害虫抗药性的显性水平与抗性进化

对杀虫剂的代谢抗性和主要靶标抗性的显性水平作了理论解释,其中包括昆虫对Bt抗性的显性水平的解释。并对抗性显性具有的多变性作了阐述。分析抗性显性水平与抗药性进化的关系,认为在抗性进化早期抗性表现为显性的基因频率上升快于抗性表现为隐性时;但在抗性等位基因频率较高且出现抗性纯合子个体时,抗性表现为隐性的基因频率上升显著快于抗性表现为显性时。最后论述抗性显性在抗性治理中的应用。     

甜菜夜蛾抗药性研究现状

就有关甜菜夜蛾Spodoptera exigua(Hbner)对常用杀虫剂的抗药性现状作综述。甜菜夜蛾对拟除虫菊酯类、有机磷类、氨基甲酸酯类杀虫剂已产生了较高水平的抗药性,其中山东泰安抗性种群对氯氟氰菊酯的抗性高达2445.5倍;对多杀菌素等生物杀虫剂产生了中低水平的抗性;对昆虫生长调节剂如虫酰肼的敏感性也有所降低,但昆虫生长调节剂依然是比较理想的防治药剂。对交互抗性及抗性治理也作了阐述。     

混配杀虫剂毒杀淡色库蚊的增效作用

溴氰菊酯是一种高效,广谱的拟除虫菊酯类杀虫剂。长期使用可使昆虫产生抗药性,为了解杀虫剂复配增效潜力,提高药效,延缓抗性,降低农药成本发展我国新的农药制剂。我们用溴氰菊酯兑马拉硫磷混配增效杀虫剂作试验。结果表明溴氰菊酯对马拉硫磷有明显的增效作用。     

云杉蚜虫-天敌-杀虫剂相互作用控制模型的动态特性

使用微分方程与控制理论研究了使用杀虫剂对一类云杉蚜虫与其天敌相互作用模型的动态特性的影响．其中包括云杉蚜虫-天敌-杀虫剂相互作用控制模型正平衡点存在个数及正平衡点的稳定性与杀虫剂使用量的关系．研究结果表明：适当地使用杀虫剂可以在天敌数量不足的情况下控制害虫爆发的事件．     

我国昆虫毒理学五十年来的研究进展

昆虫毒理学是植物保护、卫生保健及新杀虫剂的研究与开发等的理论基础。1949－1978年我国曾对杀虫剂和毒理学进行了大量研究,如生物性杀虫剂的开发与使用,害虫抗药性,杀虫剂的构效关系,环境因素对杀虫药剂作用的影响以及昆虫不育剂的探索等,其研究成就已有了详细的介绍[1]。本文仅就1979年以来,国内昆虫毒理学的研究进展从三个方面进行论述。五杀虫药剂分子毒理学研究杀虫剂进入昆虫体内后,抑制了靶酶正常的生理功能,或作用于神经轴突阻断了神经传导或产生毒素而导致昆虫死亡。另一方面昆虫机体对药剂产生反应又能改变杀虫剂分子的…     

昆虫抗药性产生机制

杀虫剂是害虫防治的有效途径之一,但随着杀虫剂长期和广泛的使用,昆虫种群对各种杀虫剂的敏感性降低,产生了抗药性,如何克服昆虫的抗药性是害虫综合治理的重要问题。近年来,借助基因组测序和遗传操作技术的发展,对昆虫抗药性的研究已经深入到细胞水平和分子水平,取得诸多重要的突破,为害虫抗性的控制奠定了理论基础。本文从常见杀虫剂的历史沿革及作用机理切入,从靶标抗性、代谢抗性和穿透抗性3个方面阐述了杀虫剂抗性产生的机制:杀虫剂作用位点的突变降低了靶标与杀虫剂的亲和力,细胞色素P450酶系和谷胱甘肽转移酶系的激活增加了杀虫剂的降解,表皮结构成分的变化和ABC转运蛋白的增加有效阻挡了杀虫剂的渗入。利用基因操作手段或抑制剂,对上述3种抗性机制的关键步骤进行调控可能成为未来杀虫剂抗性控制的新策略。     

张掖麦蚜对菊酯类杀虫剂的抗药性

麦长管蚜[Sitobion avenae(Fab.)]和麦二叉蚜[Schizaphis graminum(Rond.)]是为害麦类作物的主要蚜虫,在我国分布很广,为害严重。麦蚜的防治多采用乐果、氧化乐果、甲胺磷等农药。近年防效有下降趋势,故有改用杀螟松、抗蚜威等农药,也有用溴氰菊酯和氰戊菊酯类杀虫剂的。 在进行麦蚜抗药性研究中,作者发现防效较好的菊酯类杀虫剂,在甘肃省张掖的田间防蚜效果很差、于是我们选用5种菊酯类杀虫剂对不同地区麦蚜进行了毒力比较,同时作了田间防治试验,以期查明张掖麦蚜对菊酯类杀虫剂是否确有抗性存在。     

