Description: Ways for management to measure, integrate and use Enterprise Risk Management (ERM) information to analyze, compare, discuss, and monitor risks such that appropriate risk management decisions can be made.

Description: Abstract: An introduction to the Goals-Progress-Strategy (GPS) strategic risk management framework: an original synthesis of scenario based ERM, the Logical Framework Approach, and new metrics and methods. GPS improves strategic planning and execution and enables practical management of the risks a company faces in pursuit of its business goals. The framework provides a portfolio view of a company’s strategic objectives, a return on risk-adjusted capital measure, risk-intelligent decision making, and risk-adjusted performance measurement/compensation.

Description: The author constructed the efficient frontier of new business sales by modeling the embedded value and economic capital against a universe of possible growth rates of the three lines of business in a typical three-year planning horizon. The ERM function can use the efficient frontier of new business to provide a more rigorous analysis of the impact of growth rates on the firm’s overall capital efficiency and value creation, hence forming a feedback loop with the businesses in the planning process to optimize the growth strategy.

Description: Using basic actuarial principles to develop a reasonable spending budget and to keep spending/savings on track to meet financial objectives.

Description: The ORSA should be more than a compliance requirement -- its process should be an integral element of a company's governance and risk and strategic planning process used by both management and the board on a regular feedback loop basis. Similar to that used for ERM, it along with a carefully constructed set of metrics should serve as the springboard to be used to identify, control and mitigate short- and long-term risks, as well as to enable exploitation of opportunities to add shareholder and policyholder value. Risk can represent an opportunity from which insurers can leverage their knowledge and risk management capabilities to find and maintain a competitive edge. Part of the essay collection "Risk Metrics for Decision Making and ORSA"

Description: Introduction and table of contents of essay collection.

Description: This article discusses a good way for insurance companies to calibrate economic capital (tail risk level) that is consistent with the market opinion on its risk. It also establishes a bridge between a risk neutral evaluation and a real world evaluation.

Description: The purpose of this paper is to explore pension plan dynamics— – the behavior of a defined- benefit pension plan over time in an uncertain environment. We proceed by simulating the behavior of a model plan in a stochastically varying economic environment. While both the model and its environment are simplified, the model displays interesting behavior suggesting policy considerations that should be included in the design and funding of these plans.

Description: From the 41st ARC: a presentation focusing on risk management of a pension plan whose benefit is the greater of a defined benefit DB and a defined contribution DC plan. Hedging strategies are derived and illustrated, recognizing that the DB guarantee is like an option.

Description: This article pertains to the optimal asset allocation of surplus from an insurance company model. The insurance company is represented by a compound Poisson risk process which is perturbed by diffusion and has investments. The investments are in both risky and risk-free types of assets similar to stocks/real estate and bonds. The insurance company can borrow at a constant interest rate in the event of a negative surplus. Numerical analysis appears to show that an optimal asset allocation range can be estimated for certain parameters and compared with insurance data. Using a conservative method to minimize the probability of ruin, a reasonable optimal asset allocation range for a typical insurance company is about 4.5 to 8.2 percent invested in risky stock/real estate assets. An inequality and the exact solution are obtained for the pure diffusion equation. In addition, the asymptotic form of the ruin probability is shown to be a power function.