Feller—Trotter算子的局部饱和定理

利用Bajsanski-Bajanic抛物线引理建立Feller-Trotter算子的局部小“ο”饱和定理,进一步地应用所得到结论建立了(C_)类算子半群概率表示的局部饱和定理。     

具有不定位势Kirchhoff型Schrödinger-Bopp-Podolsky系统解的存在性

研究Kirchhoff型Schrödinger-Bopp-Podolsky系统,考虑位势函数V不定的情况。此时Schrödinger算子-Δ+V具有有限维负空间。利用Morse理论,得到Kirchhoff型Schrödinger-Bopp-Podolsky系统非平凡解的存在性。     

Influence of bistramide A on the twitch tension in rat atrial heart muscle

Bistramide A, a new toxin isolated from the UrochordateLissoclinum bistratum Sluiter, was applied to rat auricular heart muscle bundles. At a stimulation frequency of 0.2 Hz, the toxin induces a dose-dependent reduction of the stimulated twitch tension force; it decreases and shortens the duration of the plateau and the slow repolarizing phase of the action potential. In the control solution, switching from a stimulation frequency of 0.2 Hz to 1 Hz decreases the force with which a positive potentiation develops either at a maintained high frequency or after switching from 1 Hz to 0.2 Hz. Bistramide A reduces both the force evoked at 1 Hz and the potentiation. The data suggest that Bistramide A blocks Na⁺ conductance; inhibits Ca⁺⁺ channels in a time-and frequency-dependent manner; reduces Na⁺–Ca⁺⁺ exchange activity; but does not modify the ability of the sarcoplasmic reticulum to be refilled although the rate of Ca⁺⁺ accumulation is decreased.     

完全不可约算子的近期研究

总结近两年来有关完全不可约算子更深入的工作。它包括了如下几个方面：（１）完全不可约算子的谱图形和精致的完全不可约算子的存在性;（２）算子的完全不可约分解的唯一性;（３）完全不可约算子的紧扰动和（ｕ＋Ｋ）轨道。文中列出的一些结果回答了江泽坚、Ｈｅｒ－ｒｅｒｏ有关完全不可约算子的部分猜测和问题。     

矩阵函数谱算子的几何性质

该文讨论矩阵函数谱算子的几何性质及其应用。     

力学量算符本征函数的正交归一性

文中讨论了力学量算符本征函数的正交归一化性质,给出了得到正交归一化函数的方法。     

电化学原子层外延及Te,CD元素欠电势沉积研究

阐述了一种处延沉积化合物半导体的新方法－电化学原子层外延（ＥＣＡＬＥ）并对其基础欠电势沉积（ＵＰＤ）进行了讨论,着重研究了Ⅱ,Ⅳ族元素Ｃｄ,Ｔｅ的电化学欠电势沉积,根据电化学循环伏安曲线,研究了Ｔｅ和Ｃｄ在Ｓｉ－Ａｕ（１１１）基片上以及交替生长过程中ＵＰＤ沉积电位及相应覆盖度值,由此确定了在Ｓｉ－Ａｕ（１１１）衬底上交替沉积Ｔｅ,Ｃｄ原子层的方法,在此基础上,初步进行了多次交替沉积,并用ＡＦＭ与Ａ     

钝感火药装药膛内实际燃烧规律的研究

目的 研究钝感火药装药膛内的实际燃烧规律,方法 制备一种双基钝感火药,并在大口径火炮上进行射击实验,用内弹道势平衡的方法研究了该钝感火药装药膛内的实际燃烧规律,结果 采用钝感火药装药后,膛内实际燃烧的热平衡点参数向后移动,钝感 火药装药燃气生成函数可分别用三次函数和二次函数的拟合式表示,其膛内实际燃烧速度函数可表示为以相结压力冲量为自变量的指数函数或正比函数,结论利用内弹道势平衡方法研究钝感火药装     

On Riemann-Finsler geometry

The history of Finsler geometry is reviewed and briefly recent development in Finsler geometry and its application is completed systematically. Furthermore, an interesting open problem has been proposed in this field.     

Harmonic maps with potential from complete manifolds

Harmonic maps with potential from complete manifolds are considered. This is a new kind of maps more general than the usual harmonic maps relating to many interesting problems such as equilibrium system of ferromagnetic spin chain and Neumann motion. Aiming at the general properties, the author derives basic gradient estimates and then Liouville type results for these maps, which are interesting in constrast to those of the usual harmonic maps for the presence of potentials.