基于股票评论的投资者情绪对持有股票收益影响的研究

投资者行为易受互联网舆论的影响,进而造成股票收益的波动.分析投资者情绪对股票收益的影响方式有利于投资者规避投资风险,促进我国股票市场稳定发展.基于东方财富股吧2020年7月至2021年2月上证股票的评论数据,利用加权朴素贝叶斯分类模型构建了投资者情绪因子,并对情绪因子的构建方式进行了改进.随后将情绪因子引入中国版Fama-French三因子模型,针对单只股票和持股期为1个月的投资组合,基于线性回归、长短期记忆神经网络模型,从线性、非线性两个角度研究了投资者情绪对其持有股票收益率的影响.结果表明,投资者情绪对股票收益率具有非线性的正向影响.前一日的投资者情绪会对当日股票收益产生影响,投资者在研究期望收益率时需予以考虑.     

基于投资者情绪的市场均衡分析

在行为金融研究框架下,通过分析情绪投资者与理性投资者的市场均衡条件,构建基于投资者情绪的资产定价模型,并对模型进行了数值模拟。结果表明,投资者情绪是影响资产价格的重要因素:被情绪投资者高估的资产,其回报将下降;被情绪投资者低估的资产,其回报将增加;资产回报的变化程度与情绪投资者卖出低估资产的份额正相关,与资产预期回报金额的相关系数负相关;并且,乐观情绪与悲观情绪对资产价格的作用是非对称的。     

媒体信息量异常或有害股票收益

本文借助一个独特的数据样本,运用媒体对股票的剩余关注度模型,实证研究异常媒体信息量与股票收益之间的关系,以期为投资者进行投资决策提供一定的参考和指导。研究发现:异常媒体信息量越大,该股票在下一个月的平均收益率越低,存在媒体效应;由此所构造的零投资组合经CAPM模型、FF三因素模型和Car-hart四因素模型调整后,均能获取显著的超额收益,结果具有稳健性。此外,实证结果还表明媒体效应所带来的超额收益源于媒体信息量异常大的股票组合的显著低收益,本文认为,这种不对称现象产生的原因可能更多的是由投资者情绪导致的股票价格对媒体报道的过度反应,并进而导致较低的期望收益。     

投资者情绪和市场利率对证券市场指数收益影响特点的动态刻画

本文基于2006年10月到2015年6月市场层面的投资者情绪和上证综指收益率,刻画了投资者情绪和市场利率对证券市场指数收益率的影响。首先,本文通过误差修正模型研究了短期层面投资者情绪对证券市场收益的影响特点,补充了以往在长期层面和整体收益水平上投资者情绪对市场收益影响的研究。由于市场层面的投资者情绪会受到宏观政策影响,之后本文将市场利率作为政策因素,通过分位数回归分析了不同市场收益水平下,市场利率和剔除了宏观政策因素的投资者情绪对市场收益的影响。研究结果表明:投资者情绪和证券市场收益之间的关系在短期层面上更为显著;当我国的证券市场环境处于“牛市”时,市场利率和投资者情绪均会对证券市场指数收益产生显著的影响,且随着市场收益水平的逐步上升,市场利率的反向作用和投资者情绪的正向作用均会逐渐加强。     

基于贝叶斯推断的异质投资行为主体下理性投资者学习行为研究

从金融市场运行的微观角度出发,考虑市场中存在着具有双曲型绝对风险厌恶效用函数的理性投资者和广义行为效用函数的行为投资者两类代表性异质投资者.理性投资者会考虑行为投资者对价格的影响效应,进而通过遵循贝叶斯条件概率方式调整自身投资组合中的资产配置,这一过程称为学习过程.通过构建理性投资者的学习模型并分别设计与效用水平相一致的资产表现衡量指标以反应不同类型投资者对于资产的偏好排序,并可依此决定并比较理性投资者、理性学习型投资者和行为投资者的投资组合的资产筛选结果.通过以我国股票市场为对象进行实证研究,结果发现在市场处于上涨周期,可以明显的发现理性投资者会更多地考虑行为投资者的影响,学习过程较为明显;而在市场处于下跌周期,理性投资者则更多的根据先验判据决定资产组合配置.     

