量子力学中试探波函数的选择

›› 2014, Vol. 33 ›› Issue (2): 6-6.

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The choice of trial wave function in quantum mechanics

Online:2014-02-25 Published:2014-02-20

Abstract

CLC Number:

O413.1

[1]	LU Xin, ZHENG Hua. Investigation on the radial wave function and energy level of hydrogen atom by the variational method [J]. College Physics, 2019, 38(11): 62-.
[2]	FU Mei-huan. Exact solution of three-dimensional Schrdinger equation for generalized Kratzer potential [J]. College Physics, 2018, 37(4): 27-30.
[3]	MENG Li-juan，WU Feng. Revisit on the traditional variational calculation for the ground-state energy of $\100dpi \inline $H^{+}_{2}$\\$ [J]. College Physics, 2018, 37(3): 4-5.
[4]	WU Feng，XU Ning. Energy eigenvalues of particle bounded in the polynomial potential [J]. College Physics, 2018, 37(11): 13-15.
[5]	HE Jian. Calculation example of the problem with variable refractive index materials in geometrical optics teaching [J]. College Physics, 2017, 36(5): 19-23.
[6]	. Investigation on the energy levels and the wave functions of a particle in an infinitely deep potential well by virtue of the linear variational method [J]. , 2014, 33(3): 24-24.
[7]	. Numerical and variational solution of wave functions and energy levels of the micro-particle in the one-dimensional infinite trapezoid potential well [J]. , 2014, 33(11): 54-54.
[8]	. The two-parameter variational calculation of the ground state energies of helium-like atom systems [J]. , 2012, 31(10): 18-18.
[9]	. A quadratic approach to n-dimensional harmonic oscillator energy eigenvalue of coordinate and momentum coupling [J]. , 2011, 30(3): 11-11.
[10]	. Solving energy eigenvalue of n module coupling harmonic oscillators by virtue of quadratic form [J]. , 2009, 28(6): 53-53.
[11]	. Two-parameter variational approach to the ground state energys of the helium atom and quasi-heliumion [J]. , 2008, 27(5): 1-1.
[12]	. The supersymmetry WKB approximate and eigenvalue problems [J]. , 2007, 26(8): 33-33.

The choice of trial wave function in quantum mechanics

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