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1.
叶招莲  李萍  毕承路  侯惠奇 《化学学报》2010,68(19):2007-2012
往二苯醚(C12H10O)-HNO2体系中加入内标物苯(C6H6), 借助苯和二苯醚与•OH自由基之间的竞争反应, 分析355 nm激光闪光光解C12H10O-C6H6-HNO2体系的衰减动力学曲线, 结合C12H10O-OH adduct的衰减速率常数逆推C12H10O-OH adduct的生成反应速率常数. 借助一种近似方法——微扰论, 通过对>340 nm处衰减曲线的拟合, 得到C12H10O-OH adduct的生成速率常数为(1.8±0.8)×1010 L•mol-1•s-1.  相似文献   

2.
氟氯酰与丙烷反应的密度泛函理论研究   总被引:1,自引:0,他引:1  
应用密度泛函理论(DFT), 对氟氯酰(ClF3O)引发丙烷(C3H8)反应生成C3H7自由基或丙醇等产物的机理进行了研究. 在B3PW91/6-311++G(d,p)水平上优化了9个不同反应通道上各驻点物(反应物、中间体、过渡态和产物)的几何构型, 并计算了它们的振动频率和零点振动能. 通过零点能校正计算了各反应路径的活化能, 并应用过渡态理论计算了各反应路径常温下的速率常数k. 计算结果表明: ClF3O与C3H8反应可经过不同路径生成HF, C3H7自由基和C1F2O自由基或C3H7OH和ClF3. 其中, 最可几反应路径为ClF3O分子的中间位F原子进攻丙烷β位H原子的反应, 活化能仅为7.54 kJ/mol, 速率常数为0.153×106 mol-1•dm3•s-1.  相似文献   

3.
在流动余辉装置上, 利用N2空心阴极放电制备活性氮, 研究了活性氮与碘乙烷(C2H5I)反应的化学发光. 在620~820 nm波长范围内观察到了较强的发射光谱, 拟合得到的光谱常数表明它来源于NI(b1Σ→X3Σ)跃迁, 并对35个谱峰进行了振动归属. 最后讨论了活性氮中主要成分与C2H5I反应的可能过程, 结合辅助性实验分析表明, 活性氮中的N(2P)与C2H5I直接反应很可能产生激发态NI(b1Σ)自由基. 这是利用化学反应直接产生激发态NI(b1Σ)的首次报道, 观察到的激发态最高振动能级为v'=6.  相似文献   

4.
张其震  盛昕  李爱香  王艳 《化学学报》2005,63(14):1335-1342
研究了树外围含12个硝基偶氮苯基元新型一代碳硅烷光致变色液晶树枝状大分子G1和基元小分子M1在溶液中的最大吸收波长、摩尔消光系数、反-顺光化学异构化反应速率常数、热回复异构化反应速率常数、光化学回复异构化反应平衡常数及速率常数. G1的光致变色反应速率常数的数量级为10-1 s-1, 而含偶氮基元液晶聚硅氧烷的光致变色反应速率常数的数量级为10-8 s-1, 因此液晶树枝状大分子的光响应速率比后者快107倍. G1的光回复异构化反应平衡常数kt /kc为1.76~1.77, 有作为光控开关材料的应用前景.  相似文献   

5.
以硝酸铈铵乙腈溶液激光闪光光解产生的NO3自由基在无氧条件下与联苯作用,采用瞬态光谱技术和GC-MS技术分别对反应过程中产生的中间瞬态产物以及反应的最终产物进行了分析,对反应历程作了明确推断.研究表明,NO3自由基首先从联苯的苯环上夺取电子形成电荷转移复合物,二级反应速率常数为8.24×109L·mol-1·s-1;进而通过消除反应在苯环上定位形成邻-硝基联苯和对-硝基联苯,电荷转移复合物衰减表观的一级反应速率常数为2.30×105s-1.  相似文献   

6.
张其震  殷晓颖  李爱香 《化学学报》2006,64(16):1743-1748
报道了新化合物含108个己氧基端基的三代(G3)碳硅烷光致变色液晶树状大分子在溶液中的反-顺光异构化反应速率常数kp, 光回复异构化正/逆反应速率常数ktkc, 热回复异构化反应速率常数kH, 光回复异构化反应平衡常数kt/kc, 活化能E, 异构转化率A/A0及组分比A'/A0. G3的光致变色反应速率常数的数量级为10-1 s-1, 而侧链含偶氮基元的光致变色聚硅氧烷的光致变色反应速率常数的数量级为10-8 s-1, 因此G3的光响应速率比后者快107倍.  相似文献   

