On the existence of stable pairing distributions

We formulate and analyze pair-formation models for multiple groups with general pairing rates and arbitrary mixing probabilities. Under the assumption of constant recruitment rates and equal average duration of all types of partnerships, we have shown that the dynamics are relatively simple because of the monotonicity properties of the dynamical system associated with the pairing/mixing of heterogeneous populations of male and female individuals. In fact, we have shown that the corresponding asymptotic stable paired distribution is given precisely by the asymptotic values of the matrices that prescribe the mixing/contact structure. In other words, if the sizes of the mixing subpopulations of males and females are asymptotically constant and if the average durations of partnerships are about the same regardless of type, then the matrices that describe the mixing between subpopulations also characterize the distribution of paired types. Alternatively, if the distribution of the average duration of relationships between individuals has a large variance then it may be impossible to detect any relationship between the mixing/contact structure and the observed distribution of paired types. The study of models with constant per-capita recruitment rates give rise to homogeneous systems of degree one. The analysis of the dynamics of pairs for models with exponentially growing populations of singles is complicated. So far, we are only able to classify the stability of all non-strictly positive boundary exponential solutions. From our incomplete analysis, it is not possible to detect necessary and sufficient conditions for the existence and stability of strictly interior exponential solutions. We cannot rule out the possibility of oscillations. The mathematical problems associated with the stability of exponential solutions of dynamical systems of degree one are of relevance in demography, epidemiology, and population dynamics.On leave from University of Alabama in Huntsville     

生物复苏——大绝灭后生物演化历史的第一幕

生命史是一部生物界短期,快速剧变与长期,慢速稳定相互交替的历史。大绝灭（即集群绝灭）事件反映了全球环境的大突变,点断了地质历史中的生命记录及其发展历程,预示着生物界的演化出现了最有意义的飞跃,近年来尝试研究大绝灭后全球生物界的残存－复苏及其基本型式,并探索复苏的控制因素,标志着地质科学中一个重心的转移（即从大绝灭转向其后的生物残存与复苏的研究）。生物复苏揭示了大绝灭后生物演化历史的第一幕,其研究的     

耐碱性芽孢杆菌碱性淀粉酶的研究：Ⅱ.菌株的诱变与产酶条件

耐碱性巨大芽孢杆菌（Ｂａｃｉｌｌｕｓ ｍｅｇａｔｅｒｉｕｍ）９－Ａ２经紫外线、甲基磺酸乙酯和硫酸二乙酯等多次诱变处理,获得一株产碱性α－淀粉酶能力较高的变异株Ｌ－４９。Ｌ－４９菌株比出发株的产酶能力提高近２．５倍,当以酵母膏为氮源,可溶性淀粉为碳源,初始ｐＨ９￣１０,种龄１８ｈ,接种量５％（Ｖ／Ｖ）,３０℃培养４８ｈ,酶活力可达７３０μ／ｍｌ。     

小麦品种联合试验效应及理论依据──Ⅰ.试验的地点环境效应

本文利用小麦品种区域试验材料,研究了联合试验地点对品种适应性鉴定的致变能力以及对试验区域的代表性,讨论了试验的效果．     

黄淮海地区夏玉米田一年生杂草的生态经济防治阈期研究

 本文通过北京和唐山多年多点田间试验,研究了黄淮海地区夏玉米田苗后放任和免除自生一年生杂草生长的相对时间与夏玉米相对产量的函数关系,并据此导出了该区夏玉米田一年生杂草的生态经济防治阈期计算模型。结果发现,该区夏玉米田一年生杂草的生态经济防治阈期约处在夏玉米苗后总生育期的(天)第11.2—50.9%之间。该区夏玉米生长季节中只要此期田间保持无草,便可望以最小的代价和费用,最大限度地使杂草弃害扬利,从而获得较高的生态经济除草效益。     

汉防己甲素及克矽平对矽肺大鼠Ⅰ型和Ⅲ型胶原mRNA的影响

汉防己甲素（汉甲）及克矽平（Ｐｏｌｙｖｉｎｙｌｐｙｒｉｄｉｎｅ－Ｎ－Ｏｘｉｄｅ,ＰＶＮＯ）是目前较为有效的抑制矽肺纤维化的药物。本文研究了其对胶原ｍＲＮＡ水平的影响．斑点杂交实验表明大鼠接尘６０天和１２０天后α１（Ⅰ）及α１（Ⅲ）ｍＲＮＡ水平明显上升,经汉甲或克矽平治疗１个月或３个月后,胶原ｍＲＮＡ水平明显下降。原位杂交结果表明胶原ｍＲ－ＮＡ银颗粒与细胞性结节和增厚的肺泡壁的成纤维细胞分布重合。汉甲或克矽平治疗后银颗粒数下降。提示汉甲及克矽平对矽肺进程中的胶原基因表达增强有抑制作用。     

从水稻根部悬浮培养细胞分离原生质体及植株再生

以长香稻(Oryza sativa L．)(糯稻)的幼嫩种子根为材料,在Ms和N6培养基上诱导产生结构松软而分散的愈伤组织,经过AA液体培养基振荡悬浮培养,悬浮培养细胞经酶解后得到了活性较高的原生质体,试验结果表明这是分离原生质体较理想的材料。在附加2,4-D lmg／L(以下单位同)、KT(激动素)0．2、各氨酰胺876、天门冬酰胺266的Ms琼脂糖培养基中,诱导出了大量愈伤组织,在含KT2、NAA(α-萘乙酸)0．2、zT(玉米素)0．2、cH(水解酪蛋白)1000和4％椰子汁的N6培养基中成功地诱导出了由原生质体再生的植株。当代原生质体再生植株能正常开花、结实、产生种子;染色体数均为二倍性(2n＝24),最显著的特点是结实率低,穗粒数减步、生育期延迟。     

斑须蝽三代卵块的空间分布和田间抽样技术研究

通过田间调查和计算,明确了斑须蝽三代卵块呈聚集分布,且以负二项分布为主。理论抽样数当t＝1．00,D＝0．3时,n＝13．091/＋63．878,如果防治指标定为百株虫卵块12块时,则最大抽样数为173株,序贯抽样的累积虫卵块数量界限为：T0（N）＝0.12N±0．4735。田间随机取样以平行线和Z字形为最佳。     

Neurocircuitry of the basal ganglia studied by monitoring neurotransmitter release

The neurocircuitries of the basal ganglia are studied with in vivo microdialysis, with special consideration to dopamine transmission and its interaction with other neurotransmitter systems. The aim is to develop experimental models to study the pathophysiology and therapy of neurodegenerative disorders of the basal ganglia, as well as to develop models to study the short- and long-term consequences of perinatal asphyctic lesions. A main goal of these studies is to find and to characterize new treatments for these disorders.