量子力學語言——狄拉克符號法進階

參考文獻（1）（1 / 3）

[9] Fan H Y, Lu H L, Fan Y. onLeibniz iion for ketbra operators in quantum meid derivation of entaate reprentations [J]. Ann. Phys., 2006, 321(2): 480494.

[10] Fan H Y. onLeibniz iion for ketbra operators (II)——application in deriviy operator and generalized partition fun formula [J]. Ann. Phys., 2007, 322(4): 866885.

[11] Fan H Y. onLeibniz iion for ketbra operators (III)——application in fermionic quantum statistics [J]. Ann. Phys., 2007, 322(4): 886902.

[12] Fan H Y. onLeibniz iion for ketbra operators in quantum meics (IV)——Iions within Weyl ordered product of operators and their applications [J]. Ann. Phys., 2008, 323(2): 500526.

[13] Fan H Y. onLeibniz iion for ketbra operators in quantum meics (V)——Deriving normally ordered bivariatenormaldistribution form of density operators and developing their pha spaalism [J]. Ann. Phys., 2008, 323(6): 15021528.

[14] Fan H Y. Operator in quantum optics theory and the development of Diracs symbolic method [J]. J. Opt. B:Quantum Semiclass. Opt., 2003, 5: R147R163.

[15] Louill W H. Quantum statistical properties of radiation [M]. New York: Wiley, 1973.

[9] Fan H Y, Lu H L, Fan Y. onLeibniz iion for ketbra operators in quantum meid derivation of entaate reprentations [J]. Ann. Phys., 2006, 321(2): 480494.

[10] Fan H Y. onLeibniz iion for ketbra operators (II)——application in deriviy operator and generalized partition fun formula [J]. Ann. Phys., 2007, 322(4): 866885.

[11] Fan H Y. onLeibniz iion for ketbra operators (III)——application in fermionic quantum statistics [J]. Ann. Phys., 2007, 322(4): 886902.

[12] Fan H Y. onLeibniz iion for ketbra operators in quantum meics (IV)——Iions within Weyl ordered product of operators and their applications [J]. Ann. Phys., 2008, 323(2): 500526.

[13] Fan H Y. onLeibniz iion for ketbra operators in quantum meics (V)——Deriving normally ordered bivariatenormaldistribution form of density operators and developing their pha spaalism [J]. Ann. Phys., 2008, 323(6): 15021528.

[14] Fan H Y. Operator in quantum optics theory and the development of Diracs symbolic method [J]. J. Opt. B:Quantum Semiclass. Opt., 2003, 5: R147R163.

[15] Louill W H. Quantum statistical properties of radiation [M]. New York: Wiley, 1973.

[16] Patel J K, Read C B. Handbook of the normal distribution [M]. New York: Dekker, 1982; Spiegel M R. Theory and problems of probability and statistics [M]. New York: MeGrawHill, 1992.