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MODELLING INSURANCE PORTFOLIO TURNOVER USING STATISTICAL TECHNIQUES

Format: MS WORD  |  Chapter: 1-5  |  Pages: 65  |  Users found this project useful  |  Price NGN5,000

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Modelling Insurance Portfolio Turnover Using Statistical Techniques

 

Abstract

Insurance portfolio turnover is an important measure of the rate at which insurance policies enter, remain within, and leave an insurer’s portfolio over a given period. Changes in portfolio turnover can influence premium income, policy persistency, claims experience, administrative expenses, and the overall stability of insurance operations. Statistical modelling provides useful techniques for examining historical portfolio movements and identifying patterns that can support effective actuarial and insurance management decisions. The study examines the use of statistical techniques in modelling insurance portfolio turnover. It will focus on the extent to which policy additions, renewals, cancellations, lapses, and withdrawals contribute to changes in the composition and size of an insurance portfolio. The study will also examine historical turnover patterns and assess their implications for premium income, portfolio stability, and future insurance business performance. Specific statistical techniques such as descriptive statistics, trend analysis, correlation analysis, regression models, and time series methods will be considered in modelling portfolio turnover. The study will examine variables including new business acquisition, policy renewal rates, policy lapses, cancellations, policy duration, and premium income. These techniques are expected to provide a structured basis for identifying the major patterns and movements associated with insurance portfolio turnover. A quantitative research approach will be adopted for the study. Historical insurance portfolio data covering policy counts, new policies, renewals, cancellations, lapses, and premium income will be analysed using appropriate statistical and actuarial techniques. Descriptive measures will be used to summarize portfolio movements, while regression and time series techniques will be applied to examine relationships and forecast possible changes in portfolio turnover over time. The study is expected to reveal noticeable variations in insurance portfolio turnover across different periods and policy categories. Higher levels of new policy acquisition and renewal are expected to contribute to portfolio expansion, while increased lapses and cancellations may result in portfolio contraction. The statistical models may also indicate that some portfolio characteristics have stronger relationships with turnover than others and may provide useful forecasts of future portfolio movements. The findings are expected to provide useful information for insurance companies, actuaries, underwriters, and portfolio managers. A reliable model of portfolio turnover may support better premium income forecasting, policy retention strategies, portfolio monitoring, business planning, and resource allocation. It may also help insurers identify periods of high portfolio instability and develop appropriate measures for maintaining a balanced and sustainable portfolio. The study concludes that statistical techniques can provide an effective approach to understanding and forecasting insurance portfolio turnover. It is therefore recommended that insurance companies maintain accurate historical portfolio records and regularly apply statistical models to monitor policy movements. Periodic evaluation of turnover patterns may enable insurers to improve portfolio management, strengthen policy retention, enhance revenue stability, and make more informed actuarial and strategic decisions.

Keywords: Insurance Portfolio Turnover, Statistical Modelling, Insurance Portfolio, Policy Lapse, Policy Renewal, Policy Cancellation, Portfolio Management, Premium Income, Policy Persistency, Time Series Analysis, Regression Analysis, Actuarial Modelling, Insurance Business, Portfolio Stability, Insurance Forecasting.

 

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MODELLING INSURANCE PORTFOLIO TURNOVER USING STATISTICAL TECHNIQUES

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