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中国科学院长春物理研究所
收稿日期:1986-08-25,
纸质出版日期:1987-02-28
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刘俊业, 徐叙瑢. CdTe:Li晶体中A<sub>Li</sub>&#176;受主与电子及激子的相互作用[J]. 发光学报, 1987,8(1): 7-13
Liu Junye, Xu Xurong. INTERACTION OF A<sub>Li</sub>&#176; WITH ELECTRONS AND EXCITONS IN CdTe:Li[J]. Chinese Journal of Luminescence, 1987,8(1): 7-13
用两种不同方法实现了在CdTe晶体中Li杂质的低温扩散。其中后一种无Te预扩散的方法是首次报导的。为研究在CdTe:Li中A
Li
°受主与电子和激子的相互作用
分析了各种发光机制中的动力学过程
观测了(e
A
Li
°)及(A
Li
°
X)发光的激发光强度效应。(A
Li
°、X)束缚激子可以热离解成一个自由电子和一个自由空穴而留下一个中性受主A
Li
°
其束缚能为
E
b
=4meV。在不同强度的光激发下
研究了(e
A
Li
°)辐射复合中电子—声子耦合。当杂质中心不变时
平均声子数
N
~0.1基本上保持不变
它是杂质中心波函数半径的一个量度。若假定杂质中心上电荷分布为Gaussian形
计算出表征电荷在杂质中心局域程度的常数α~160Å。
By two ways the impurity Li was diffused into CaTe crystals. The anneal of sample a was made in a quartz tube at 350℃
under Te atmosphere for 320 hours. Li diffusion was made from Li
2
CO
3
solutions deposited on the polished wafer surface in a horizontal furnace
under a continuous flow of H
2
-N
2
mixture. The temperature was 350℃
and the diffusion time was one hour. Li diffusion of the samples b and c was similar to that of sample a but without the first stage. The temperature was 450℃
and diffusion time one hour and 0.5 hour respectively. The second way without prediffusing of Te is reported first time.In order to investigate the interaction of A
Li
° with electrons and excitons in CdTe:Li
the dynamic processes of various luminescence mechanism were analysed. The effect of excitation intensities of (e
A
Li
°) and (A
Li
°
X) emission were observed at UK. And two relationships
I
lum
-
I
exc
and
I
lum
-
I
exc
1.5
were obtained respectively. A bound exciton (A
Li
°
X) could be dissociated thermally into an electron and a hole leaving a neutral acceptor A
Li
°
(A
Li
°
X)→A
Li
°+
e
+
h
. By fitting the curve to the experimental data of the integral intensities in (A
Li
°
X) emissions
we got that the bound energy of exciton was about 4meV.The electron-phonon coupling for various
I
exc
in (e
A
Li
°) was analysed. When the trapped centres are the same
N
the mean number ofemitted phonons is a constant. And
N
is a measure of the radius of the trapped carrier wave function if the charge distribution of trapped carriers can be approximated by a Gaussion function. The constant a characterizing the localization of the carrier at a centre is about 160Å.
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