二维耦合量子谐振子的本征值和本征函数

›› 2006, Vol. 25 ›› Issue (9): 26-26.

CLC Number:

[1]	WANG Zai-jun. Solution of one-dimensional finite symmetric square potential well model using the basis expansion method [J]. College Physics, 2016, 35(8): 39-43.
[2]	. The general proof of completeness of eigenfunction of Hermitian operators [J]. , 2012, 31(9): 16-16.
[3]	. Suppersymmetric method for the solution of Schrōdinger equation of harmonic oscillator [J]. , 2012, 31(9): 7-7.
[4]	. Eigenfunction on isosceles right triangle with hybrid boundary condition [J]. , 2011, 30(4): 52-52.
[5]	. Completeness and nodes of eigenfunctions for a class of unconventional Sturm-Liouville eigenvalue problem [J]. , 2011, 30(4): 8-8.
[6]	. Solution of spin state eigenvalue and eigenfunction in double electrons system [J]. , 2010, 29(9): 33-33.
[7]	. Relationship between the coordinate representation and discretional mechanical parameter representation [J]. , 2010, 29(3): 9-9.
[8]	. Symmetry of eigenfunctions on equilateral triangles [J]. , 2009, 28(2): 52-52.
[9]	. Derivation of the energy-level gap of two-dimensional coupled quantum harmonic oscillators by invariant eigen-operator method [J]. , 2009, 28(2): 18-18.
[10]	. Algebraic solution of three-dimensional two-particle Calogero-Sutherland module [J]. , 2009, 28(12): 1-1.
[11]	. Study on existence of a simultaneous system of eigenfunctions of two operators [J]. , 2009, 28(11): 18-18.
[12]	. A new representation of general linear quantum transform in phase space [J]. , 2008, 27(2): 19-19.

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