7.
在253.7 nm紫外光作用下, 研究纳米TiO2光催化氧化流动态甲醇的机制, 结果表明, 甲醇的光催化降解不受水汽的影响, 只受氧气含量的影响. 在不含氧气的情况下, 即使有足量的水汽, 甲醇都不会有明显的降解. TiO2受光诱导生成空穴-电子对后, 空穴直接氧化甲醇, 生成的甲醇正离子在氧气作用下进一步被氧化, 形成各种氧化产物. 甲醇氧化过程是多通道反应, 宏观表现为准一级反应. 空气和氧气条件下甲醇的总降解速率常数分别为9.78×10-3和1.79×10-2 s-1.  相似文献   

8.
张其震  殷晓颖  王艳 《化学学报》2005,63(10):941-946
报道了新化合物含108个丁氧基偶氮基元端基的三代(D3)碳硅烷光致变色液晶树状物在各溶液中的反-顺光异构化(光致变色)反应速率常数kp, 光化学回复异构化正/逆反应速率常数ktkc, 热回复异构化反应速率常数kH, 光化学回复异构化反应平衡常数kt/kc, 活化能E, 异构化转换率及热回复异构化反应中的反-顺异构体组分比. D3的光致变色反应速率常数为10-1 s-1, 而含偶氮基元的光致变色液晶聚硅氧烷的光致变色反应速率常数为10-8 s-1, 因此, D3的光响应速度比后者快107倍.  相似文献   

9.
具有五元环结构的偶氮化合物4,4-二甲基-4,5-二氢-3H-吡咯(N2C5H10),与Fe3(CO)12在甲苯中加热回流反应,生成双铁六羰基配合物Fe2(N2C5H10)(CO)6(1).反应中N=N双键被还原,配体以(N2C5H102-的形式与FeIFeI配位,形成具有蝶形结构的34e-化合物.研究了在脱羰基试剂Me3NO存在条件下,1和单齿膦配体PR3反应生成Fe2(N2C5H10)-(CO)5(PR3)(PR3=PPh3,2a;PCy3,2b)单取代配合物.光照条件下,化合物1中的CO配体还可以被双齿膦配体dppe[dppe=1,2-C2H4(PPh22]和dppbz[dppbz=1,2-C6H4(PPh22]取代,生成产物的类型和膦配体的夹角相关.与夹角较大的dppe反应,生成桥连产物Fe2(N2C5H10)(CO)4μ-dppe)(3a);而与刚性较大的dppbz反应时,Fe2(NR)2的蝶形结构打开呈四元环;其中一个Fe上的CO被取代,dppbz与该Fe中心螯合,生成具有桥连CO的化合物Fe2(N2C5H10)(μ-CO)(CO)4κ2-dppbz)(3b).合成具有FeI-CO-FeI结构的羰基化合物,一直是模拟[FeFe]氢化酶活性中心还原态结构Fe2(SR)2μ-CO)-(CO)5-xLx的重要挑战.该类Fe2(NR)2(CO)6-x(PR3x化合物的合成,能为探索模拟[FeFe]氢化酶活性中心结构提供新的途径和思路.以上化合物均通过核磁[31P(1H)NMR]、红外光谱(IR)、元素分析及X射线单晶结构衍射等表征.  相似文献   

10.
合成了3种不同结构的CnH2n桥联双核茂钛配合物(CH3)2C[(C5H4)TiCl2(C5H5)]2(3),(CH2)n[(C5H4)TiCl2(C5H5)]2(6,n=3;7,n=4),并用1HNMR进行了表征.发现以甲苯为溶剂时,不仅提高了产率,而且有效地避免了副产物Cp2TiCl2的生成.研究了化合物7/MAO(甲基铝氧烷)催化乙烯聚合的反应,考察了反应条件对催化体系的影响.结果表明,催化活性随着n(Al)/n(Cat.)比的增大而提高,聚乙烯的分子量在n(Al)/n(Cat.)=500和50℃时达到最高值9.0102×104;随着聚合时间的延长,催化活性下降,而产物分子量不断升高;随着温度的上升,50℃时催化活性和聚乙烯的分子量最高,分别为2.4074×105gPE/(molTi·h)和6.8679×104.随着桥联双核茂钛配合物碳桥的增长,催化活性增加,所得聚乙烯的分子量降低.  相似文献   

