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首页> 外文期刊>Journal of the Chemical Society. Perkin Transactions 2 >Kinetics of the reactions of 2-bromo-3,5-dinitrothiophen withortho-substituted anilines in methanol. An application of the Fujitandash;Nishioka equation
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Kinetics of the reactions of 2-bromo-3,5-dinitrothiophen withortho-substituted anilines in methanol. An application of the Fujitandash;Nishioka equation

机译:2-溴-3,5-二硝基噻吩与甲醇中邻位取代苯胺反应的动力学。藤田-西冈方程的应用

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1979 219 Kinetics of the Reactions of 2-Bromo-3,5-dinitrothiophen with ortho-Substituted Anilines in Methanol. An Application of the Fujita-Nishioka Equation By Giovanni Consiglio * and Renato Noto, Institute of Organic Chemistry, University of Palermo, Via Archirafi 20, Palermo 90123, Italy Domenico Spinelli and Caterina Arnone, Cattedra di Chimica Organica, Faculty of Pharmacy, University of Bologna, Via Zanolini 3, Bologna 401 26, Italy The rates of anilino-debromination of 2-bromo-3,5-dinitrothiophen (I) by some ortho-substituted anilines (I1; X = OMe, Me, Et, CI, Br, and F) have been measured in methanol. The kinetic results have been treated according to the multiparameter analysis of ortho-effects proposed by Fujita and Nishioka. This treatment of data has also been applied to acid-base equilibria of anilinium ions. The susceptibility constants obtained in the two series of reactions (respectively p -2.96 and -2.90, 6 1.31 and 0.56, f -1.83 and -1.70) have been explained by taking into account the structure of the transition states involved. RECENTLYwe examined the reaction of 2-bromo-All the reactions were first order both in (I) and (11).On 3,5-dinitrothiophen (I) with 14 meta-or paya-substituted changing from aniline to ortho-substituted anilines, irrespec- anilines in methanol and showed that the kinetic data tive of the nature Of the electron-withdrawing or -repelling TABLE1 Physical and analytical data for ortko-substituted N-(3,5-dinitrothienyl)anilines(111) Suhstituent Crystallizationsolvent M.p.("C) c-C Found (yo) 1-A H N Formula r C Required* () H bsol; N Lnsx./ nm log~~ Me0 Meb Ethanol-dioxan Ethanol 196 168 45.0 3.1 14.1 CllHgNsOaS 44.7 3.1 14.2 402 404 4.30 4.20 Et c1 Ligroin-benzeneEthanol-dioxan 92 184 49.5 40.3 3.7 2.0 14.2 13.8 C12HllNSO4S CloH~C1N,04S 49.1 40.1 3.8 2.0 14.3 14.0 405 394 4.22 4.25 Br F Ethanol-dioxan Ethanol-dioxan 174 178 35.1 42.6 1.7 2.0 12.0 14.6 Cl,H6BrN,04S CloH6FN,0,S 34.9 42.4 1.8 2.1 12.2 14.8 394 394 4.24 4.24 a In methanol, See ref. 3. obeyed the Ingold-Yukawa-Tsuno relationship 2 (1) effect of the substituent, a decrease in the rate of substitu-with p -3.00, r+ 0.38, and Y-0.99. tion was observed, which indicated the occurrence of log K/k= = p(d' + Y+ACR++ Y-AGR-) (1) important steric effects.TABLE2 As a natural extension of this work we now report Rate constants and activation parameters for the reactions rate constants and activation parameters for the reaction of 2-bromo-3,5-dinitrothiophen (I) with ortho-sub-stituted anilines (11)in methanol -AS c/ AHt b/ cal kcal mold' Substituent lo3k/l mol-l s-l (t/"C) mol-l K-I rn, rm, Meo 15.3 (10.03), 28.0 (20.10), 46.1 (30.00) 8.8 35.5+ Med 3.49 (19.95), 6.36 (30.02), 11.0 (39.98) 9.9 35.9 Et 3.39 (20.05), 6.08 (30.02), 10.5 RCsHLNHiBr (40.08) 9.7 36.7 C1 0.106 (20.10), 0.204 (29.98),of (I) with some ortho-substituted anilines (11; R = 0.364 (40.02) 10.6 40.2 MeO, Me, Et, C1, Br, and F) in methanol. We will show Br 0.0442 (20.10), 0.0872 (30.02),0.166 (40.06) 39.2that it is possible to embody ordinary and steric effects F 0.694 (20.10), 1.27 (29.98), 2.21 11.5 of substituents into a unique multiparameter free-energy (40.02) 10.0 38.8 Hd 13.2 (0.02), 23.0 (10.02), 41.9 relationship.(20.05) 9.2 33.4 a The rate constants are accurate to within f3. AtRESULTS 20"; the probable error is 0.5 kcal mol-l. At 20". See ref. Products.-2-Bromo-3,Ei-dinitro thiophen (I) gave the 3. expected anilino derivatives (111)on treatment with anilines DISCUSSION(11)in very high yields, as shown by t.1.c. and u.v.-visible spectral analysis. The relevant physical and analytical Among the numerous attempts to understand the data are shown in Table 1. nature and composition of the ' ortho-effect ', those of Farthing and Nam,6 and Chapman and Kinetic Data.--Kate constants and activation parameters Taft,4 Chart~n,~ for anilino-debromination of (I) are reported in Table 2.Shorter have met with varying degrees of success, but the approach proposed by Fujita and Nishiokaa seems to us the most promising. According to these authors, the total effect of ortho-substituents is expressed in terms J.C.S. Perkin 11 show similar p and f values indicating much the same susceptibility to ordinary and proximity polar effects. On the other hand, anilinodebromination has a 6 value TABLE3 Linear free energy relationships a for the reaction of 2-bromo-3,5-dinitrothiophcnwith ortho-, meta-, and para-substituted anilines in methanol, at 20 "C (A) and for the dissociation of anilinium ions in water, at 25 "C (B) EquationSystem used P fSP 6 fsa f fSf i fsi S R n Y'E~,F A (1) -3.00 f0.05 0.00 f0.03 0.08 0.9983 14 (2) -2.75 + 0.05 1.27 40.08 -1.91 amp; 0.21 -0.03 f0.09 0.09 0.9984 7 