快原子轰击质谱及其在金属有机配合物研究中的应用

本文介绍FAB质谱的原理、功能和优点。综述了FAB机理,讨论了影响FAB谱的因素。归纳了FAB法在金属有机配合物研究中的应用。     

Multiplicative posets

A functionf from the posetP to the posetQ is a strict morphism if for allx, y P withx we havef(x). If there is such a strict morphism fromP toQ we writeP Q, otherwise we writeP Q. We say a posetM is multiplicative if for any posetsP, Q withP M andQ M we haveP ×Q M. (Here (p ₁,q ₁)<(p ₂,q ₂) if and only ifp ₁<p ₂ andq ₁<q ₂.) This paper proves that well-founded trees with height are multiplicative posets.This research was supported in part by NSERC Grant #69-1325.     

A note on Littlewood-Paley inequality for arbitrary intervals in\mathbb{R}^{n*}

Using the extension of Journé's covering lemma to higher dimensional spaces due to J. Pipher and our observation, we present a simple proof of the boundedness of the Littlewood-Paley operator Δ in for 2≤p<∞ and n≥3. The project Supported by NSFC.