粮食综合生产能力影响因素的系统分析及其政策建议

以系统科学视角从理论和实证角度将粮食综合生产能力分解为四个因子。通过主成分回归发现,水资源禀赋等自然生产力因子是影响粮食综合生产能力的基本因素;机械化率等技术生产力因子和耕作制度等管理生产力因子是主要促进因素;政策生产力因子影响不太显著,却是保障粮食综合生产能力的稳定因素。在目前生产条件下,稳定农业生产资料价格,改善农业基础条件,提高技术投入,选择良性生产模式,改革耕作制度,发展多熟制的间作套种,是今后提高粮食综合生产能力的主要方向。     

消费者对转基因食品健康风险与生态风险认知实证研究

采用武汉市消费者抽样调查所获取的横截面数据,分析了消费者对GMF健康风险和生态环境风险的认知现状,并利用有序分类的Logistic回归模型研究了影响风险认知的主要因素。结果表明:大多数消费者对于GMF在人类健康和生态环境的风险认知上持中立态度,而消费者的受教育程度、是否涉及生物科技职业、对GMF了解程度、信息来源渠道、对GMF优缺点认识、对GMF食品标签关注度以及对GMF信任度等因素都对健康与生态风险认知产生显著影响。     

成长型科技创业企业的信用评价研究

创业企业经常受到外部的融资约束,对成长型科技创业企业尤其严重.因此,构建成长型科技创业企业的信用评价指标体系和模型非常必要.文章基于企业的动态财务数据,并将企业的成长与创新能力作为重要的评价指标,应用Logistic回归方法,提出了成长型科技创业企业的信用评价模型和方法,来动态评价企业的信用状况.通过模型比较和检验,证明其评价准确度较高.     

贫困脆弱性视角下参与式社区综合发展的精准“防贫”效应分析

利用贵州省纳雍县两个贫困行政村跨期十数年的农户追踪调查数据,从贫困脆弱性视角量化分析、评价不同时期参与式社区综合发展的“防贫”效应及其精准性。结果表明,欠发达地区农户的贫困脆弱性在1999-2011年期间降幅巨大（约下降99%）,抗风险冲击能力得到极大提升。总体上,参与式社区综合发展的“防贫”即期效应显著,可使农户贫困脆弱性指数降低5个百分点以上,然其“防贫”时滞效应却并不突出。分不同群体考察,参与式社区综合发展“防贫”虽存在一定“漏出效应”和“溢出效应”,但包容性较强、瞄准精度尚可,能惠及大多数“重度脆弱户”和“中度、轻度脆弱户”;换言之,除“微度脆弱户”、“极度脆弱户”及部分“重度脆弱户”外,其间各贫困脆弱组农户均能从中得到保障,然贫困脆弱性强度越高,所受保障程度愈小。不仅如此,参与式社区综合发展此种“防贫”的精准度可持续性差,无明显时滞效应。     

On distribution-weighted partial least squares with diverging number of highly correlated predictors

Summary.  Because highly correlated data arise from many scientific fields, we investigate parameter estimation in a semiparametric regression model with diverging number of predictors that are highly correlated. For this, we first develop a distribution-weighted least squares estimator that can recover directions in the central subspace, then use the distribution-weighted least squares estimator as a seed vector and project it onto a Krylov space by partial least squares to avoid computing the inverse of the covariance of predictors. Thus, distrbution-weighted partial least squares can handle the cases with high dimensional and highly correlated predictors. Furthermore, we also suggest an iterative algorithm for obtaining a better initial value before implementing partial least squares. For theoretical investigation, we obtain strong consistency and asymptotic normality when the dimension p of predictors is of convergence rate O { n ^1/2/ log ( n )} and o ( n ^1/3) respectively where n is the sample size. When there are no other constraints on the covariance of predictors, the rates n ^1/2 and n ^1/3 are optimal. We also propose a Bayesian information criterion type of criterion to estimate the dimension of the Krylov space in the partial least squares procedure. Illustrative examples with a real data set and comprehensive simulations demonstrate that the method is robust to non-ellipticity and works well even in 'small n –large p ' problems.     

Approximate Bayesian inference for latent Gaussian models by using integrated nested Laplace approximations

Summary.  Structured additive regression models are perhaps the most commonly used class of models in statistical applications. It includes, among others, (generalized) linear models, (generalized) additive models, smoothing spline models, state space models, semiparametric regression, spatial and spatiotemporal models, log-Gaussian Cox processes and geostatistical and geoadditive models. We consider approximate Bayesian inference in a popular subset of structured additive regression models, latent Gaussian models , where the latent field is Gaussian, controlled by a few hyperparameters and with non-Gaussian response variables. The posterior marginals are not available in closed form owing to the non-Gaussian response variables. For such models, Markov chain Monte Carlo methods can be implemented, but they are not without problems, in terms of both convergence and computational time. In some practical applications, the extent of these problems is such that Markov chain Monte Carlo sampling is simply not an appropriate tool for routine analysis. We show that, by using an integrated nested Laplace approximation and its simplified version, we can directly compute very accurate approximations to the posterior marginals. The main benefit of these approximations is computational: where Markov chain Monte Carlo algorithms need hours or days to run, our approximations provide more precise estimates in seconds or minutes. Another advantage with our approach is its generality, which makes it possible to perform Bayesian analysis in an automatic, streamlined way, and to compute model comparison criteria and various predictive measures so that models can be compared and the model under study can be challenged.     

The additive hazards model with high-dimensional regressors

This paper considers estimation and prediction in the Aalen additive hazards model in the case where the covariate vector is high-dimensional such as gene expression measurements. Some form of dimension reduction of the covariate space is needed to obtain useful statistical analyses. We study the partial least squares regression method. It turns out that it is naturally adapted to this setting via the so-called Krylov sequence. The resulting PLS estimator is shown to be consistent provided that the number of terms included is taken to be equal to the number of relevant components in the regression model. A standard PLS algorithm can also be constructed, but it turns out that the resulting predictor can only be related to the original covariates via time-dependent coefficients. The methods are applied to a breast cancer data set with gene expression recordings and to the well known primary biliary cirrhosis clinical data.     

ASSOCIATIONS BETWEEN AIR POLLUTION AND HOSPITAL VISITS FOR CARDIOVASCULAR DISEASES IN THE ELDERLY IN SYDNEY USING BAYESIAN STATISTICAL METHODS

Using generalized linear models (GLMs), Jalaludin  et al. (2006;  J. Exposure Analysis and Epidemiology   16 , 225–237) studied the association between the daily number of visits to emergency departments for cardiovascular disease by the elderly (65+) and five measures of ambient air pollution. Bayesian methods provide an alternative approach to classical time series modelling and are starting to be more widely used. This paper considers Bayesian methods using the dataset used by Jalaludin  et al.  (2006) , and compares the results from Bayesian methods with those obtained by Jalaludin  et al.  (2006) using GLM methods.     

Shrinkage inverse regression estimation for model-free variable selection

Summary.  The family of inverse regression estimators that was recently proposed by Cook and Ni has proven effective in dimension reduction by transforming the high dimensional predictor vector to its low dimensional projections. We propose a general shrinkage estimation strategy for the entire inverse regression estimation family that is capable of simultaneous dimension reduction and variable selection. We demonstrate that the new estimators achieve consistency in variable selection without requiring any traditional model, meanwhile retaining the root n estimation consistency of the dimension reduction basis. We also show the effectiveness of the new estimators through both simulation and real data analysis.