0.004 0.382 (3) -2.96 f0.05 1.31 f0.05 -1.83 f0.14 -0.01 f0.03 0.09 0.9980 20 0.229 euro;3 (1) -2.93 f0.03 0.01 amp; 0.02 0.05 0.9992 14 (2) -2.65 f0.18 0.53 f0.05 -1.83 f0.16 -0.01 f0.06 0.06 0.9988 7 0.004 0.502 (3) -2.90 amp; 0.04 0.56 amp; 0.04 -1.70 f0.10 -0.01 f0.02 0.06 0.9989 20 0.239 a sp, sa, s,, si represent standard errors, respectively, of p, 6, j, and i; i, intercept; s, standard error of estimate: R, correlation coefficient; n,number of data points; and are the coefficients of determination for simple correlation, respectively, between E, and F values and ucaloand F values.The values of tscalc, E,, F, log k/k~,and pKa used in correlations are shown in Table 4. of (i) the ' ordinary polar effect,' defined as being equal to that of para-substituents; (ii) the ' proximity polar effect,' represented by the Swain-Lupton and (iii) the ' primary steric effect,' represented by the Taft E, ~onstant.~~*~* The rate or equilibrium data of a series of ortho-substituted derivatives can be expressed by equation (2),where p, 6, and f are susceptibility constants, and c is a constant that corresponds to the log KH value of the unsubstituted compound. If the separation of proximity polar and steric effects from the ordinary polar effect is complete in equation (2),a set of rate or equilibrium data for a series including ortho-, meta-, and para-substituted derivatives can be expressed by equation (3).When applied to the anilinodebromination of (I) (system A), equations (2) and (3) give the results set forth in Table 3.t For the sake of comparison, parallel calculations have been carried out on acid dissociation of anilinium ions (system B) and are also included in Table 3.5 The levels of significance of all correlations with equations (1)-(3) are better than 99.95 as examined by F tests.14 One observes only a slight increase in the standard deviation, s, by including ortho-substituted derivatives; moreover all the terms in equations (2) and (3) are justified at better than 99.9by t tests.14 The strict correspondence between the regression parameters obtained with equations (2)and (3) indicates that in both systems A and B the separation of proximity polar and steric effects from the ordinary po1a.r effect is complete.We wish to emphasize that the set of com-bined ortho-, meta-, and para-substituted derivatives can be dealt with by means of a unique multiparameter free energy relationship, namely (4). Systems A and B * According to Fujita and Nishioka the reference substituent is changed to hydrogen. -f Taking for the ' ordinary polar effect ' of ortho-substituent that of the para-substituent we have used