4 résultats pour « Monte Carlo Simulation »
This research introduces a Bayesian Network simulation model designed to quantify the effectiveness of Zero Trust Architecture (ZTA) within small-medium businesses (SMBs). By utilizing Monte Carlo simulations and historical data, the study validates how ZTA can reduce the likelihood of data breaches and the overall magnitude of cyber risk by up to 20 percent. The authors analyze critical implementation barriers, such as financial constraints and organizational resistance, providing a roadmap for resource-strapped firms to adopt "never trust, always verify" principles. Key findings highlight that credential-based attacks and insider threats are the most significant risks, which can be mitigated through core controls like encryption and multi-factor authentication. Ultimately, the model serves as a risk-informed decision tool to help SMBs enhance their cyber resilience and regulatory compliance.
The paper argues that Shapley allocation is the most suitable risk allocation method for financial institutions, balancing theoretical properties, accuracy, and practicality. It overcomes perceived computational intractability by replacing the exponential analytical approach with an efficient Monte Carlo algorithm that scales linearly and becomes preferable for ≥10-14 units. The study proposes solutions for negative allocations, a consistent multi-level hierarchical framework (PTD, CTD, BU approaches), and demonstrates applicability to large trading portfolios under Basel 2.5 and FRTB regimes, showing Shapley better captures diversification and hedging effects compared to simpler methods.
This report uses UK fire statistics to model insurance claims for a company next year. It estimates the total sum of claims by modeling both the number and size of fires as random variables from statistical distributions. Monte Carlo simulations in R are used to predict the probability distribution of total claim costs.
The paper proposes a novel approach using Monte Carlo Simulation to quantitatively prioritize project risks based on their impact on project duration and cost, addressing limitations of traditional risk matrices and enabling project managers to differentiate critical risks according to their specific impact on time or cost objectives.