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首页> 外文期刊>Journal of Crystal Growth >Optimization of some growth process parameters of an Nd:YAG cylindrical bar grown in a vacuum by edge-defined film-fed growth method
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Optimization of some growth process parameters of an Nd:YAG cylindrical bar grown in a vacuum by edge-defined film-fed growth method

机译:边缘生长膜喂料法在真空中生长Nd:YAG圆柱棒的一些生长工艺参数的优化

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The main purpose of this paper is to find those values of the die radius r_0, pulling rate v and melt temperature T_0 at the meniscus basis which assures the growth of an Nd:YAG cylindrical bar with a prescribed diameter 2r_f for which the nonuniformities of the surface of the bar, due to small uncontrollable oscillations of v and T_0 are minimum possible. Numerical results are given for an Nd: YAG cylindrical bar of 5 mm diameter, grown in a furnace in which the vertical temperature gradient is k = 33K/mm. For a value of v in the range υ ∈ [0.0001,0.53] mm/s and a value of T_0 in the range T_0 ∈ [2244,3000], four types of uncontrollable oscillations O_i, i=1,4, of these parameters are considered: O_1 = (Δυ = ± 0.001mm/s and ΔT = ± 1K), O_2= (Δυ = ± 0.01 mm/s and ΔT = ± 10K), O_3= (Δυ= ± 0.02mm/s and ΔT= ± 20K), O_4= (Δυ = ± 0.001 mm/s and ΔT = ± 30K). For a set of six values of r_0 in the range r_0 ∈[2.6,4.0]mm, the amplitude of the crystal radius variation due to the above four oscillations is computed. It is found that the amplitude of the crystal radius variation due to the considered oscillations is minimum for 1. r_0 = 2.6mm, υ = 0.0119mm/s, T_0 = 2305K for O_1; 2. r_0 = 2.6mm, υ = 0.0243mm/s, T_0 = 2303K for O_2; 3. r_0 = 2.6mm, υ = 0.0466mm/s, T_0 = 2299K for O3; 4. r_0 = 2.7mm, υ = 0.0011mm/s, T_0 = 2360K for O_4.
机译:本文的主要目的是在弯月面的基础上找到模头半径r_0,拉拔速度v和熔体温度T_0的值,这些值可确保Nd:YAG圆柱棒在规定直径2r_f的情况下生长,因此由于v和T_0的不可控制的振荡很小,因此棒的表面最小。给出了在垂直温度梯度为k = 33K / mm的炉中生长的直径为5 mm的Nd:YAG圆柱棒的数值结果。对于在υ∈[0.0001,0.53] mm / s范围内的v值和在T_0∈[2244,3000]范围内的T_0的值,这些参数的四种不可控制的振荡O_i,i = 1,4被认为是:O_1 =(Δυ=±0.001mm / s和ΔT=±1K),O_2 =(Δυ=±0.01 mm / s和ΔT=±10K),O_3 =(Δυ=±0.02mm / s和ΔT= ±20K),O_4 =(Δυ=±0.001 mm / s和ΔT=±30K)。对于r_0∈[2.6,4.0] mm范围内的一组六个r_0值,计算由于上述四个振荡导致的晶体半径变化的幅度。发现对于所考虑的振荡,由于所考虑的振荡而引起的晶体半径变化的幅度最小。对于r_1,r_0 = 2.6mm,υ= 0.0119mm / s,T_0 = 2305K; 2.对于O_2,r_0 = 2.6mm,υ= 0.0243mm / s,T_0 = 2303K; 3.对于O3,r_0 = 2.6mm,υ= 0.0466mm / s,T_0 = 2299K; 4.对于O_4,r_0 = 2.7mm,υ= 0.0011mm / s,T_0 = 2360K。

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