The properties of both generalized nonlinear equal-order jv-th power y-squeezing and generalized nonlinear equal-order N-th power H-squeezing in anew type of multimode complex conjugation imaginary-even coherent state light field

In this paper, the properties of both generalized nonlinear equal-order Af-th power Y-squeezing and generalized nonlinear equal-order 2V-th power H-squeezing in a new type of multimode complex conjugation imaginary-even coherent state light field |ψ_i.e ^{* (2)}ψ_q, are sudied in detail,by utilizing the theory of multimode squeezed state constructed by Yang Zhiyong and Hou Xun and published in Acta Photonica Sinica recently. It is found that 1). If the squeezed order number N is an odd number, the state Iψ_i.e ^{* (2)})ψ_q, mentioned above can always present any order generalized nonlinear equal-order N- th power Y-squeezing that changes periodically under some certain conditions; and if q • N, the products of cavity - mode number q and the squeezed order number N, is an odd number, the state I ψ_i.e^{* (2)},ψ_q mentioned can also display any order generalized nonlinear equal-order N-th power H- squeezing that changes periodically too. 2)The squeezing conditions and the squeezing features of both equal-order N-th power Y-squeezing and equal-order AMh power H-squeezing of the multimode complex conjugation imaginary-even coherent state Iψ_i.e^{* (2)}ψ_q, are just contrary to that of the multimode even - coherent state |ψ_e^*ψ_q and to that of the multimode complex - conjugation even - coherent state |'*r*e(2)>, but just the same as that of the multimode imaginary-even coherent state Iψ_i.e^{* (2)}ψ_q So the two kinds of new physical phenomena,the so-called "contrary squeezing" and "degenerat squeezing",are further improved by the results mentioned above in this paper.