GARCH模型下基于偏最小二乘的欧式股指期权定价——来自香港恒生指数期权市场的证据

目前,股指期权呼之欲出,在这种形势下,本文对股指期权定价问题进行了研究。本文首先在GARCH模型的基础上导出期权定价估值公式,其次,在GARCH欧式股指期权定价模型的基础上,融入偏最小二乘技术,给出最终的欧式股指期权的偏最小二乘定价方法。最后,对香港恒指期权进行参数估计和GARCH建模,运用新的定价方法进行期权定价。研究发现,对最终期权价格影响最大的是GARCH模型的估计值;另外整个大盘的活跃程度、投资者情绪也有不可忽视的影响。这个结论为中国顺利发展指数期权市场提供了坚实有力的定价依据。     

我国A股市场投资者情绪是定价因子吗?

以股票价格变化的强弱和方向反映投资者的心理预期,选取流通性指标作为股票交易强弱的指标,股票买卖行为的人气指标作为投资交易方向的指标,从交易强弱和交易方向两个角度构建了投资者情绪综合指标(简记为ISI).选取2006年1月至2017年6月沪市A股上市公司为样本,进行了ISI与股票收益的时间序列分析和截面效应分析.研究结果表明,投资者情绪综合指标提高了预期收益率但降低了本期收益率,预期收益率具有显著的正向风险溢价.ISI自身也具有显著的正向风险溢价,对股票市场超额收益具有很好的解释能力.投资者情绪指标是中国股市一个重要的资产定价因子.     

沪深300股指期货定价偏差与投资者情绪

本文通过对沪深300股指期货定价偏差的统计分析、定价偏差与市场流动性和投资者情绪间的回归分析和VAR模型分析,发现我国期货市场上存在显著的正向的定价偏差,并且表现出一定的持续性;投资者情绪是最重要的影响因素;在中国股票市场缺乏卖空机制的条件下,投资者情绪主要通过非理性买入行为对定价偏差造成影响,并且在情绪高的时期影响更为显著。这些结论在一系列稳健性检验后仍然显著。说明我国金融市场还不够成熟和有效,市场上的套利行为无法有效减少噪声交易者对市场的影响,投机氛围较重,市场定价效率有待提高。     

基于动态调整的Copula-非线性分位数回归资产组合优化

为优化资产组合方案,考虑单资产分布的非对称性、异方差性、尖峰厚尾性等特征,资产之间的时变非线性相关性,建立了Copula-非线性分位数回归模型。本文的创新与特色,一是通过构建期望超额收益率与考虑动态损失厌恶效应的VaR比率函数,确定了目标函数的表达式,改变了使用超额收益率标准差度量风险,而实证研究中更关注资产的损失风险而非全部风险,未考虑投资者对于收益与损失非对称偏好的不足;二是通过建立基于支持向量机的非线性分位数回归模型,确定了边缘分布函数表达式,解决了普通模型无法处理非对称、非线性,依赖于分布假设的不足;三是通过构建混合Copula函数,确保能够有效捕捉金融市场中的尾部相关、非对称性,完善了刻画资产之间相关关系的模式;四是通过建立风险非线性叠加的资产总风险评价模型,确定了资产组合总风险的表达式,弥补了现有风险评价模型未考虑资产间的相关性的不足。实证结果表明,本文建立的模型预测性能高于其它模型,该模型有更高的VaR比率值,在单位风险下能够获得更高的资产组合效果。     

PLS情绪指数对中国股市风险收益关系的影响研究

从行为金融学角度研究投资者情绪对中国股市风险收益关系的影响,或有助于更好的解释风险收益关系.采用偏最小二乘法(PLS)构建新的投资者情绪综合指数,同时在对风险的度量中运用个股平均相关性代替总体方差来度量市场风险.研究结果表明PLS情绪指数比常用的主成分分析法所构建的情绪指数及单个情绪代理变量能更好的解释股市收益;平均相关性比市场波动更适合作为市场风险的度量指标;投资者情绪对风险收益关系有显著影响,其中在低情绪期风险和收益之间的相关性不显著,而高情绪期风险和收益之间呈现显著的负相关关系.由实证结果可知中国股市投资者存在非理性行为,应从行为金融的角度去考虑资产定价,同时对各指标的准确度量更有利于完善行为资产定价理论.     

