基于算符正规乘积的若干厄米多项式关系式证明

›› 2014, Vol. 33 ›› Issue (1): 31-31.

• 著者文摘 • Previous Articles Next Articles

Proving some relations of Hermite polynomials via the normal product of quantum operators

Online:2014-01-25 Published:2014-01-20

Abstract

CLC Number:

O413.1

[1]	REN Gang, DU Jian-ming, ZHANG Wen-hai. Application of Gaussian integration in quantum representation theory [J]. College Physics, 2019, 38(3): 4-.
[2]	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.
[3]	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.
[4]	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.
[5]	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.
[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]	. Discussing on the recurrence relation of the Hermite polynomial also [J]. , 2009, 28(6): 17-17.
[10]	. A new approach to study the parity operator [J]. , 2009, 28(3): 1-1.
[11]	. Explorating for the Hermite eigenvalue problem [J]. , 2008, 27(2): 39-39.

Proving some relations of Hermite polynomials via the normal product of quantum operators

PDF (PC)

Like

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 11

Metrics

Comments

Recommended 0