b,,tho = an + r+AuR++ Y-A~R-see notes b and d of Table 4 and equation (4)j.which is about two-fold higher than for the dissociation of anilinium ions. The different susceptibility to the log k/kH = p(on + Y'AOR' + Y-A~R-)+ 6Es +fF (4) ' volume-filling ' factor originates from a different crowding of transition state in the two reactions and TABLE4 Parameters used in statistical correlations 1 aSubstituent k/k~ acaic ' pKac acaicd Es FB p-OMe p-Mem-Me 1.086f --0.36 0.534f -0.18 0.188J -0.069 5.36 5.08 4.71 H 0.000f 0.000 4.60 p-Brm-c1 p-Cl -0.647 f -0.724f -1.109f 0.22 0.24 0.373 3.98 3.89 3.52 m-F -1.125f 0.337 3.59 m-Br -1.130' 0.391 3.53 -0.26 -0.15 -0.069 0.000 0.24 0.26 0.373 0.337 0.391 p-C0,Me -2.063 f 0.74 2.38h 0.74 WZ-NO~ -2.174f 0.710 2.46 0.710 p-COMe -2.290f 0.82 2.19 0.82 p-CN -2.986 f 0.99 1.74h 0.99 P-N -3.785f 1.22 1.02 1.23 o-OMe -0.183 -0.36 4.53 -0.26 -0.55 0.26 o-Me -1.075 -0.18 4.45 -0.15 -1.24 -0.04 0-Et -1.090 -0.19 4.37 -0.17 -1.31 -0.05 0-c1 -2.593 0.22 2.66 0.24 -0.97 0.41 o-Br -2.978 g 0.24 2.53 0.26 -1.16 0.44 0-F -1.779 g 0.08 3.20h 0.12 -0.46 0.43 a From k values calculated at 20 "C by the activation para- meters.acagc for anilino-debromination, ucelc= an + 0.38 AaR+ + 0.994aR-, see ref. 1. Values from ref. 10 unless noted otherwise. acalcfor the acid dissociation of anilinium ions, rrCalc = an + 0.84 AOR++ ADamp;-, see ref. 1. Values from ref. 8. f Values from ref. 1 g This work. Values from ref. 11. lValues from ref. 12. j Value from ref.13. confirms indications from an examination of molecular models. The activation parameters for anilino-debromination are consistent with this picture in that on going from aniline to ortho-substituted anilines AH: increases and AS: decreases, indicating some steric strain in the transition st ate. The regression parameters obtained by us compare well with those obtained by Fujita and Nishioka * using a larger number of substituted anilinium ions. 1979 EXPERIMENTAL Synthesis and Purifzcation of Compounds .-Methanol, (I),and (11)were prepared and/or purified as previously.lsquo; The anilino derivatives (111) were prepared according to the general method reported in ref. 15: physical and analytical data are shown in Table 1.Kinetic Measurements.-The kinetics were followed spectrophotometrically as previously described .16 The concentrations employed were CZ~O-~Mfor (I) and 6 x 10-3-3 x 10-l~for (11) as a function of the nucleophilicity. U7e thank the C.N.R.for support. 8/330 Received, 24th February, 19781 REFERENCES D. Spinelli, G. Consiglio, R. Noto, and V. Frenna, J. Org. Chem., 1976, 41, 968. 