蚊虫的综合防治

防蚊灭蚊是防治或消灭蚊媒病的重要环节之一。从四十年代起,由于滴滴涕、六六六等一些高效杀虫剂的广泛应用以及杀虫剂使用方法和杀虫器械的改进进,蚊虫防治有了很大的发展,在蚊媒病的防治上起了重大作用。例如有些地区,采用滴滴涕、六六六以及其他杀虫剂作室内滞留喷洒,消灭或控制了疟疾的发生。于是在国外,化学     

化学杀虫剂对菜田节肢动物多样性的影响

分析了化学杀虫剂对菜田节肢动物结构组成、多样性变化等的影响,结果表明化学杀虫剂对菜田节肢动物的影响主要表现在物种组成、多样性指数及物种分布的均匀性等方面,尤其是对害虫类、捕食性天敌和蜘蛛类的影响尤为明显。停止化学杀虫剂使用后,菜田优势害虫种群趋势指数降低,天敌的控制作用明显增强,节肢动物多样性指数增大。因此,限制和停止化学杀虫剂的使用,恢复由于杀虫剂使用而破坏了的菜田环境,逐步增强天敌对优势害虫的控制能力,这在菜田害虫生态控制中具有重要作用。     

害虫综合治理模型及其最优控制

针对最优害虫综合治理问题,首先建立农作物药效模型,与害虫-天敌动态模型结合起来,建立喷洒杀虫剂和释放天敌的脉冲控制模型,并分析周期解的稳定性.然后利用最优控制理论,求出最适杀虫剂药量和喷洒时间间隔,使得杀虫剂药量在农作物的残留最少,同时使害虫数量控制在经济危害阈值以下,给出一个利用杀虫剂控制农业害虫的最佳方案.最后,通过数值模拟解释这一方案的执行.     

Nonlinear poisson equation for heterogeneous media

The Poisson equation is a widely accepted model for electrostatic analysis. However, the Poisson equation is derived based on electric polarizations in a linear, isotropic, and homogeneous dielectric medium. This article introduces a nonlinear Poisson equation to take into consideration of hyperpolarization effects due to intensive charges and possible nonlinear, anisotropic, and heterogeneous media. Variational principle is utilized to derive the nonlinear Poisson model from an electrostatic energy functional. To apply the proposed nonlinear Poisson equation for the solvation analysis, we also construct a nonpolar solvation energy functional based on the nonlinear Poisson equation by using the geometric measure theory. At a fixed temperature, the proposed nonlinear Poisson theory is extensively validated by the electrostatic analysis of the Kirkwood model and a set of 20 proteins, and the solvation analysis of a set of 17 small molecules whose experimental measurements are also available for a comparison. Moreover, the nonlinear Poisson equation is further applied to the solvation analysis of 21 compounds at different temperatures. Numerical results are compared to theoretical prediction, experimental measurements, and those obtained from other theoretical methods in the literature. A good agreement between our results and experimental data as well as theoretical results suggests that the proposed nonlinear Poisson model is a potentially useful model for electrostatic analysis involving hyperpolarization effects.     

Multifractality in the Peripheral Cardiovascular System from Pointwise Hölder Exponents of Laser Doppler Flowmetry Signals

We study the dynamics of skin laser Doppler flowmetry signals giving a peripheral view of the cardiovascular system. The analysis of Hölder exponents reveals that the experimental signals are weakly multifractal for young healthy subjects at rest. We implement the same analysis on data generated by a standard theoretical model of the cardiovascular system based on nonlinear coupled oscillators with linear couplings and fluctuations. We show that the theoretical model, although it captures basic features of the dynamics, is not complex enough to reflect the multifractal irregularities of microvascular mechanisms.     

一类考虑收获的时滞捕食系统的稳定性与Hopf分支研究

给出了一类考虑收获的时滞捕食系统的局部稳定性判断,并由规范型理论和中心流形定理推导出了Hopf分支的方向、稳定性等条件,最后给出了两个数值模拟例子验证了结论的正确性.     

