NO2分子2B2电子激发态荧光辐射寿命的实验研究

采用准分子激光泵浦的染料激光诱导的高分辨荧光技术,测定了NO2分 子2B2电子激发态的荧光辐射寿命及其与激发波长、NO2分子气体压力之 间的关系,结果表明荧光衰减曲线是单指数的,辐射寿命在20.44～72.53 μs之间变化,利 用光谱涨落统计理论对2B2电子态的反常长寿命进行了讨论。     

NO2分子(A)2B2电子激发态荧光辐射寿命的实验研究

采用准分子激光泵浦的染料激光诱导的高分辨荧光技术,测定了NO2分子2B2电子激发态的荧光辐射寿命及其与激发波长、NO2分子气体压力之间的关系,结果表明荧光衰减曲线是单指数的,辐射寿命在20.44～72.53 μs之间变化,利用光谱涨落统计理论对(A)2B2电子态的反常长寿命进行了讨论.     

NO2分子荧光辐射的时间分辨谱

以Nd∶YAG脉冲激光器抽运的光学参量发生器/放大器作激发光源,采用激光诱导荧光光谱技术对NO2分子激发电子态的荧光辐射寿命进行了实验研究。结果显示,NO2分子的荧光辐射寿命与激发波长、样品气压密切相关。不同波长的激光激发NO2分子,激发电子态荧光辐射的时间分辨谱均以双指数规律衰减,荧光辐射由长、短两种寿命成分组成,短寿命成分产生于NO2分子A2B2和B2B1←X2A1激发跃迁的荧光辐射,而长寿命成分产生于NO2分子由X2A1向A2B2与X2A1耦合能级激发跃迁的荧光辐射。通过分析两种寿命成分随样品气压变化的机理,确定了产生短寿命荧光的受激分子主要通过辐射荧光和快速的内转换过程退激发;而产生长寿命荧光的受激分子除辐射荧光外,则主要通过碰撞无辐射跃迁过程退激发。     

NO_2分子~2B_2电子激发态荧光辐射寿命的实验研究

采用准分子激光泵浦的染料激光诱导的高分辨荧光技术 ,测定了NO2 分子 A2 B2 电子激发态的荧光辐射寿命及其与激发波长、NO2 分子气体压力之间的关系 ,结果表明荧光衰减曲线是单指数的 ,辐射寿命在 2 0 .4 4～ 72 .53μs之间变化 ,利用光谱涨落统计理论对 A 2 B2 电子态的反常长寿命进行了讨论。     

NO2分子激光诱导荧光辐射寿命的碰撞猝灭速率的实验研究

实验测定了激发波长在５９１～５９４ｎｍ范围,压力在０．１～１５ｐａ时,ＮＯ２分子激光诱导荧光衰减曲线,作几何修正后应用Ｓｔｅｒｎ－Ｖｏｌｍｅｒ模型,得到了零压辐射寿命τ０（１／ｋ０）和碰撞猝灭速率常数ｋｑ,民文献报道基本一致。对ＮＯ２分子激光态能级的反常长寿命和一定压力下出现的双指数衰减等进行了较详细的讨论。     

NO分子A2∑←X2Ⅱ跃迁的激光双光子荧光激发谱

以Nd:YAG脉冲激光器泵浦的光学参量发生器/放大器(OPG/OPA)作激发光源,获得了420～472nm波长范围内NO分子的双光子激光荧光激发谱,并利用此技术对NO分子的能级结构进行了实验研究,将所得谱线峰归属为NO(A2∑←X2Ⅱ)的跃迁,荧光强度随激光强度的二次方变化关系表明此过程是一双光子激发过程.利用实验所得峰值波长计算了NO(A2∑)态的基振动频率ωe和平衡位置的力常数k.通过对NO分子A2∑→X2Ⅱ跃迁的荧光时间分辨光谱进行实验研究,得到266 Pa气压下A2∑(v′=0)态的能级寿命τ=53.76ns.测量荧光寿命随气压的变化,利用曲线拟合得到NOA2∑(v′=0,1)两振动态的自发辐射寿命和无辐射跃迁驰豫速率常数.     

