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3
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85036335151
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A quantum billiard consists of a quantum particle moving in a two-dimensional finite space 1
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A quantum billiard consists of a quantum particle moving in a two-dimensional finite space 1.
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4
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0043080985
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C. Y. Young, R. Pindak, N. A. Clark, and R. B. Meyer, Phys. Rev. Lett. 40, 773 (1978).
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(1978)
Phys. Rev. Lett.
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Young, C.Y.1
Pindak, R.2
Clark, N.A.3
Meyer, R.B.4
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5
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43949169203
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P. Pieranski, L. Belliard, J.-Ph. Tournellec, X. Leoncini, C. Furtlehner, H. Dumoulin, E. Riou, B. Jouvin, J.-P. Fénerol, Ph. Palaric, J. Heuving, B. Cartier, and I. Kraus, Physica A 194, 364 (1993).
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(1993)
Physica A
, vol.194
, pp. 364
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Pieranski, P.1
Belliard, L.2
Tournellec, J.-Ph.3
Leoncini, X.4
Furtlehner, C.5
Dumoulin, H.6
Riou, E.7
Jouvin, B.8
Fénerol, J.-P.9
Palaric, Ph.10
Heuving, J.11
Cartier, B.12
Kraus, I.13
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14
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5544324406
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T. Shigehara, N. Yoshinaga, T. Cheon, and T. Mizusaki, Phys. Rev. E 47, R3822 (1993).
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(1993)
Phys. Rev. E
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Shigehara, T.1
Yoshinaga, N.2
Cheon, T.3
Mizusaki, T.4
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17
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85036364233
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A pointlike scatterer always induces a non-negative shift of the energy values with respect to the unperturbed ones 15, and the difference depends on the scatterer position with respect to the geometry of the wave functions under consideration
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A pointlike scatterer always induces a non-negative shift of the energy values with respect to the unperturbed ones 15, and the difference depends on the scatterer position with respect to the geometry of the wave functions under consideration.
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18
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85036136539
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The authors of 16 use both a physical strength and a formal inverse strength necessary for numerical calculations. Even if the value of the formal inverse strength used in 16 is positive, it corresponds to a negative physical strength
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The authors of 16 use both a physical strength and a formal inverse strength necessary for numerical calculations. Even if the value of the formal inverse strength used in 16 is positive, it corresponds to a negative physical strength.
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19
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85036280961
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Analogy between the quantum billiards and the vibrating smectic films requires one to consider the shape of the resonance frequency surfaces
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Analogy between the quantum billiards and the vibrating smectic films requires one to consider the shape of the resonance frequency surfaces.
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