11.
利用瞬态吸收光谱技术研究了不同条件下C6H5Cl与H2O2水溶液的激光闪光光解情况, 初步考察了其瞬态物种的生长和衰减等行为. 研究表明, •OH自由基和C6H5Cl反应生成C6H5Cl-OH adduct, 其反应速率常数在近中性、酸性条件下约为(5.89±0.65)×109和(7.07±0.61)×109 L•mol-1•s-1; 其衰减则符合双分子二级反应, 速率常数2k/εl=1.1×106 s-1, 而在碱性时则为(4.34±0.51)×109 L•mol-1•s-1, 衰减呈准一级反应, 速率常数为2.11×105 s-1. 在有氧条件下, O2与C6H5Cl-OH adduct反应生成C6H5Cl-OHO2 adduct, 其反应速率常数为6.8×108 L•mol-1•s-1.  相似文献   

12.
The self‐reactions of the linear pentylperoxy (C5H11O2) and decylperoxy (C10H21O2) radicals have been studied at room temperature. The technique of excimer laser flash photolysis was used to generate pentylperoxy radicals, while conventional flash photolysis was used for decylperoxy radicals. For the former, the recombination rate coefficients were estimated for the primary 1‐pentylperoxy isomer (n‐C5H11O2) and for the secondary 2‐ and 3‐pentylperoxy isomers combined (“sec‐C5H11O2”) by creating primary and secondary radicals in different ratios of initial concentrations and simulating experimental decay traces using a simplified chemical mechanism. The values obtained at 298 K were: k(n‐C5H11O2+n‐C5H11O2→Products)=(3.9±0.9)×10−13 cm3 molecule−1 s−1; k(sec‐C5H11O2+sec‐C5H11O2→Products)=(3.3±1.2)×10−14 cm3 molecule−1 s−1. Quoted errors are 1σ, whereas the total relative combined uncertainties correspond to an estimated uncertainty factor around 1.65. For decylperoxy radicals, the kinetics of all the types of secondary peroxy isomers reacting with each other were considered equivalent and grouped as sec‐C10H21O2 (as for sec‐C5H11O2). The UV absorption spectrum of these secondary radicals was measured, and the combined self‐reaction rate coefficients then derived as: k(sec‐C10H21O2+sec‐C10H21O2)=(9.4±1.3)×10−14 cm3 molecule−1 s−1 at 298 K. Again, quoted errors are 1σ and the total uncertainty factor corresponds to a value around 1.75. The sec‐dodecylperoxy radical was also investigated using the same procedure, but only an estimate of the rate coefficient could be obtained, due to aerosol formation in the reaction cell: k(sec‐C12H25O2+sec‐C12H25O2)≡1.4×10−13 cm3 molecule−1 s−1, with an uncertainty factor of about 2. Despite the fairly high uncertainty factors, a relationship has been identified between the room‐temperature rate coefficient for the self‐reaction and the number of carbon atoms, n, in the linear secondary radical, suggesting: log(k(sec‐RO2+sec‐RO2)/cm3 molecule−1 s−1)=−13.0–3.2×exp(−0.64×(n‐2.3)). Concerning primary linear alkylperoxy radicals, no real trend in the self‐reaction rate coefficient can be identified, and an average value of 3.5×10−13 cm3 molecule−1 s−1 is proposed for all radicals. © 1999 John Wiley & Sons, Inc. Int J Chem Kinet: 31: 37–46, 1999  相似文献   

13.
利用时间分辨激光光解技术研究了季铵盐型离子液体[Me3NC2H4OH]Zn2Cl5(简写R-Zn2Cl5)的光解行为, 研究发现离子液体能被266 nm激光单光子电离, 生成阳离子自由基、[Zn2Cl5]中性自由基和水合电子, 观察到胆碱激发三线态的存在, 并测定了离子液体光电离的量子产额为0.04. 利用266 nm激光对离子液体、胆碱、氯化锌、氯化钠的光解行为比较, 发现胆碱阳离子的贡献很小, [Zn2Cl5]阴离子起主要作用. 采用氧化性自由基SO4•-引发离子自由基, 揭示其光电离机理, 测定离子液体的动力学反应速率常数, SO4•- 460 nm的衰减速率常数为1.3×109 L•mol-1•s-1, 320 nm离子自由基瞬态产物的生成速率常数为1.5×109 L•mol-1•s-1, 两者很接近, 说明SO4•-自由基的衰减与瞬态自由基的生成是同步的.  相似文献   