NO2 在第二电子吸收带的光解

运用单光子激光诱导荧光方法 ,研究了NO2 分子在第二吸收带的光解反应动力学 .首次报道了NO2(B2 B2 态 )光解初生态产物NO自由基的v″ =1,2的转动分布 .发现了NO自由基v″ =1的明显双模式分布 .进而提出了可能有两种竞争机理控制该反应     

NO2分子在440～495 nm范围内的激光诱导荧光激发谱

以 NdYAG脉冲激光器泵浦的光学参量发生器/放大器作激发光源, 获得了室温、低气压条件下, NO2分子在440～495 nm波长范围内的激光诱导荧光激发谱, 将所得谱线峰归属为NO2由基电子态X2A1态向第二电子激发态B2B1态的跃迁, 利用实验所得峰值波长计算了NO2分子B2B1态的角振动频率ωe. 通过对NO2分子B2B1→X2A1跃迁的荧光时间分辨光谱进行实验研究, 得到15 Pa气压下B2B1(0, 9, 0)振动态的能级寿命τ=49 μs. 测量了荧光寿命随气压的变化关系, 利用曲线拟合得到NO2 B2B1(0, 9, 0)振动态的自发辐射寿命τ0≈55 μs和无辐射跃迁弛豫速率常数. kq=1.2×10-9 cm3 molecule-1s-1.     

NO分子A~2Σ←X~2Π跃迁的激光双光子荧光激发谱

以Nd :YAG脉冲激光器泵浦的光学参量发生器 放大器 (OPG OPA)作激发光源 ,获得了 4 2 0～ 4 72nm波长范围内NO分子的双光子激光荧光激发谱 ,并利用此技术对NO分子的能级结构进行了实验研究 ,将所得谱线峰归属为NO(A2 Σ←X2 Π)的跃迁 ,荧光强度随激光强度的二次方变化关系表明此过程是一双光子激发过程。利用实验所得峰值波长计算了NO(A2 Σ)态的基振动频率ωe 和平衡位置的力常数k。通过对NO分子A2 Σ→X2 Π跃迁的荧光时间分辨光谱进行实验研究 ,得到 2 6 6Pa气压下A2 Σ(v′ =0 )态的能级寿命τ=5 3 76ns。测量荧光寿命随气压的变化 ,利用曲线拟合得到NOA2 Σ(v′=0 ,1) 两振动态的自发辐射寿命和无辐射跃迁驰豫速率常数     

NO_2分子激光诱导荧光辐射寿命和碰撞猝灭速率的实验研究

实验测定了激发波长在 591～ 594nm范围 ,压力在 0 .1～ 15Pa时 ,NO2 分子激光诱导荧光衰减曲线 ,作几何修正后应用Stern Volmer模型 ,得到了零压辐射寿命τ0 ( =1/k0 )和碰撞猝灭速率常数kq,结果与文献报道基本一致。对NO2 分子激发态能级的反常长寿命和一定压力下出现的双指数衰减等进行了较详细的讨论。     

单电离态Kr原子的能级寿命的研究

在 12 0keV的能量下 ,用束 -箔方法研究了跃迁强谱线的单电离态Kr原子激发态能级5p4 D07/2 ,5p4 D05/2 的寿命。并与理论和其它实验结果做了比较和讨论。     

Simulations of measurements of fluorescence lifetimes using noise-modulated light

At the Pattern Recognition group at the Delft University of Technology, we are working on new ways to measure fluorescence lifetimes. There are two well-known ways to measure lifetimes; the phase method and the pulse method. In the phase method fluorescent material is stimulated by sinusoidally modulated light. The emitted fluorescent light will have the same modulation frequency, but there will be a phase shift between the excitation and the emission light. Measuring this phase shift will, after some simple calculation, give the lifetime of the fluorescent material. The second method is the pulse method. Short pulses of light are used to excite the material. The emitted light is detected, and from these measurements the decay curve of fluorescent light is determined. In our research we want to use a new method that may allow us to measure a mixture of lifetimes. We want to use excitation light that is modulated by a white noise signal. We are currently building an experimental setup for these measurements. We have been working on numerical and electrical simulations to investigate the properties of noise signals. Some results of these simulations are presented in this paper.     

Theoretical study of nonadiabatic interactions,radiative lifetimes and predissociation lifetimes of excited states of BH

Ab initio multireference configuration interaction calculations have been carried out on the lower-lying electronic states of BH and their nonadiabatic interactions. The ab initio data have been included in subsequent calculations involving solution of the complex eigenvalue Schrödinger equation to determine predissociation widths and lifetimes of vibrational-rotational levels of these states. Secondly, previously calculated ab initio data on the Rydberg states and their nonadiabatic interactions have been included in multi-state vibrational calculations on the 3p and 3d complexes in BH and BD. The results are in good agreement with the experimental analysis of the 3p and 3d spectra in BH and BD. Furthermore, interaction of the 3d states with the neighbouring 4s state is also found to be important.     

