基于PEG-DOPA的可降解水凝胶的制备及性质

多巴(DOPA)作为一种生物配体,由于其独特的生物粘附性在近来的研究中受到广泛关注。本研究中将DOPA分子和二硫键修饰于四臂聚乙二醇分子(T-PEG)的末端,利用高碘酸钠(NaIO4)实现其快速交联,得到了水凝胶。研究表明,该水凝胶在不同浓度的谷胱甘肽(GSH)作用下可实现在不同时间的降解,DOPA分子的引入显著提高了该水凝胶的机械强度。3D细胞培养及毒性测试表明,该水凝胶对骨髓间质干细胞(BMSCs)的生长有较好的促进作用。     

极小内射分解最后项的基座

设$\Lambda$和$\Gamma$均是左、右Noether环, 广义倾斜模;(拟)k-Gorenstein模;基座;极小内射分解;内射维数教育部博士点基金(批准号: 20060284002)、 国家自然科学基金(批准号: 10771095)和江苏省自然科学基金(批准号: BK2007517)资助项目2009-01-192009-04-232009-12-20设$\Lambda$和$\Gamma$均是左、右Noether环, 广义倾斜模;(拟)k-Gorenstein模;基座;极小内射分解;内射维数教育部博士点基金(批准号: 20060284002)、 国家自然科学基金(批准号: 10771095)和江苏省自然科学基金(批准号: BK2007517)资助项目2009-01-192009-04-232009-12-20设$\Lambda$和$\Gamma$均是左、右Noether环, $_{\Lambda}U$是一个广义倾斜模且$\Gamma =\End (_{\Lambda}U)$. 对非负整数$k$, 如果$_{\Lambda}U$是$(k-2)$-Gorenstein的且$_{\Lambda}U$和 $U_{\Gamma}$的内射维数均是$k$, 则$_{\Lambda}U$的极小内射分解最后项的基座是非零的．     

几乎强正则环及其扩张

在强正则环的基础上引入几乎强正则环的概念,它们是介于局部环和VNL环之间的一类环.给出几乎强正则环的若干例子,讨论它们的扩张.     

室内聚光测试系统的研究

为弥补因太阳模拟器光线发散角大、测试口径小不适用于光伏聚光系统测试的缺陷,设计了大口径、高平行度的事内聚光测试系统.另外还提出了一种新的聚光测试方法:分立光谱局部测量法.首先选二阶菲涅耳聚光系统为测试对象,利用单色光局部测量法测试该聚光系统的聚光效率,然后利用各种单色光的权重与聚光效率计算聚光系统的平均聚光效率,最后将...     

Morita Context环的T-幂零性和周期性

本文研究了Morita Context环C的T-幂零性、T-幂等性、T-稳定性和周期性、弱周期性、广义周期性、拟周期性.利用经典环论方法,获得了C的上述性质与C中A, B, V, W的性质之间的关系.     

基于非成像光学的发光二极管汽车后转向灯透镜设计

针对现有发光二极管（LED）汽车后转向灯存在的配光性能不准确、能量利用率低等问题,设计了一款准直配光一体化的LED后转向灯透镜。该透镜根据非成像光学原理和斯涅尔定理,通过迭代求解的方法设计而成,其高度为8．32mm,直径为12．64mm。利用光学软件TracePro对实际光源和后转向灯透镜进行光线追迹模拟,结果表明：在z方向4-80°,Y方向4-80。的矩形区间,发光强度均大于1．6cd;在x方向±20°,Y方向±10°内发光强度呈近似矩形分布,且各测试点结果均满足GB17905-2008要求。该透镜可精确控制LED发出光线,有利于提高配光性能及能量利用率。     

A fast and precise three-dimensional measurement system based on multiple parallel line lasers

This paper conducts a trade-off between efficiency and accuracy of three-dimensional(3 D)shape measurement based on the triangulation principle,and introduces a flying and precise 3 D shape measurement method based on multiple parallel line lasers.Firstly,we establish the measurement model of the multiple parallel line lasers system,and introduce the concept that multiple base planes can help to deduce the unified formula of the measurement system and are used in simplifying the process of the calibration.Then,the constraint of the line spatial frequency,which maximizes the measurement efficiency while ensuring accuracy,is determined according to the height distribution of the object.Secondly,the simulation analyzing the variation of the systemic resolution quantitatively under the circumstance of a set of specific parameters is performed,which provides a fundamental thesis for option of the four system parameters.Thirdly,for the application of the precision measurement in the industrial field,additional profiles are acquired to improve the lateral resolution by applying a motor to scan the 3 D surface.Finally,compared with the line laser,the experimental study shows that the present method of obtaining 41220 points per frame improves the measurement efficiency.Furthermore,the accuracy and the process of the calibration are advanced in comparison with the existing multiple-line laser and the structured light makes an accuracy better than 0.22 mm at a distance of 956.02 mm.     

具有非零分次基座的分次本原环的刻划

In this paper, we characterize the structure of group graded primitive rings having minimal graded one-sided ideals in terms of graded dual modules. We also show that two structure representations of this class of graded primitive rings are both in a sense uniquely determined by the graded primitive rings considered.     

分次根与自反根

Ｍ．Ｂｅａｔｔｉｅ和Ｐ．Ｓｔｅｗａｒｔ在文（１）中讨论了六种分次根与相应自反根的关系。作为该文的继续，本文首先定义了Ｋｏｅｔｈｅ根并讨论它与Ｋｏｅｔｈｅ自反根的关系。其次，进一步给出Ｌｅｖｉｔｚｋｉ自反根的刻画。最后，我们指出文（１）的两个错误结论，证明分次ｖｏｎ Ｎｅｕｍａｎｎ根与ｖｏｎ Ｎｅｕｍａｎ自反根恰好相等。     

分次环的分次Excellent扩张

本文引进了分次环的分次Excellent扩张概念,设S=⊕_(g∈G)S_g是R=⊕_(g∈G)R_g的分次Excellent扩张,证明了S是分次右V-环当且仅当R是分次右V-环,S是分次PS-环当且仅当R是分次PS-环,S是分次Von Neumann正则环当且仅当R是分次Von Neumann正则环。