入侵植物紫茎泽兰遗传变异及克隆多样性研究

现存植被与其花粉分布的关系可作为利用化石花粉图谱重建古植被时的参照，因此，理解现存表土花粉分布格局对解释花粉图谱十分关键。提高花粉鉴定精度是孢粉学和古生态学家一直努力想要解决的关键问题。目前的孢粉学方法将表土花粉鉴定到属的水平都十分困难，因此造成依据花粉图谱进行植被重建的时候出现无法矫正的误差。本研究用分子生物学方法将藜科植物表土花粉鉴定精度从科的水平提高到种的水平。表土花粉样品取自新疆中部样带，利用样带内所有出现的藜科植物共19个种建立藜科植物核基因内转录间隔1区（ITS1）序列库，然后通过巢式聚合酶链式反应（PCR）进行单粒表土花粉的ITS1序列扩增和测序，与序列库中的序列进行比对，从而确定单粒花粉来自哪种藜科植物。这种相对简单的以PCR为基础的方法可以将表土花粉鉴定到种，使在种的水平解释植被与花粉分布的关系成为可能。 紫茎泽兰（Eupatorium adenophorum）是广泛分布在中国西南的入侵植物。以无融合生殖为主，其压条性克隆繁殖方式经常被忽视，本文以紫茎泽兰为例，研究无融合生殖和压条性克隆繁殖为主的入侵种群遗传变异与克隆多样性，分析无融合生殖入侵种群具有高度竞争力和适应能力的分子机制。实验用AFLP分子标记检测了包括缅甸一个种群在内的17个种群的基因组多样性，结果表明，紫茎泽兰是多克隆植物，有丰富的基因型数量，遗传多样性水平低（He＝0.0439），大部分（73.59%）遗传变异存在于种群内，种群间存在显著遗传分化。紫茎泽兰克隆生长策略为游击型，倒伏性克隆繁殖有助于小范围内种群的扩张。各种群基因型组成存在很大差异，但基因型间相似性很高，有相当多的基因型可能来自遗传重组。紫茎泽兰的有性繁殖比例可能比以往所推测的高得多，有助于保持基因型的多样性。

石榴裂果发生规律及其防治对策研究

石榴裂果是云南蒙自石榴生产中的突出问题 ;从幼果期至成熟果期均会发生裂果。一般果园裂果率为 2 0 %～2 5 % ,严重的果园达 5 0 %～ 70 % ,造成严重经济损失。在掌握其发生规律的基础上 ,采取春初施足农家肥 ,花期至幼果期每间隔 7～ 10d灌水 1次 ;幼果期至果实膨长期适当控水 ,每间隔 10～ 15d灌水 1次 ;临近雨季前 1个月逐增浇灌水频率 ,每间隔 7～ 10d灌水 1次 ,并以少量多次施肥。缓解前期干旱、气候干燥和与后期雨季连续降雨、果园高湿矛盾 ,增强果皮活性、韧性和抗性 ,控制好主要病虫害。裂果率由原来的 2 0 %～ 2 5 %降为现 2 .5 %～ 3.7%。

The post-processed Galerkin method applied to non-linear shell vibrations

We present the results of a computational study of the post-processed Galerkin methods put forward by Garcia-Archilla et al. applied to the non-linear von Karman equations governing the dynamic response of a thin cylindrical panel periodically forced by a transverse point load. We spatially discretize the shell using finite differences to produce a large system of ordinary differential equations (ODEs). By analogy with spectral non-linear Galerkin methods we split this large system into a 'slowly' contracting subsystem and a 'quickly' contracting subsystem. We then compare the accuracy and efficiency of (i) ignoring the dynamics of the 'quick' system (analogous to a traditional spectral Galerkin truncation and sometimes referred to as 'subspace dynamics' in the finite element community when applied to numerical eigenvectors), (ii) slaving the dynamics of the quick system to the slow system during numerical integration (analogous to a non-linear Galerkin method), and (iii) ignoring the influence of the dynamics of the quick system on the evolution of the slow system until we require some output, when we 'lift' the variables from the slow system to the quick using the same slaving rule as in (ii). This corresponds to the post-processing of Garcia-Archilla et al. We find that method (iii) produces essentially the same accuracy as method (ii) but requires only the computational power of method (i) and is thus more efficient than either. In contrast with spectral methods, this type of finite-difference technique can be applied to irregularly shaped domains. We feel that post-processing of this form is a valuable method that can be implemented in computational schemes for a wide variety of partial differential equations (PDEs) of practical importance.