Solving a two-electron quantum dot model in terms of polynomial solutions of a Biconfluent Heun Equation (vol 347, pg 130, 2014)

Caruso F.; Martins J.; Oguri V.; Silveira F.

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Solving a two-electron quantum dot model in terms of polynomial solutions of a Biconfluent Heun Equation (vol 347, pg 130, 2014)

机译：求解双电子量子点模型，以Biconfluent Heun等式的多项式解（Vol 347，PG 130,2014）

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《Annals of Physics》 |2017年第2017期|共2页
作者
Caruso F.; Martins J.; Oguri V.; Silveira F.;
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Ctr Brasileiro Pesquisas Fis Rua Dr Xavier Sigaud 150 BR-22290180 Rio De Janeiro RJ Brazil;

Univ Estado Rio de Janeiro Inst Fis Armando Dias Tavares Rua Sao Francisco Xavier 524 BR-20550900 Rio De Janeiro RJ Brazil;

Univ Estado Rio de Janeiro Inst Fis Armando Dias Tavares Rua Sao Francisco Xavier 524 BR-20550900 Rio De Janeiro RJ Brazil;

Univ Estado Rio de Janeiro Inst Fis Armando Dias Tavares Rua Sao Francisco Xavier 524 BR-20550900 Rio De Janeiro RJ Brazil;

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正文语种 eng
中图分类物理学;
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1. Solving a two-electron quantum dot model in terms of polynomial solutions of a Biconfluent Heun Equation (vol 347, pg 130, 2014) [J] . Caruso F., Martins J., Oguri V., Annals of Physics . 2017,第期

机译：求解双电子量子点模型，以Biconfluent Heun等式的多项式解（Vol 347，PG 130,2014）
2. Solution of Schrodinger equation for two different potentials using extended Nikiforov-Uvarov method and polynomial solutions of biconfluent Heun equation [J] . Karayer H., Demirhan D., Buyukkilic F. Journal of Mathematical Physics . 2018,第5期

机译：使用扩展的Nikiforov-Uvarov方法和双核伊云方程的施富乌瓦科夫方法和多项式解的施罗德格方程对两种不同电位的解决方案
3. Expansions of the solutions of the biconfluent Heun equation in terms of incomplete Beta and Gamma functions [J] . Ishkhanyan T. A., Pashayan-Leroy Y., Gevorgyan M. R., Journal of contemporary physics . 2016,第3期

机译：关于不完全Beta和Gamma函数的双融合Heun方程解的展开
4. Orbital entanglement in an exactly solvable two-electron quantum dot model [C] . A. V. Chizhov, R. G. Nazmitdinov International Conference on Quantum Theory and Symmetries . 2011

机译：轨道缠结在完全可溶性的双电子量子点模型中
5. Mathematical modeling of quantum dots with generalized envelope functions approximations and coupled partial differential equations. [D] . Sytnyk, Dmytro. 2010

机译：具有广义包络函数逼近和耦合偏微分方程的量子点的数学建模。
6. Solving a two-electron quantum dot model in terms of polynomial solutions of a Biconfluent Heun Equation [O] . Caruso, F., Martins, J., Oguri, V. 2013

机译：用多项式求解双电子量子点模型 Biconfluent Heun方程的解

Solving a two-electron quantum dot model in terms of polynomial solutions of a Biconfluent Heun Equation (vol 347, pg 130, 2014)

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