2 C. K. Ingold, lsquo; Structure and Mechanism in Organic Chemis- try?rsquo;, Cornell University Press, Ithaca, 1969, 2nd. edn., p. 1217; Y. rsuno, T. Ibata, and Y.Yukawa, Bull. Chem. Soc., Japan, 1959,32, 960; Y. Yukawa and Y. Tsuno, ibid., pp. 965, 971; Y. Yuk- awa, Y. Tsuno, and M.Sawada, ibid., 1966, 39, 2274; 1972, 45, 1198; A. J. Hoefnagel and B. M.Wepster, J. Amer. Chem. Soc., 1973, 95, 5357. D. Spinelli and G. Consiglio, J.C.S. PevRin 11,1975, 1388. R. W. Taft, jun., lsquo; Steric Effects in Organic Chemistry rsquo;, ed. M. S. Newman, Wiley, New York, 1956, p. 556. M. Charton, Progr. Phys. Org. $hem., 1971, 8, 235. A. C. Farthing and B. Nam, Steric Effects in Conjugate Systems I, Academic Press, New York, 1956, pp. 587, 648. N. B. Chapman, J. Shorte,r, and J. H. P. Utley, J. Crsquo;hem. Soc. (B),1962, 1824; J. Shorter, Advances in Linear Free Energy Relationships rsquo;, eds. N. B. Chapman and J. Shorter, Plenum Press, London, 1972, p. 71. T. Fujita and T. Nishioka, Progr. Phys. Org. Chem., 1976,12, 49. C. G. Swain and E. C. Lupton, J. Amer. Chem. Soc., 1968, 90, 4328. lo P. D. Bolton and F. M. Hall, J. Chem. Soc. (B),1969, 1047 and references therein. l1 A. Albert and E. P. Serjeant, lsquo; Ionization Constants of Acids and Bases rsquo;, Methuen, London, 1962. 12 K. B. Whetsel, Spectrochim. Ada, 1961, 17, 614. 13 B. M. Wepster, Rec. Trav. cham., 1957, 76, 357. l4 E. L. Crow, F. A. Davis, and M. W. Maxfield, lsquo; Statistical Manual rsquo;, Dover, New York, 1960. 15 C. D. Hurd and K. L. Kreuz, J. Amer. Chem. Soc., 1962, 74, 2965. 16 D. Spinelli, C. Dellrsquo;Erba, and A. Salvemini, Ann. Chim. (Italy),1962, 52, 1156.
机译:1979 219 2-溴-3,5-二硝基噻吩与邻位取代苯胺在甲醇中反应的动力学。藤田-西冈方程的应用 作者:Giovanni Consiglio * 和 Renato Noto,巴勒莫大学有机化学研究所,Via Archirafi 20,巴勒莫 90123,意大利 Domenico Spinelli 和 Caterina Arnone,Cattedra di Chimica Organica,博洛尼亚大学药学院,Via Zanolini 3,博洛尼亚 401 26,意大利 2-溴-3,5-二硝基噻吩 (I) 被一些邻位取代苯胺 (I1;X = OMe、Me、Et、CI、Br 和 F)已在甲醇中测量。动力学结果已根据Fujita和Nishioka提出的正交效应的多参数分析进行了处理。这种数据处理也被应用于苯胺离子的酸碱平衡。在两个系列反应(分别为p,-2.96和-2.90,6,1.31和0.56,f,-1.83和-1.70)中获得的磁化常数已经通过考虑所涉及的过渡态的结构来解释。最近我们研究了2-溴的反应-所有反应在(I)和(11)中都是一级的。3,5-二硝基噻吩 (I) 用 14 间或帕亚取代的苯胺从苯胺变为邻位取代苯胺,甲醇中的非特化苯胺,并表明 Tic data tive 的性质 的吸电子或排斥 表1 ortko 取代的 N-(3,5-二硝基噻吩基)苯胺 (111) Suhstituent 结晶溶剂 M.p.(“C) c-C 发现 (yo) 1-A H N 分子式 r C 必需* (%) H \ N Lnsx./ nm log~~ Me0 Meb 乙醇-二氧六环乙醇 196 168 45.0 3.114.1 CllHgNsOaS 44.7 3.1 14.2 402 404 4.30 4.30 4.30 20 Et c1 Ligroin-benzene乙醇-二氧六环 92 184 49.5 40.3 3.7 2.0 14.2 13.8 C12HllNSO4S CloH~C1N,04S 49.1 40.1 3.8 2.0 14.3 14.0 405 394 4.22 4.25 Br F 乙醇-二氧六环 乙醇-二氧六环 174 178 35.1 42.6 1.7 2.0 12.0 14.6 Cl,H6BrN,04S CloH6FN,0,S 34.9 42.4 1.8 2.1 12.2 14.8 394 394 4.24 4.24 a 在甲醇中, 参见参考文献 3。