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321.
Hans-Peter Nilles 《Nuclear Physics B》1977,121(1):151-158
Bounds on 〈E?n〉/〈E+n〈, 〉E+E?〈/〉E22〈 and 〈E+E?〉/〈E+〉〈E?〉 are direved for the processes νμN → μ?μ+(e+) + X and μN → μ?μ+ + X if dileptons are mediated by a heavy neutral lepton L0. The bounds are shown to be independent of the production mechanism and mass of L0. Useful conditional bounds are obtained relating the bounded quantities, which give information about the structure of the weak current responsible for L0 decay. 相似文献
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trans-4,4,10-Trimethyl-9-decalone ( = trans-5,5,8a-trimethyl-octahydronaphthalen-1(2H)-one; 1 ), when treated with trifluoroperacetic acid, gave the unexpected hydroxyspirolactone 7-hydroxy-7,11,11-trimethyl-1-oxaspiro[5.5]undecan-2-one ( 6 ), in which the two new O-atoms were introduced in a 1,2-trans relationship. The structure of this compound was conclusively proven by X-ray crystallography. The process involves the intermediacy of 7-membered lactone 2 , the expected Baeyer-Villiger product, which could also be successfully prepared under controlled conditions at 0° in a buffered medium containing Na2HPO4. 相似文献
325.
The azaborate K2[nido-NB10H11] is gained from nido-NB10H13 and K[BHEt3] in a 1:2 ratio. The anion [NB10H11]2?, which is isoelectronic with [C2B9H11]2?, reacts with [{η6-(C6R6) · RuCl2}2] (R = H, Me), [{η5-(C5Me5)RhCl2}2], or [Ni(PPh3)2Cl2] to give the azametalla-closo-dodecaboranes MNB10H11 with M = (C6Me6)Ru ( 2 ), (C6H6)Ru ( 3 ), (C5Me5)Rh ( 4 ), and (Ph3P)2Ni ( 5 ), respectively. The azametallaborane K[Co(NB10H11)2] ( 6 ), which contains a sandwich-type coordinated Co atom, is formed from K2[NB10H11] and CoCl2. The structure of 2 · CH2Cl2 was determined by X-ray diffraction. The products 2 – 6 can be derived from the icosahedral anion [B12H12]2? on replacing a BH2? moiety by the isoelectronic nitrene NH and a BH moiety by the isolobal metal-complex fragment M. The N atom is six-coordinated in the cluster skeletons 2 – 6 . 相似文献
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Hans-Peter Seidel 《Geometriae Dedicata》1990,36(2-3):375-388
This paper gives a complete classification of all connected 4-dimensional stable planes with the property that every point is the centre of a non-trivial central collineation. It is shown that under these assumptions the automorphism group has an open orbit on the point space. This implies the existence of an open subplane that carries the additional structure of a generalized symmetric space in the sense of differential geometry. Now the classification of all 4-dimensional generalized symmetric planes yields the desired classification.Dedicated to Professor H. Salzmann on his 60th birthday 相似文献
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