社会互动,投资者情绪传染与资产泡沫——基于股票论坛发帖的实证研究

在资本市场中,投资者并不是相互独立的个体,而是相互学习、相互交流的。随着互联网的迅猛发展,这种社会互动变得更为频繁和普遍,因此社会互动对资产价格的影响也不容小觑。本文先通过理论建模提出理论假设:社会互动存在条件下,投资者互动会加剧市场情绪的传染,进而增加资产泡沫;当投资者情绪高涨时,投资者互动强度显著正向影响泡沫;当投资者情绪低落时,投资者互动强度显著负向影响泡沫;受社会互动影响,投资者活跃的交易会加剧市场情绪的传染,进而增加资产泡沫。之后本文基于股票论坛发帖构建社会互动、投资者情绪指标,验证了中国股票市场中本文理论假设的正确性。     

社会互动,投资者情绪传染与资产泡沫——基于股票论坛发帖的实证研究

在资本市场中,投资者并不是相互独立的个体,而是相互学习、相互交流的。随着互联网的迅猛发展,这种社会互动变得更为频繁和普遍,因此社会互动对资产价格的影响也不容小觑。本文先通过理论建模提出理论假设:社会互动存在条件下,投资者互动会加剧市场情绪的传染,进而增加资产泡沫;当投资者情绪高涨时,投资者互动强度显著正向影响泡沫;当投资者情绪低落时,投资者互动强度显著负向影响泡沫;受社会互动影响,投资者活跃的交易会加剧市场情绪的传染,进而增加资产泡沫。之后本文基于股票论坛发帖构建社会互动、投资者情绪指标,验证了中国股票市场中本文理论假设的正确性。     

投资者情绪对科创板市场收益率的影响——基于文本数据挖掘视角

本文以科创板市场为主要研究对象,基于文本数据挖掘方法探究了新冠疫情发生前和疫情期间投资者情绪对市场收益率的影响及其作用机制。利用东方财富股吧2019年7月至2020年3月的日度科创板股票评论数据,基于Bi-LSTM深度学习技术对文本数据情感倾向进行分类,建立投资者情绪指数。通过构建双向固定效应的联立方程模型,采用2SLS方法估计投资者情绪对科创板市场收益率的作用,并检验在经济平稳运行和受新冠疫情冲击期间该作用的差异性。实证分析及稳健性检验的结果均表明,投资者情绪通过影响交易量进而影响科创板股票市场收益率,这种正向作用在1%的置信水平下显著。此外,投资者情绪对科创板收益率的影响在经济平稳运行和受新冠疫情冲击期间均保持稳健,且在新冠疫情期间作用更强。本研究成果对于新冠疫情期间我国证券市场监管层完善科创板交易机制,以及对中小投资者优化投资战略具有重要意义。     

关于无风险资产不存在时资产组合选择的研究

以往关于资产组合选择的研究大多假设市场上存在无风险资产,但无风险资产实际上是不存在的.当不存在无风险资产时,假设投资者的效用定义在消费上,消费一直是投资者财富的一个固定比例,投资者的最优资产组合由两部分组成:短视的资产组合和对冲组合.假设只有股票和债券两种风险资产,当股票和债券的风险具有负的相关性时,投资者现在会消费更多,同时也会在股票上投资更多;两者正相关时,投资者无法降低风险,会减持股票并降低当前消费;两者不相关时,投资者持有的股票权重和存在无风险资产时一样.最后,还推导出了多种资产情况下最优消费和资产组合的解析表达式.     

