玉米根细胞正面向外和内翻外质膜囊泡的分离

利用水双相分配分离法从玉米根细胞提取原生质膜囊泡。其质膜成分特异的K~+,Mg~(2+)—ATP酶活性比膜粗提液高1.67倍。其他细胞器标记酶活性在质膜组分中很低或没有。特异染色电镜形态学定量统计表明质膜组分中90％以上是质膜囊泡。去污剂刺激ATP酶活性实验证明,约92％囊泡是正面向外的。应用此法也证明NAD(P)H—氧化酶可能是跨膜存在的,其催化Fe~(3+)还原的位点可能在膜的内侧。应用高盐冻—融法并结合水双相分配分离法处理正面向外囊泡,可获得内翻外质膜囊泡,实验证明它不仅纯度高而且封闭。     

关于图的色性

本文引进了一个新的记号,研究色多项式的根全为非负整数的图的色性。     

论北秦岭加里东期造山作用

提出北秦岭加里东造山带由华北地块南缘，以未变质—浅变质沉积岩系为主体的前陆褶断带和北秦岭以中—深变质岩系及强烈岩浆活动为特征的山根带两个主要部分组成。认为它自成体系，相应的变质、变形、岩浆作用发育。该造山带是早古生代未秦岭古洋盆沿商丹—桐柏一线俯冲、消减，促使秦岭古岛弧系碰撞华北地块，造成弧后边缘海闭合所致，是显生宙秦岭造山带形成演化进程中的重大构造事件之一。     

求解根轨迹方程的幅角算法

本文介绍求解根轨迹方程的一种新算法,它以数值迭代为主,以代数方程的解析算法为辅,使用迭代函数的1～3阶导数来预报校正迭代步长,因而较好地解决了算法收歛问题,此算法对有无纯滞后的系统均适用。     

关于一级复合反应动力学方程组的简捷解法

本文利用待系数的方法,给出了一级复合反应的微分方程组的求解公式。利用此公式,其计算需用到矩阵与向量的乘积运算,这极大地简化了求解过程,     

三次函数的实根与极值

本文用初等的方法研究了定义在实数集上的三次函数存在重根的条件，并且讨论了各种特殊的三次函数的实根问题，还研究了具有实重根的三次函数在特定的实数区间上的最值问题．     

On Solutions of the q-Hypergeometric Equation with q N = 1

We consider the q-hypergeometric equation with q ^N = 1 and , , . We solve this equation on the space of functions given by a power series multiplied by a power of the logarithmic function. We prove that the subspace of solutions is two-dimensional over the field of quasi-constants. We get a basis for this space explicitly. In terms of this basis, we represent the q-hypergeometric function of the Barnes type constructed by Nishizawa and Ueno. Then we see that this function has logarithmic singularity at the origin. This is a difference between the q-hypergeometric functions with 0 < |q| < 1 and at |q| = 1.     

The Two-Step Nilpotent Representations of the Extended Affine Hecke Algebra of Type A

We define a set of cell modules for the extended affine Hecke algebra of type A which are parametrised by SL_n()-conjugacy classes of pairs (s, N), where s SL_n() is semisimple and N is a nilpotent element of the Lie algebra which has at most two Jordan blocks and satisfies Ad(s)·N=q ² N. When q ²–1, each of these has irreducible head, and the irreducible representations of the affine Hecke algebra so obtained are precisely those which factor through its Temperley–Lieb quotient. When q ²=–1, the above remarks apply to a subset of the cell modules. Using our work on the cellular nature of those quotients, we are able to obtain complete information on the decomposition of the cell modules in all cases, even when q is a root of unity. They turn out to be multiplicity free, and the composition factors may be precisely described in terms of a partial order on the pairs (s, N). These results give explicit formulae for the dimensions of the irreducibles. Assuming our modules are identified with the standard modules earlier defined by Bernstein–Zelevinski, Kazhdan–Lusztig and others, our results may be interpreted as the determination of certain Kazhdan–Lusztig polynomials. [This has now been proved and will appear in a subsequent work of the authors.]The second author thanks the Australian Research Council and the Alexander von Humboldt Stiftung for support and the Universität Bielefeld for hospitality during the preparation of this work.     

伴随多项式与↑-Pl0∪Dn色等价图的刻画

文章在n≠3（mod5）的条件下刻画了↑-Pl0∪Dn的补图的色等价图,并给出这种图色唯一的条件。     

Lehmer DH数与其逆之差的分布性质

设素数 p≥ 3,对模 p的任一原根 x,且 1≤ x相似文献