服从Ingold-Yukawa-Tsuno关系2(1)作用的取代基,取代率降低-p-3.00,r+0.38,Y-0.99。结果表明,log K/k= = p(d' + Y+ACR++ Y-AGR-) (1)存在重要的空间效应。表2 作为这项工作的自然延伸,我们现在报告了反应的速率常数和活化参数 2-溴-3,5-二硝基噻吩 (I) 与邻位取代苯胺 (11) 在甲醇中的反应速率常数和活化参数 -AS, c/ AHt b/ cal kcal 模具' 取代基lo3k/l mol-l s-l (t/“C) mol-l K-I rn, rm, Meo 15.3 (10.03), 28.0 (20.10), 46.1 (30.00) 8.8 35.5+ Med 3.49 (19.95), 6.36 (30.02), 11.0 (39.98) 9.9 35.9 et 3.39 (20.05), 6.08 (30.02), 10.5 RCsHLNHiBr (40.08) 9.7 36.7 C1 0.106 (20.10), 0.204 (29.98),其中 (I) 与一些邻位取代苯胺 (11;R = 0.364 (40.02) 10.6 40.2 MeO, Me, Et, C1, Br, and F) 在甲醇溶液中。我们将展示Br 0.0442(20.10),0.0872(30.02),0.166(40.06)39.2,可以将普通效应和空间效应F 0.694(20.10),1.27(29.98),2.21 11.5的取代基转化为独特的多参数自由能(40.02)10.0 38.8 Hd 13.2(0.02),23.0(10.02),41.9的关系。(20.05) 9.2 33.4 a 速率常数精确到f3%以内。AtRESULTS 20“;可能的误差为 0.5 kcal mol-l。在 20 英寸处。参见参考文献-2-溴-3,Ei-二硝基噻吩(I)给出的3.预期的苯胺衍生物 (111)用苯胺处理 讨论 (11) 以非常高的产量,如 t.1.c 所示。和紫外可见光谱分析。在众多尝试中,相关物理和分析数据如表1所示。Farthing 和 Nam,6 以及 Chapman 和 Kinetic Data.--Kate 常数和活化参数 Taft,4 Chart~n,~ 用于苯胺脱溴 (I) 的性质和组成在表 2 中报告。根据这些作者的说法,邻位取代基的总效应用J.C.S.表示。Perkin 11 显示出相似的 p 和 f 值,表明对普通和邻近极性效应的敏感性大致相同。另一方面,苯胺溴化具有 6 值 表3 线性自由能关系 a 用于 2-溴-3,5-二硝基硫代苯丙烷与甲醇中的邻位、间位和对位取代苯胺的反应,在 20 “C (A) 和 25 ”C (B) 下苯胺离子在水中的解离 方程系统使用 P fSP 6 fsa f fSf i fsi S R n Y'E~,F A (1) -3.00 f0.05 0.00 f0.03 0.08 0.9983 14 (2) -2.75 + 0.05 1.27 40.08 -1.91 & 0.21 -0.03 f0.09 0.09 0.9984 7 0.004 0.382 (3) -2.96 f0.05 1.31 f0.05 -1.83 f0.14 -0.01 f0.03 0.09 0.9980 20 0.229 €3 (1) -2.93 f0.03 0.01 & 0.02 0.05 0.9992 14 (2) -2.65 f0.18 0.53 f0.05 -1.83 f0.16 -0.01 f0.06 0.06 0.9988 7 0.004 0.502 (3) -2.90 & 0.04 0.56 & 0.04 -1.70 f0.10 -0.01 f0.02 0.06 0.9989 20 0.239 a sp, sa、s、si分别表示p、6、j和i的标准误差;i, 拦截;s, 估计标准误差: R, 相关系数;n: 数据点数;和 分别是 E 和 F 值与 ucalo 和 F 值之间的简单相关性的决定系数。相关性中使用的 tscalc、E、、F、log k/k~ 和 pKa 的值如表 4 所示。(i)“普通极性效应”,定义为等于对位取代基的极性效应;(ii)以Swain-Lupton为代表的“邻近极效应”和(iii)以Taft E为代表的“初级空间效应”,~onstant。~~*~* 一系列邻位取代衍生物的速率或平衡数据可以用公式(2)表示,其中p、6和f是磁化常数,c是对应于未取代化合物的对数KH值的常数。如果在等式(2)中完成了邻近极性和空间效应与普通极性效应的分离,则包括正位、间位和对位取代导数在内的一系列的一组速率或平衡数据可以用等式(3)表示。当应用于(I)(系统A)的苯胺基溴化时,等式(2)和(3)给出了表3.t中列出的结果,为了进行比较,对苯胺离子(系统B)的酸解离进行了平行计算,并且也包含在表3.5中 与方程(1)-(3)的所有相关性的显著性水平均优于99.95%,如F检验所检查的那样.14 观察到仅略有增加标准差 s,包括邻位取代导数;此外,等式(2)和(3)中的所有项都优于99.9%t检验.14 用等式(2)和(3)得到的回归参数之间的严格对应表明,在系统A和B中,邻近极性和空间效应与普通po1a.r效应的分离是完全的。我们想强调的是,邻位、间位和对位取代导数的组合集合可以通过唯一的多参数自由能关系来处理,即(4)。系统 A 和 B * 根据 Fujita 和 Nishioka 的说法,参考取代基变为氢。-f 取邻位取代基的“普通极性效应”,我们用了 b,,tho = an + r+AuR++ Y-A~R-[参见表 4 的注释 b 和 d 以及方程 (4)j.这比苯胺离子的解离高出约 2 倍。