14.
The rate constants for the reactions C2O + H → products (1) and C2O + H2 → products (2) have been determined at room temperature by means of laser-induced fluorescence detection of C2O radicals, generated either by the KrF excimer laser photolysis Of C3O2, or by the reaction of C3O2 with O atoms. Values of k1 = (3.7 ± 1.0) × 10?11 cm3 s?1 and k2 = (7 ± 3) × 10?13 cm3 s?1 were obtained.  相似文献   

15.
The rate coefficients for the gas-phase reactions of C2H5O2 and n-C3H7O2 radicals with NO have been measured over the temperature range of (201–403) K using chemical ionization mass spectrometric detection of the peroxy radical. The alkyl peroxy radicals were generated by reacting alkyl radicals with O2, where the alkyl radicals were produced through the pyrolysis of a larger alkyl nitrite. In some cases C2H5 radicals were generated through the dissociation of iodoethane in a low-power radio frequency discharge. The discharge source was also tested for the i-C3H7O2 + NO reaction, yielding k298 K = (9.1 ± 1.5) × 10−12 cm3 molecule−1 s−1, in excellent agreement with our previous determination. The temperature dependent rate coefficients were found to be k(T) = (2.6 ± 0.4) × 10−12 exp{(380 ± 70)/T} cm3 molecule−1 s−1 and k(T) = (2.9 ± 0.5) × 10−12 exp{(350 ± 60)/T} cm3 molecule−1 s−1 for the reactions of C2H5O2 and n-C3H7O2 radicals with NO, respectively. The rate coefficients at 298 K derived from these Arrhenius expressions are k = (9.3 ± 1.6) × 10−12 cm3 molecule−1 s−1 for C2H5O2 radicals and k = (9.4 ± 1.6) × 10−12 cm3 molecule−1 s−1 for n-C3H7O2 radicals. © 1996 John Wiley & Sons, Inc.  相似文献   

16.
Absolute rate coefficients for the reaction of OH with HCl (k1) have been measured as a function of temperature over the range 240–1055 K. OH was produced by flash photolysis of H2O at λ > 165 nm, 266 nm laser photolysis of O3/H2O mixtures, or 266 nm laser photolysis of H2O2. OH was monitored by time-resolved resonance fluorescenceor pulsed laser–induced fluorescence. In many experiments the HCl concentration was measured in situ in the slow flow reactor by UV photometry. Over the temperature range 240–363 K the following Arrhenius expression is an adequate representation of the data: k1 = (2.4 ± 0.2) × 10?12 exp[?(327 ± 28)/T]cm3 molecule?1 s?1. Over the wider temperature range 240–1055 K, the temperature dependence of k1 deviates from the Arrhenius form, but is adequately described by the expression k1 = 4.5 × 10?17 T1.65 exp(112/T) cm3 molecule?1 s?1. The error in a calculated rate coefficient at any temperature is 20%.  相似文献   

17.
The production and reactions of vinyl radicals and hydrogen atoms from the photolysis of vinyl iodide (C2H3I) at 193 nm have been examined employing laser photolysis coupled to kinetic-absorption spectroscopic and gas chromatographic product analysis techniques. The time history of vinyl radicals in the presence of hydrogen atoms was monitored using the 1,3-butadiene (the vinyl radical combination product) absorption at 210 nm. By employing kinetic modeling procedures a rate constant of 1.8 × 10?10 cm2 molecule?1 s?1 for the reaction C2H3 + H has been determined at 298 K and 27 KPa (200 torr) pressure. A detailed error analysis for determination of the C2H3 + H reaction rate constant, the initial C2H3 and H concentrations are performed. A combined uncertainty of ±0.43 × 10?10 cm2 molecule?1 s?1 for the above measured rate constant has been evaluated by combining the contribution of the random errors and the systematic errors (biases) due to uncertainties of each known parameter used in the modeling. © 1995 John Wiley & Sons, Inc.  相似文献   

