抛物量子点中强耦合双极化子的有效势
[1] L. E. Brus. Electronelectron and electronhole interactions in small semiconductor crystallites: The size dependence of the lowest excited electronic state[J]. J. Chem. Phys., 1984, 80(6): 4403~4407
[2] 王克新,庞拂飞,王廷云. 渐逝波耦合半导体量子点光纤放大器[J]. 中国激光, 2007, 34(3): 398~401
[3] 张爽,郭树旭,郜峰利 等. 大功率InGaAsP/GaAs量子阱半导体激光器的直流和1/f噪声性质 [J]. 中国激光, 2008, 35(8): 1144~1148
[4] L. Jacak, J. Krasnyi, D. Jacak et al.. Magnetopolaron in a weakly elliptical quantum dot [J]. Phys. Rev B, 2003, 67(3): 053303
[5] J. E. Khamkhami, E. Feddi, E. Assaid et al.. Magnetobound polaron in CdSe spherical quantum dots: strong coupling approach[J]. Physica E, 2005, 25(4): 366~373
[6] 额尔敦朝鲁,于若蒙. 准二维强耦合激子有效质量的温度依赖性[J]. 光学学报, 2009, 29(4): 1105~1112
[7] E. P. Pokatilov, M. D. Crotitoru, V. M. Fomin et al.. Bipolaron stability in an ellipsoidal potential well[J]. Phys. Stat. Sol. (b), 2003, 237(1): 244~251
[8] R. T. Senger, A. R. T. Ercelebi. On the stability of Frhlich bipolarons in spherical quantum dots[J]. J. Phys.: Condens Matt., 2002, 14(22): 5549~5560
[9] Y. H. Ruan, Q. H. Chen, Z. K. Jiao. Variational Pathintegral study on a bipolaron in a parabolic quantum wire or well[J]. Internat. J. Modern Phys. B, 2003, 17(2224): 4332~4337
[10] M. Hohenadler, P. B. Littlewood. Quantum monte carlo results for bipolaron stability in quantum dots[J]. Phys. Rev. B, 2007, 76(15): 155122~155126
[11] L. C. Fai, A. Fomethe, A. J. Fotue et al.. Bipolaron in a quasi0D quantum dot[J]. Superlatt. Microstuct., 2008, 43(1): 44~52
[12] J. Huybrechts Note on the groundstate energy of the Feynman polaron[J]. J. Phys. C: Solid State Phys., 1976, 9(8): 211~212
[13] T. D. Lee, F. M. Low, D. Pines. The motion of slow electrons in a crystal[J]. Phys Rev, 1953, 90(1): 297~302
额尔敦朝鲁, 乌云其木格, 王鸿雁. 抛物量子点中强耦合双极化子的有效势[J]. 光学学报, 2010, 30(9): 2737. Eerdunchaolu, Wuyunqimuge, Wang Hongyan. Effective Potential of StrongCoupling Bipolaron in a Parabolic Quantum Dot[J]. Acta Optica Sinica, 2010, 30(9): 2737.