对数 k/kH = p(on + Y'AOR' + Y-A~R-)+ 6Es +fF (4) ' 体积填充 ' 因子的不同敏感性源于两种反应中过渡态的不同拥挤和 表4 统计相关性中使用的参数 1% a取代基 k/k~ acaic ' pKac acaicd Es FB p-OMe p-Mem-Me 1.086f --0.36 0.534f -0.18 0.188J -0.069 5.36 5.08 4.71 H 0.000f 0.000 4.60 p-Brm-c1 p-Cl -0.647 f -0.724f -1.109f 0.22 0.24 0.373 3.98 3.89 3.52 m-F -1.125f0.337 3.59 米溴 -1.130' 0.391 3.53 -0.26 -0.15 -0.069 0.000 0.24 0.26 0.373 0.337 0.391 p-C0,Me -2.063 f 0.74 2.38h 0.74 WZ-NO~ -2.174f 0.710 2.46 0.710 p-COMe -2.290f 0.82 2.19 0.82 p-CN -2.986 f 0.99 1.74h 0.99 p-n% -3.785f 1.22 1.02 1.23 o-OMe -0.183 -0.36 4.53 -0.26 -0.55 0.26 o-me -1.075 -0.18 4.45 -0.15 -1.24 -0.04 0-et -1.090 -0.19 4.37 -0.17 -1.31 -0.05 0-c1 -2.593 0.22 2.66 0.24 -0.97 0.41 o-br -2.978克 0.24 2.53 0.26 -1.16 0.44 0-F -1.779 克 0.08 3.20小时 0.12 -0.46 0.43 a 根据 20 “C 的 k 值,通过活化 para- meters.acagc 计算出苯胺脱溴,ucelc= an + 0.38 AaR+ + 0.994aR-,参见参考文献 1。除非另有说明,否则来自参考文献 10 的值。acalc对于苯胺离子的酸解离,rrCalc = an + 0.84 AOR++ AD&-,参见参考文献 1。参考文献 8 中的值。f 参考文献中的值 1 g 这件作品。参考文献 11 中的值。l参考文献 12 中的值。j 参考文献 13 中的值。通过分子模型检查确认适应症。苯胺脱溴的活化参数与该图一致,因为在从苯胺到邻位取代苯胺的过程中,AH:增加和AS:减少,表明过渡阶段存在一些空间应变。我们获得的回归参数与藤田和西冈*使用大量取代苯胺离子获得的回归参数相比良好。1979 实验 化合物的合成和纯化 .-甲醇,(I)和(11)如前所述制备和/或纯化。苯胺衍生物(111)根据参考文献15中报告的一般方法制备:物理和分析数据如表1所示.动力学测量.-如前所述,通过分光光度法跟踪动力学.16所采用的浓度为CZ~O-~Mfor (I)和6 x 10-3-3 x 10-l~for (11)作为亲核性的函数。U7e 感谢 C.N.R. 的支持。[8/330 收稿日期:19781 年 2 月 24 日 参考文献 D. Spinelli, G. Consiglio, R. Noto, and V. Frenna, J. Org. Chem., 1976, 41, 968.2 C. K. Ingold,“有机化学的结构和机制?”,康奈尔大学出版社,伊萨卡,1969年,第2版。Edn.,第 1217 页;Y. rsuno、T. Ibata 和 Y.Yukawa,公牛。Chem. Soc., Japan, 1959,32, 960;Y. Yukawa and Y. Tsuno, 同上, pp. 965, 971;Y. Yuk- awa, Y. Tsuno, and M.Sawada, 同上, 1966, 39, 2274;1972, 45, 1198;A. J. Hoefnagel 和 B. M.Wepster, J. Amer. Chem. Soc., 1973, 95, 5357.D. Spinelli 和 G. Consiglio,J.C.S. PevRin 11,1975,1388。R. W. Taft, jun., 'Steric Effects in Organic Chemistry', ed. M. S. Newman, Wiley, New York, 1956, p. 556.M. Charton,项目。Phys. Org. $hem., 1971, 8, 235.A. C. Farthing 和 B. Nam,《共轭系统中的空间效应 I》,学术出版社,纽约,1956 年,第 587、648 页。NB Chapman、J. Shorte,r 和 J. H. P. Utley、J. C'hem。Soc. (B),1962, 1824;J. Shorter, Advances in Linear Free Energy Relationships ', eds. N. B. Chapman and J. Shorter, Plenum Press, London, 1972, p. 71.T. Fujita 和 T. Nishioka,Progr。Phys. Org. Chem., 1976,12, 49.C. G. Swain 和 E. C. Lupton, J. Amer. Chem. Soc., 1968, 90, 4328.lo P. D. Bolton 和 F. M. Hall, J. Chem. Soc. (B),1969, 1047 及其参考文献。l1 A. Albert 和 E. P. Serjeant,“酸和碱的电离常数”,Methuen,伦敦,1962 年。12 K. B. Whetsel,光谱。艾达,1961,17,614。13 B. M. Wepster, Rec. Trav. cham., 1957, 76, 357.l4 E. L. Crow, F. A. Davis, and M. W. Maxfield, 'Statistical Manual ', Dover, New York, 1960.15 C.D.赫德和K.L.克罗伊茨,J.美国化学学会, 1962, 74, 2965.16 D. Spinelli, C. Dell'Erba, 和 A. Salvemini, Ann. Chim.(意大利),1962, 52, 1156.

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