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21.
The reaction of 1,3-hexadiyne, 1,3-heptadiyne, and 1,3-octadiyne with acetylacetone and acetoacetic ester in the presence of manganese(III) and copper(II) acetates proceeds with the participation of both triple bonds and leads to substituted 5-alkynyl- and 5-(5-furyl)furans: in the case of 5-hydroxy-5-methyl-1,3-hexadiyne the terminal triple bond participates selectively in the process as a result of the effective protection of the disubstituted triple bond by the dimethylhydroxymethyl group.Communication 148 in the series Reactions of unsaturated compounds; see [1] for Communication 147.Translated from Khimiya Geterotsiklicheskikh Soedinenii, No. 6, pp. 738–742, June, 1989.  相似文献   
22.
In this paper, we prove that for any ε ∈ (0, 1) there exists ameasurable set E ∈ [0, 1) with measure |E| > 1 ? ε such that for any function fL1[0, 1), it is possible to construct a function \(\tilde f \in {L^1}[0,1]\) coinciding with f on E and satisfying \(\int_0^1 {|\tilde f(x) - f(x)|dx < \varepsilon } \), such that both the Fourier series and the greedy algorithm of \(\tilde f\) with respect to a bounded Vilenkin system are almost everywhere convergent on [0, 1).  相似文献   
23.
In this paper we prove that for any function f from the class L r on [0, 1) one can find a function g from the same class (which differs from f on a set of arbitrarily small measure) whose greedy algorithm with respect to the Vilenkin system converges to f.  相似文献   
24.
A subset A of elements in an abelian group G is called k-zero-free if the equation x 1 + x 2 + ... + x k = 0 has no solution in A. A k-zero-free set A in G is called maximal if A ∪ {x} is k-zero-free for no xG\A. Some bounds for the maximum size of a k-zero free set are obtained. In particular, we determine the maximum speed of a k-zero-free arithmetic progression in the cyclic group Z n and find the upper and lower bounds for the maximum size of a k-zero-free set in an abelian group G. We describe the structure of a maximal k-zero-free set A in the cyclic group Z n provided that gcd(n, k) = 1 and k|A| ≥ n + 1.  相似文献   
25.
The paper gives the equations of a general applied two-dimensional theory for the dynamics of micropolar elastic thin shells with independent fields of motion and rotation that completely take into account all rotation-shift and related deformations. Problems on free and forced oscillations of micropolar elastic shells are studied on the basis of this general theory. Special features for the dynamic behavior of shells made of a micropolar elastic material are revealed on the basis of numerical analysis.  相似文献   
26.
Avchyan  B. R.  Ghazaryan  A. G.  Sargsyan  K. A.  Sedrakian  Kh. V. 《JETP Letters》2022,116(7):428-435
JETP Letters - We present results of numerical investigations of high-order wave mixing/harmonic generation (HWM/HHG) with many-body interaction processes derived by a strong two-frequency circular...  相似文献   
27.
Russian Journal of Organic Chemistry - The title compound was synthesized by reaction of 1,4-benzodioxane-2-carbohydrazide with phenyl isothiocyanate, followed by cyclization of the...  相似文献   
28.
A convenient procedure has been developed for the synthesis of cis-and trans-isomeric 1-(buta-1,3-dien-1-yl)-1H-pyrazoles by reaction of the corresponding pyrazoles with β-methylacrolein diethyl acetal and subsequent 1,4-cleavage of the nucleophilic substitution products. The behavior of the title compounds in Diels-Alder reactions with maleic anhydride has been studied. According to the 1H NMR data, 1-(buta-1,3-dien-1-yl)-1H-pyrazole is a mixture of cis and trans isomers. Butadienylpyrazoles having methyl groups in the pyrazole ring do not react with maleic anhydride.  相似文献   
29.
Of central importance in chemistry and biology, enolate chemistry is an attractive topic to elaborate on possible contributions of anion–π interactions to catalysis. To demonstrate the existence of such contributions, experimental evidence for the stabilization of not only anions but also anionic intermediates and transition states on π‐acidic aromatic surfaces is decisive. To tackle this challenge for enolate chemistry with maximal precision and minimal uncertainty, malonate dilactones are covalently positioned on the π‐acidic surface of naphthalenediimides (NDIs). Their presence is directly visible in the upfield shifts of the α‐protons in the 1H NMR spectra. The reactivity of these protons on π‐acidic surfaces is measured by hydrogen–deuterium (H–D) exchange for 11 different examples, excluding controls. The velocity of H–D exchange increases with π acidity (NDI core substituents: SO2R>SOR>H>OR>OR/NR2>SR>NR2). The H–D exchange kinetics vary with the structure of the enolate (malonates>methylmalonates, dilactones>dithiolactones). Moreover, they depend on the distance to the π surface (bridge length: 11–13 atoms). Most importantly, H–D exchange depends strongly on the chirality of the π surface (chiral sulfoxides as core substituents; the crystal structure of the enantiopure (R,R,P)‐macrocycle is reported). For maximal π acidity, transition‐state stabilizations up to ?18.8 kJ mol?1 are obtained for H–D exchange. The Brønsted acidity of the enols increases strongly with π acidity of the aromatic surface, the lowest measured pKa=10.9 calculates to a ΔpKa=?5.5. Corresponding to the deprotonation of arginine residues in neutral water, considered as “impossible” in biology, the found enolate–π interactions are very important. The strong dependence of enolate stabilization on the unprecedented seven‐component π‐acidity gradient over almost 1 eV demonstrates quantitatively that such important anion–π activities can be expected only from strong enough π acids.  相似文献   
30.
Ivanov  Yu. B.  Soldatov  A. A.  Pakhomov  A. V.  Arkhipov  M. V.  Rosanov  N. N.  Arkhipov  R. M.  Sturman  B.  Podivilov  E.  Arbuzov  A.  Bondarenko  S.  Dydyshka  Ya.  Kalinovskaya  L.  Rumyantsev  L.  Sadykov  R.  Yermolchyk  V.  Yermolchyk  Yu.  Kats  E. I.  Shilpashree  S. P.  Shastri  Venkataramana  Zakharov  B. G.  Galakhov  V. R.  Udintseva  M. S.  Naumov  S. V.  Shamin  S. N.  Gizhevskii  B. A.  Valba  O.  Gorsky  A.  Gavryushkin  P. N.  Martirosyan  N. S.  Rashchenko  S. V.  Sagatova  D. N.  Sagatov  N. E.  Semerikova  A. I.  Fedotenko  T. M.  Litasov  K. D.  Avchyan  B. R.  Ghazaryan  A. G.  Sargsyan  K. A.  Sedrakian  Kh. V. 《JETP Letters》2022,116(5):342-345
JETP Letters - An Erratum to this paper has been published: https://doi.org/10.1134/S0021364022330013  相似文献   
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