也谈厄米多项式的递推关系

›› 2009, Vol. 28 ›› Issue (6): 17-17.

CLC Number:

[1]	YANG Yang1，FAN Hong-yi2. A new method for re-ordering of the coordinate and momentum operator functions [J]. College Physics, 2018, 37(10): 4-6.
[2]	Sayipjamal Dulat，WANG Jian-hua，LV Teng-bo. Thinking about the limitation of wave function in quantum mechanics [J]. College Physics, 2018, 37(1): 11-13.
[3]	LI　Heng-mei1，WAN　Zhi-long1，WANG　Zhen1，HUANG　Hong-yun1，YUAN　Hong-chun2. A　simple　and　neat　approach　to　derive　the　recurrence　relations　and mathematical　integral　formulas　of　two-variable　Hermite　polynomial [J]. College Physics, 2017, 36(12): 15-17.
[4]	WAN Zhilong， LI Hengmei， HUANG Hongyun， WANG Zhen. A concise approach to derivation of operator matrix element of [J]. College Physics, 2016, 35(5): 8-10.
[5]	. Proving some relations of Hermite polynomials via the normal product of quantum operators [J]. , 2014, 33(1): 31-31.
[6]	. A concise approach to derivation of the general formula of matrix element 〈nl （fX＋gP）^k lm） for harmonic oscillator [J]. , 2011, 30(6): 17-17.
[7]	. Derivation of wave functions of particle number state by using Hermite polynomial operator [J]. , 2011, 30(11): 5-5.
[8]	. Tow kinds of the Hermite polynomials [J]. , 2010, 29(3): 14-14.
[9]	. Explorating for the Hermite eigenvalue problem [J]. , 2008, 27(2): 39-39.

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