18.
The rate constants of the reactions of ethoxy (C2H5O), i‐propoxy (i‐C3H7O) and n‐propoxy (n‐C3H7O) radicals with O2 and NO have been measured as a function of temperature. Radicals have been generated by laser photolysis from the appropriate alkyl nitrite and have been detected by laser‐induced fluorescence. The following Arrhenius expressions have been determined: (R1) C2H5O + O2 → products k1 = (2.4 ± 0.9) × 10−14 exp(−2.7 ± 1.0 kJmol−1/RT) cm3 s−1 295K < T < 354K p = 100 Torr (R2) i‐C3H7O + O2 → products k2 = (1.6 ± 0.2) × 10−14 exp(−2.2 ± 0.2 kJmol−1/RT) cm3 s−1 288K < T < 364K p = 50–200 Torr (R3) n‐C3H7O + O2 → products k3 = (2.5 ± 0.5) × 10−14 exp(−2.0 ± 0.5 kJmol−1/RT) cm3 s−1 289K < T < 381K p = 30–100 Torr (R4) C2H5O + NO → products k4 = (2.0 ± 0.7) × 10−11 exp(0.6 ± 0.4 kJmol−1/RT) cm3 s−1 286K < T < 388K p = 30–500 Torr (R5) i‐C3H7O + NO → products k5 = (8.9 ± 0.2) × 10−12 exp(3.3 ± 0.5 kJmol−1/RT) cm3 s−1 286K < T < 389K p = 30–500 Torr (R6) n‐C3H7O + NO → products k6 = (1.2 ± 0.2) × 10−11 exp(2.9 ± 0.4 kJmol−1/RT) cm3s−1 289K < T < 380K p = 30–100 Torr All reactions have been found independent of total pressure between 30 and 500 Torr within the experimental error. © 1999 John Wiley & Sons, Inc. Int J Chem Kinet 31: 860–866, 1999  相似文献   

19.
Pulsed laser photolysis, time-resolved laser-induced fluorescence experiments have been carried out on the reactions of CN radicals with CH4, C2H6, C2H4, C3H6, and C2H2. They have yielded rate constants for these five reactions at temperatures between 295 and 700 K. The data for the reactions with methane and ethane have been combined with other recent results and fitted to modified Arrhenius expressions, k(T) = A′(298) (T/298)n exp(?θ/T), yielding: for CH4, A′(298) = 7.0 × 10?13 cm3 molecule?1 s?1, n = 2.3, and θ = ?16 K; and for C2H6, A′(298) = 5.6 × 10?12 cm3 molecule?1 s?1, n = 1.8, and θ = ?500 K. The rate constants for the reactions with C2H4, C3H6, and C2H2 all decrease monotonically with temperature and have been fitted to expressions of the form, k(T) = k(298) (T/298)n with k(298) = 2.5 × 10?10 cm3 molecule?1 s?1, n = ?0.24 for CN + C2H4; k(298) = 3.4 × 10?10 cm3 molecule?1 s?1, n = ?0.19 for CN + C3H6; and k(298) = 2.9 × 10?10 cm3 molecule?1 s?1, n = ?0.53 for CN + C2H2. These reactions almost certainly proceed via addition-elimination yielding an unsaturated cyanide and an H-atom. Our kinetic results for reactions of CN are compared with those for reactions of the same hydrocarbons with other simple free radical species. © John Wiley & Sons, Inc.  相似文献   

20.
A flash photolysis–resonance fluorescence technique was used to investigate the kinetics of the OH(X2Π) radical and O(3P) atom‐initiated reactions with CHI3 and the kinetics of the O(3P) atom‐initiated reaction with C2H5I. The reactions of the O(3P) atom with CHI3 and C2H5I were studied over the temperature range of 296 to 373 K in 14 Torr of helium, and the reaction of the OH (X2Π) radical with CHI3 was studied at T = 298 K in 186 Torr of helium. The experiments involved time‐resolved resonance fluorescence detection of OH (A2Σ+ → X2Π transition at λ = 308 nm) and of O(3P) (λ = 130.2, 130.5, and 130.6 nm) following flash photolysis of the H2O/He, H2O/CHI3/He, O3/He, and O3/C2H5I/He mixtures. A xenon vacuum UV (VUV) flash lamp (λ > 120 nm) served as a photolysis light source. The OH radicals were produced by the VUV flash photolysis of water, and the O(3P) atoms were produced by the VUV flash photolysis of ozone. Decays of OH radicals and O(3P) atoms in the presence of CHI3 and C2H5I were observed to be exponential, and the decay rates were found to be linearly dependent on the CHI3 and C2H5I concentrations. Measured rate coefficients for the reaction of O(3P) atoms with CHI3 and C2H5I are described by the following Arrhenius expressions (units are cm3 s?1): kO+C2H5I(T) = (17.2 ± 7.4) × 10?12 exp[?(190 ± 140)K/T] and kO+CHI3(T) = (1.80 ± 2.70) × 10?12 exp[?(440 ± 500)K/T]; the 298 K rate coefficient for the reaction of the OH radical with CHI3 is kOH+CHI3(298 K) = (1.65 ± 0.06) × 10?11 cm3 s?1. The listed uncertainty values of the Arrhenius parameters are 2σ‐standard errors of the calculated slopes by linear regression.  相似文献   

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