%
“…The number of the resonant peaks can increase with m due to the increase of the effective potential barriers. Due to the cylindrical symmetry, in distinction to the Cartesian one (), these resonances do not appear for higher quantization plateaus, i.e., higher n . The next resonances at E=0.078eV and E=0.384eV are Fabry–Pérot type resonances.…”
Section: Nanowire With Two Constrictions a Cylindrical Quantum Pointmentioning
confidence: 95%
See 3 more Smart Citations