Fluorescence-microscopy-based image analysis for analyte-dependent particle doublet detection in a single-step immunoagglutination assay

A novel fluorescence-microscopy-based image analysis method for classification of singlet and doublet latex particles is demonstrated and applied to a particle-based immunoagglutination assay for quantification of biomolecules in microliter-volume bulk samples. The image analysis method, verified by flow cytometric agglutination analysis, is based on a pattern recognition algorithm employing Gaussian-base-function fitting which allows robust identification and counting of singlets, doublets, and higher agglomerates of fluorescent microparticles. The immunoagglutination assay is experimentally modeled by a biotin-streptavidin interaction, with the goal of both theoretically and experimentally investigating the performance of a general immunoagglutination-based assay. For this purpose a theoretical model of the initial agglutination kinetics, based on particle diffusion combined with a steric factor determined by the level of specific and nonspecific agglutination, was developed. The theoretical model combined with the experimental data can be used to optimize an agglutination-based assay with regard to sensitivity and dynamic range and to estimate the affinity, receptor surface density, molecular and binding site sizes, and level of nonspecific binding that is present in the assay. The experimental results are in good agreement with the theoretical model, indicating the usefulness of the model for immunoagglutination assay optimization.     

Analysis of unstable behavior in a mathematical model for erythropoiesis

We consider an age-structured model that describes the regulation of erythropoiesis through the negative feedback loop between erythropoietin and hemoglobin. This model is reduced to a system of two ordinary differential equations with two constant delays for which we show existence of a unique steady state. We determine all instances at which this steady state loses stability via a Hopf bifurcation through a theoretical bifurcation analysis establishing analytical expressions for the scenarios in which they arise. We show examples of supercritical Hopf bifurcations for parameter values estimated according to physiological values for humans found in the literature and present numerical simulations in agreement with the theoretical analysis. We provide a strategy for parameter estimation to match empirical measurements and predict dynamics in experimental settings, and compare existing data on hemoglobin oscillation in rabbits with predictions of our model.     

Metabolic pathway analysis of a recombinant yeast for rational strain development

Elementary mode analysis has been used to study a metabolic pathway model of a recombinant Saccharomyces cerevisiae system that was genetically engineered to produce the bacterial storage compound poly-beta-hydroxybutyrate (PHB). The model includes biochemical reactions from the intermediary metabolism and takes into account cellular compartmentalization as well as the reversibility/irreversibility of the reactions. The reaction network connects the production and/or consumption of eight external metabolites including glucose, acetate, glycerol, ethanol, PHB, CO(2), succinate, and adenosine triphosphate (ATP). Elementary mode analysis of the wild-type S. cerevisiae system reveals 241 unique reaction combinations that balance the eight external metabolites. When the recombinant PHB pathway is included, and when the reaction model is altered to simulate the experimental conditions when PHB accumulates, the analysis reveals 20 unique elementary modes. Of these 20 modes, 7 produce PHB with the optimal mode having a theoretical PHB carbon yield of 0.67. Elementary mode analysis was also used to analyze the possible effects of biochemical network modifications and altered culturing conditions. When the natively absent ATP citrate-lyase activity is added to the recombinant reaction network, the number of unique modes increases from 20 to 496, with 314 of these modes producing PHB. With this topological modification, the maximum theoretical PHB carbon yield increases from 0.67 to 0.83. Adding a transhydrogenase reaction to the model also improves the theoretical conversion of substrate into PHB. The recombinant system with the transhydrogenase reaction but without the ATP citrate-lyase reaction has an increase in PHB carbon yield from 0.67 to 0.71. When the model includes both the ATP citrate-lyase reaction and the transhydrogenase reaction, the maximum theoretical carbon yield increases to 0.84. The reaction model was also used to explore the possibility of producing PHB under anaerobic conditions. In the absence of oxygen, the recombinant reaction network possesses two elementary modes capable of producing PHB. Interestingly, both modes also produce ethanol. Elementary mode analysis provides a means of deconstructing complex metabolic networks into their basic functional units. This information can be used for analyzing existing pathways and for the rational design of further modifications that could improve the system's conversion of substrate into product.     

Anion activation of dopamine beta-hydroxylase: a kinetic model

1. A theoretical analysis has been made of the mechanism of anion activation of dopamine beta-hydroxylase on the basis of accumulated experimental data. A model is presented that accounts for the numerous different effects of activating anions on the enzyme kinetics. This model has a general validity, since it holds for any of the kinetic mechanisms thus far proposed for dopamine beta-hydroxylase. 2. It has been shown that the results of this analysis have direct implications for the experimental conditions to be used in the study of the dopamine beta-hydroxylase reaction. 3. The present analysis has proved that, under appropriate assumptions, theoretical treatment of nonessential activation, so far limited to the single-substrate case, can be easily extended to steady-state multireactant enzymes.     

The strategy concept and John Maynard Smith’s influence on theoretical biology

Here we argue that the concept of strategies, as it was introduced into biology by John Maynard Smith, is a prime illustration of the four dimensions of theoretical biology in the post-genomic era. These four dimensions are: data analysis and management, mathematical and computational model building and simulation, concept formation and analysis, and theory integration. We argue that all four dimensions of theoretical biology are crucial to future interactions between theoretical and empirical biologists as well as with philosophers of biology.