BeCl分子电子激发态的多参考组态相互作用计算

运用含Davidson修正的多参考组态相互作用方法,在aug-cc-pVTZ基组水平上,对BeCl分子基态和相同多重度的几个低电子激发态进行了势能扫描计算.通过群论原理确定各电子态对称性及离解极限.将其中基态(X²Σ⁺)和第一激发态(A²Π})对应的势能曲线拟合到Murrell-Sorbie解析势能函数形式,得到基态(X²Σ⁺)的离解能及主要光谱常数(括号中为文献[6]提供的实验值)为D_e=3.74eV,R_e=0.18173nm(0.17970),w_e=857.4cm¹(847.2),w_ex_e=5.03cm^-1(5.14),B_e=0.7103cm^-1(0.7285),α_e=0.0059cm^-1(0.0069),第一激发态(A²Π)的D_e=3.02eV,R_e=0.18369nm(0.18211),w_e=832.7cm^-1(822.1),w_ex_e=5.93cm^-1(5.24),B_e=0.6953cm^-1(0.7094),α_e=0.0065cm^-1(0.0068),计算结果与实验值符合得较好.另外,通过Level程序求解双原子径向核运动的Schrödinger方程得到J=0时BeCl分子这两个电子态的全部振动能级.     

Spectroscopic properties and radiative lifetimes of SiTe:A high-level multireference configuration interaction investigation

The 18 A-S states correlated to the lowest dissociation limit of SiTe were calculated by using a high-level multirefer-ence configuration interaction （MRCI） method, including scalar relativistic and spin-orbit coupling effects. Based on the calculated potential energy curves, the spectroscopic constants of bound states were determined, which are well consistent with previous experimental results. The spin-orbit matrix elements between the A-S states were computed, which lead to an in-deoth understanding, of oerturbations on the electronic state a^3∏. Finally. the transition dioole moments of allowed transitionsA^1∏-X^1∑^＋,E^1∑^＋-X^1∑^＋,a^3∏-d^3△,a^3∏-d^3△,a^∏-a′^3∑^＋,a^3∏-e^3∑^-,and the radiative lifetimes of A^1∏,E^1∑^＋,and a^3∏ were evaluated.     

类氢及碱金属原子激发态寿命的半经典计算公式

根据对应原理,得到了类氢原子能态平均寿命半经典的计算公式τ(n,l),然后利用相对论单通道量子数亏损理论进行推广,得到用来计算考虑总角动量J的激发态寿命公式τ(n,l,l+1/2)和τ(n,l,l-1/2),利用单通道量子数亏损理论得到了碱金属原子n、l远大于1时激发态寿命的半经典公式τ(n.l)=τ0(m+M/nm/v/+M)2v7l(l+1/2)/n4,其计算结果和实验数据符合的很好.     

HF分子电子基态和激发态的MRCI计算

应用舍Davidson修正的多参考组态相互作用（MRCI）方法,在aug-cc-pVTZ基组水平上对HF基态及最低的多个单重和三重电子激发态进行了势能扫描计算.结合群论原理及分子的离解极限,分析了电子态势能曲线的特征,得出激发态B¹S⁺对应的离解极限为H⁺+F^-（¹S）.基于势能曲线,数值求解核运动的径向Schrodinge方程,得到J=0时束缚电子态X¹S⁺,B¹S⁺,C¹P和D¹S⁺的振动能级和转动常数,继而进行数据拟合得到电子态的光谱常数,基态X¹S⁺:ω_e=4146.94 cm^-1,ω_ez_e=88.08 cm^-1,B_e=21.22 cm^-1,a=0.785 cm^-1;B¹S⁺态:ω_e=1131.37 cm^-1,ω_ex_e=17.28 cm^-1,B_e=3.96 cm^-1,a_e=0.0215 cm^-1,C¹P态:ω_e=2696.37 cm^-1,ω_ex_e=73.43 cm^-1,B_e=15.91 cm^-1,a_e=0.776 cm^-1,D¹S⁺态:ω_e=3104.22 cm^-1,ω_ex_e=118.92 cm^-1,B_e=17.25 cm^-1,a_e=0.992 cm^-1,拟合结果与实验值吻合的较好.