Investigates conditions for risk or utility functionals to be sensitive to large losses.
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This paper discusses the sensitivity of the long-term expected utility of optimal portfolios for an investor with constant relative risk aversion. Under an incomplete market given by a factor model, we consider the utility maximization problem with long-time horizon. The main purpose is to find the long-term sensitivit…
Worst-Case Sensitivity measures model sensitivity to uncertainty set size.
The paper reduces xVA calculations by approximating sensitivities.
Paper proposes a new FRL algorithm for continuous sensitive attributes using EIPM.
Reverse sensitivity analysis for risk models under various stresses.
Extends expected value framework for cost-sensitive causal decision-making.
The paper studies risk-sensitive learning schemes and provides learning bounds for empirical OCE minimizers.
Proposes ICE-based metric for better understanding interactions in black-box models.
Study cash-flow forecasting for derivatives, aligning with replication strategy and addressing timing frictions.
The paper links labor income risk to stock returns using industry portfolio returns.
Transformers for binary decisions are sensitive to evidence order, leading to unreliable outcomes.
New method calculates sensitivity of system failure probability.
Simplified equation predicts model sensitivity to data.
New features generated from kernel methods are minimally dependent on sensitive features.
Loss-calibrated EP improves Bayesian decision-making by focusing on utility-sensitive posterior approximations.
Paper proposes a cost-sensitive conformal training method with provably controllable learning bounds.
The objective in a traditional reinforcement learning (RL) problem is to find a policy that optimizes the expected value of a performance metric such as the infinite-horizon cumulative discounted or long-run average cost/reward. In practice, optimizing the expected value alone may not be satisfactory, in that it may be…
The paper proposes a new method to measure risk with fine-grained tail sensitivity.
A framework for sensitivity measures using scoring functions.
Most conventional Reinforcement Learning (RL) algorithms aim to optimize decision-making rules in terms of the expected returns. However, especially for risk management purposes, other risk-sensitive criteria such as the value-at-risk or the expected shortfall are sometimes preferred in real applications. Here, we desc…
Suppose an investor aims at Delta hedging a European contingent claim in a jump-diffusion model, but incorrectly specifies the stock price's volatility and jump sensitivity, so that any hedging strategy is calculated under a misspecified model. When does the erroneously computed strategy super-replicate the t…
Quantum algorithms improve calculation of parameter sensitivities in financial derivatives.
Overview of risk-sensitive Markov decision processes with Optimized Certainty Equivalent.
A new approach to sensitivity analysis without the Sobol decomposition.
Risk management in financial derivative markets requires inevitably the calculation of the different price sensitivities. The literature contains an abundant amount of research works that have studied the computation of these important values. Most of these works consider the well-known Black and Scholes model where th…
We demonstrate a limitation of discounted expected utility, a standard approach for representing the preference to risk when future cost is discounted. Specifically, we provide an example of the preference of a decision maker that appears to be rational but cannot be represented with any discounted expected utility. A …
In this paper, we firstly give a brief introduction of expectation maximization (EM) algorithm, and then discuss the initial value sensitivity of expectation maximization algorithm. Subsequently, we give a short proof of EM's convergence. Then, we implement experiments with the expectation maximization algorithm (We im…
We study the asymptotic behavior of the difference between the values at risk VaR(L) and VaR(L+S) for heavy tailed random variables L and S for application in sensitivity analysis of quantitative operational risk management within the framework of the advanced measurement approach of Basel II (and III). Here L describe…
Novel approach for estimating conditional expectations using Bayesian quadrature.
Ensuring that classifiers are non-discriminatory or fair with respect to a sensitive feature (e.g., race or gender) is a topical problem. Progress in this task requires fixing a definition of fairness, and there have been several proposals in this regard over the past few years. Several of these, however, assume either…
We study the use of the multilevel Monte Carlo technique in the context of the calculation of Greeks. The pathwise sensitivity analysis differentiates the path evolution and reduces the payoff's smoothness. This leads to new challenges: the inapplicability of pathwise sensitivities to non-Lipschitz payoffs often makes …
Paper develops methods for fair insurance pricing without direct access to sensitive attributes.
In this article we consider a game theoretic approach to the Risk-Sensitive Benchmarked Asset Management problem (RSBAM) of Davis and Lleo \cite{DL}. In particular, we consider a stochastic differential game between two players, namely, the investor who has a power utility while the second player represents the market …
This work tackles risk-sensitive deep RL by optimizing policies with variance constraints.
This paper enhances privacy in statistical model checking of cyber-physical systems.
This paper analyzes risk-sensitive reinforcement learning with Conditional Value-at-Risk (CVaR) for robust Markov Decision Processes.
Paper derives a simplified formula for Expected Improvement using log-transformed data.
In this paper, we extend the jump-diffusion model proposed by Davis and Lleo to include jumps in asset prices as well as valuation factors. The criterion, following earlier work by Bielecki, Pliska, Nagai and others, is risk-sensitive optimization (equivalent to maximizing the expected growth rate subject to a constrai…
In this paper, we consider the problem of maximizing the expected discounted utility of dividend payments for an insurance company that controls risk exposure by purchasing proportional reinsurance. We assume the preference of the insurer is of CRRA form. By solving the corresponding Hamilton-Jacobi-Bellman equation, w…
Proposes a method to improve surrogate models by incorporating sensitivity information.
Bayesian neural networks with latent variables are scalable and flexible probabilistic models: They account for uncertainty in the estimation of the network weights and, by making use of latent variables, can capture complex noise patterns in the data. We show how to extract and decompose uncertainty into epistemic and…
New framework assesses neural sensitivity to small perturbations.
This paper considers a portfolio optimization problem in which asset prices are represented by SDEs driven by Brownian motion and a Poisson random measure, with drifts that are functions of an auxiliary diffusion factor process. The criterion, following earlier work by Bielecki, Pliska, Nagai and others, is risk-sensit…
This paper adresses the general issue of estimating the sensitivity of the expectation of a random variable with respect to a parameter characterizing its evolution. In finance for example, the sensitivities of the price of a contingent claim are called the Greeks. A new way of estimating the Greeks has been recently i…
FairBED: A Bayesian Experimental Design Approach to Gathering Fairer Data
We propose to interpret distribution model risk as sensitivity of expected loss to changes in the risk factor distribution, and to measure the distribution model risk of a portfolio by the maximum expected loss over a set of plausible distributions defined in terms of some divergence from an estimated distribution. The…
We study the sensitivity of the expected utility maximization problem in a continuous semi-martingale market with respect to small changes in the market price of risk. Assuming that the preferences of a rational economic agent are modeled with a general utility function, we obtain a second-order expansion of the value …