Static portfolio choice under Cumulative Prospect Theory

We derive the optimal portfolio choice for an investor who behaves according to Cumulative Prospect Theory (CPT). The study is done in a one-period economy with one risk-free asset and one risky asset, and the reference point corresponds to the terminal wealth arising when the entire initial wealth is invested into the risk-free asset. When it exists, the optimal holding is a function of a generalized Omega measure of the distribution of the excess return on the risky asset over the risk-free rate. It conceptually resembles Merton’s optimal holding for a CRRA expected-utility maximizer. We derive some properties of the optimal holding and illustrate our results using a simple example where the excess return has a skew-normal distribution. In particular, we show how a CPT investor is highly sensitive to the skewness of the excess return on the risky asset. In the model we adopt, with a piecewise-power value function with different shape parameters, loss aversion might be violated for reasons that are now well-understood in the literature. Nevertheless, we argue that this violation is acceptable.     

Optimal dynamic asset allocation for DC plan accumulation/decumulation: Ambition-CVAR

We consider the late accumulation stage, followed by the full decumulation stage, of an investor in a defined contribution (DC) pension plan. The investor’s portfolio consists of a stock index and a bond index. As a measure of risk, we use conditional value at risk (CVAR) at the end of the decumulation stage. This is a measure of the risk of depleting the DC plan, which is primarily driven by sequence of return risk and asset allocation during the decumulation stage. As a measure of reward, we use Ambition, which we define to be the probability that the terminal wealth exceeds a specified level. We develop a method for computing the optimal dynamic asset allocation strategy which generates points on the efficient Ambition-CVAR frontier. By examining the Ambition-CVAR efficient frontier, we can determine points that are Median-CVAR optimal. We carry out numerical tests comparing the Median-CVAR optimal strategy to a benchmark constant proportion strategy. For a fixed median value (from the benchmark strategy) we find that the optimal Median-CVAR control significantly improves the CVAR. In addition, the median allocation to stocks at retirement is considerably smaller than the benchmark allocation to stocks.     

Portfolio optimization with a neural network implementation of the coherent market hypothesis

Capital market research seems to be widely governed by traditional static linear models like arbitrage pricing theory and capital asset pricing model, though there is some evidence that better results can be achieved using nonlinear approaches. In this study we described a portfolio optimization model based on artificial neural networks embedded in the framework of a nonlinear dynamic capital market model, the coherent market hypothesis. The main advantage of this theory is that it drops the premise of rational investors and therefore relaxes the precondition of approximately normally distributed stock returns. Neural networks are used to estimate the return distributions in order to forecast the fundamental situation and the level of group behavior of the specific stocks. On the basis of these forecasts the relative stock performance is predicted and used to manage stock portfolios, In a simulation with out-of-sample data from 1991–1994 a portfolio constructed from the eight best ranked stocks achieved an annual return rate about 25% higher than that of the market portfolio and one built from the eight worst ranked stocks attained a return about 25% lower than the market portfolio's return rate. A hedging strategy based on the two aforementioned portfolios leads to a consistently positive annual return of about 25% regardless of the movements of the market portfolio with only 41% of the risk of a buy and hold strategy in the market portfolio.     

Portfolio-optimization models for small investors

Since 2010, the client base of online-trading service providers has grown significantly. Such companies enable small investors to access the stock market at advantageous rates. Because small investors buy and sell stocks in moderate amounts, they should consider fixed transaction costs, integral transaction units, and dividends when selecting their portfolio. In this paper, we consider the small investor’s problem of investing capital in stocks in a way that maximizes the expected portfolio return and guarantees that the portfolio risk does not exceed a prescribed risk level. Portfolio-optimization models known from the literature are in general designed for institutional investors and do not consider the specific constraints of small investors. We therefore extend four well-known portfolio-optimization models to make them applicable for small investors. We consider one nonlinear model that uses variance as a risk measure and three linear models that use the mean absolute deviation from the portfolio return, the maximum loss, and the conditional value-at-risk as risk measures. We extend all models to consider piecewise-constant transaction costs, integral transaction units, and dividends. In an out-of-sample experiment based on Swiss stock-market data and the cost structure of the online-trading service provider Swissquote, we apply both the basic models and the extended models; the former represent the perspective of an institutional investor, and the latter the perspective of a small investor. The basic models compute portfolios that yield on average a slightly higher return than the portfolios computed with the extended models. However, all generated portfolios yield on average a higher return than the Swiss performance index. There are considerable differences between the four risk measures with respect to the mean realized portfolio return and the standard deviation of the realized portfolio return.