Growth, photosynthesis and podophyllotoxin accumulation of Dysosma versipellis in response to a light gradient and conservation implications

Dysosma versipellis (Hance) M. Cheng ex Ying (Berberidaceae) is a rare and vulnerable, perennial herb endemic to China with pharmaceutical significance. Increasing habitat loss and over-exploitation of the plant has severely affected the plant’s in situ conservation, necessitating ex situ conservation and commercial cultivation. The light regime is a critical environmental factor contributing to successful ex situ conservation via efficient production of biomass and secondary metabolites. We investigated th...     

An overview of resistive random access memory devices

With recent progress in material science, resistive random access memory (RRAM) devices have attracted interest for nonvolatile, low-power, nondestructive readout, and high-density memories. Relevant performance parameters of RRAM devices include operating voltage, operation speed, resistance ratio, endurance, retention time, device yield, and multilevel storage. Numerous resistive-switching mechanisms, such as conductive filament, space-charge-limited conduction, trap charging and discharging, Schottky Emission, and Pool-Frenkel emission, have been proposed to explain the resistive switching of RRAM devices. In addition to a discussion of these mechanisms, the effects of electrode materials, doped oxide materials, and different configuration devices on the resistive-switching characteristics in nonvolatile memory applications, are reviewed. Finally, suggestions for future research, as well as the challenges awaiting RRAM devices, are given.     

关于亚纯函数的T方向

对亚纯函数的一个新奇异方向———T方向作出进一步的研究,讨论了对于一个亚纯函数取其小函数的情况下,其相应T方向的存在性.     

Explicit analytical solutions fof transport equations considering non-Fourier and non-Fick effects in porous media

Dryingprocessinporousmediawidelyexistsin manyfieldssuchasenergy,chemistry,biology,medicineandarchitectonics.Researchesintothiskind ofphenomenonaretraditionallybasedonFourierlaw andFicklaw.Thesetwolawsincludethehypotheses ofinfinitepropagationofheatandmassdisturbance,respectively.Suchanapproximateapproachisprecise enoughfortheconventionalunsteadyheatandmass transfer.However,forhighintensiveandrapiddry ingprocess,itcouldleadtoerrorstosomeextent.Therefore,itisnecessarytoconsiderthenon linearrel…     

一类四阶线性微分方程解的复振荡

研究齐次方程ｆ＾（４）＋ｋ２ｆ＾＋ｋ１ｆ＋ｅ＾ｚｆ＝０的复振荡问题,其中ｋ１、ｋ２为复常数,讨论了当方程存在非平凡解其零点的密指量等价于ｏ（ｅ＾ｒ）时,方程的非平凡解ｆ的一般表达式。     

双解析函数的一点注记

本文定义了双解析函数的孤立奇点,并讨论双解析函数极点的一个充要条件,最后例证双解析函数与解析函数孤立奇点的一个差异     

罗氏沼虾原肌球蛋白基因的克隆表达及变应原性鉴定

通过NCBI查找到罗氏沼虾原肌球蛋白的mRNA,根据其CDS区域设计特异引物,通过反转录聚合酶链反应(RT-PCR)克隆出目的基因片段,测序后将该片段克隆到原核表达载体 pET-28a 上,转化到 E. coli BL21(DE3)和E. coli Rosatta后,经异丙基-B-D-硫代乳糖苷(IPTG)诱导表达,用Ni2+亲和层析柱对重组变应原进行纯化.采用免疫印迹检测其与对虾过敏患者血清的 IgE 结合活性.对罗氏沼虾变应原进行了表达、鉴定及纯化,成功地获得了具有变应原活性的重组罗氏沼虾原肌球蛋白,为罗氏沼虾过敏性疾病的诊断、治疗奠定了基础.     

高阶线性微分方程的解在角域内的增长性及Borel方向

主要运用角域上的值分布理论和方法,研究了整系数高阶线性微分方程f(n)+An-1f(n-1)+…+A0f=0的解在角域内的增长性和Borel方向.假定Aj(0≤j≤n-1)满足某些条件,证明了方程的非零解在含有A0的λ(λ>0)级Borel方向的任意角域内的增长级为无穷,且非零解的无穷级Borel方向与A0的λ级Borel方向一致.     

关于2阶线性微分方程f″+Af’+Bf=0解的增长性

运用Nevanlinna值分布的理论和方法,研究了2阶亚纯系数线性微分方程f″+Af’+Bf=0解的增长性,在假设A或B具有有限或无穷亏值的不同条件下,证明了方程的每一非零解的增长级均为无穷.     

方程f″+Af'+Bf=0的解在角域内的增长性及Borel方向

运用角域内值分布的理论和方法,研究了整系数2阶线性微分方程f”+Af’+Bf=0的解在角域内的增长性和Borel方向.在给定条件下,证明了方程的每一非零解在含有B的λ(λ＞0)级Borel方向的任意角域内的增长级均为无穷,且B的λ级Borel方向与解的无穷级Borel方向一致.