The paper connects semi-parametric estimates to European option pricing.
arXiv research
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We address challenges in estimating parameters from adaptively collected data.
Proposes extensions to semi-parametric models using BART for shared covariates.
We analyze a simple prefiltered variation of the least squares estimator for the problem of estimation with biased, semi-parametric noise, an error model studied more broadly in causal statistics and active learning. We prove an oracle inequality which demonstrates that this procedure provably mitigates the variance in…
We consider off-policy evaluation and optimization with continuous action spaces. We focus on observational data where the data collection policy is unknown and needs to be estimated. We take a semi-parametric approach where the value function takes a known parametric form in the treatment, but we are agnostic on how i…
Semi-parametric survival analysis methods like the Cox Proportional Hazards (CPH) regression (Cox, 1972) are a popular approach for survival analysis. These methods involve fitting of the log-proportional hazard as a function of the covariates and are convenient as they do not require estimation of the baseline hazard …
A new model forecasts financial risks using multiple realized measures.
This study improves tail risk forecasting by integrating overnight information into semi-parametric models.
The paper develops efficient estimators for semi-parametric binary models in distributed computing.
Generalizes prediction-powered inference for binary classifier evaluation.
Physical modeling of robotic system behavior is the foundation for controlling many robotic mechanisms to a satisfactory degree. Mechanisms are also typically designed in a way that good model accuracy can be achieved with relatively simple models and model identification strategies. If the modeling accuracy using phys…
Develops a new framework for joint portfolio risk forecasting.
Study optimizes estimating linear functionals from observational data without strict overlap.
The paper studies binary classification and aims at estimating the underlying regression function which is the conditional expectation of the class labels given the inputs. The regression function is the key component of the Bayes optimal classifier, moreover, besides providing optimal predictions, it can also assess t…
This paper presents a semi-parametric algorithm for online learning of a robot inverse dynamics model. It combines the strength of the parametric and non-parametric modeling. The former exploits the rigid body dynamics equa- tion, while the latter exploits a suitable kernel function. We provide an extensive comparison …
This research uses DPPs to improve semi-parametric regression models.
The paper proposes a semi-parametric Bayesian network model using Gaussian Processes and Horseshoe priors.
Proposes a new algorithm for graph-based semi-parametric contextual bandits.
DebiNet uses over-parameterized neural networks to improve linear model performance and debiasing.
In this paper, we consider a generalized multivariate regression problem where the responses are monotonic functions of linear transformations of predictors. We propose a semi-parametric algorithm based on the ordering of the responses which is invariant to the functional form of the transformation function. We prove t…
In this paper, we perform registration of noisy curves. We provide an appropriate model in estimating the rotation and scaling parameters to adjust a set of curves through a M-estimation procedure. We prove the consistency and the asymptotic normality of our estimators. Numerical simulation and a real life aeronautic e…
In this paper we tackle the problem of estimating the power-law tail exponent of income distributions by using the Hill's estimator. A subsample semi-parametric bootstrap procedure minimising the mean squared error is used to choose the power-law cutoff value optimally. This technique is applied to personal income data…
We find that the CAPM fails to explain the small firm effect even if its non-parametric form is used which allows time-varying risk and non-linearity in the pricing function. Furthermore, the linearity of the CAPM can be rejected, thus the widely used risk and performance measures, the beta and the alpha, are biased an…
Develops coresets for scalable multivariate distribution estimation.
Estimating linear, mean-square continuous functionals is a pivotal challenge in statistics. In high-dimensional contexts, this estimation is often performed under the assumption of exact model sparsity, meaning that only a small number of parameters are precisely non-zero. This excludes models where linear formulations…
SPQR package uses neural networks for flexible quantile regression.
In the compressive learning theory, instead of solving a statistical learning problem from the input data, a so-called sketch is computed from the data prior to learning. The sketch has to capture enough information to solve the problem directly from it, allowing to discard the dataset from the memory. This is useful w…
Proposes methods to include distributional information in MV-SDEs for better modeling of interacting particle systems.
A new realized conditional autoregressive Value-at-Risk (VaR) framework is proposed, through incorporating a measurement equation into the original quantile regression model. The framework is further extended by employing various Expected Shortfall (ES) components, to jointly estimate and forecast VaR and ES. The measu…
Paper compares different models for time-to-event analysis.
This paper develops DRO estimators for EVT statistics using point processes.
Semi-parametric framework for nonlinear system identification
Optimizes AI learning with limited human feedback budgets.
Develops a new model for network estimation from multi-variate data.
New framework forecasts ES using weighted quantiles.
The paper tackles robust policy learning in MDPs using statistical methods.
Missing data is an important challenge when dealing with high dimensional data arranged in the form of an array. In this paper, we propose methods for estimation of the parameters of array variate normal probability model from partially observed multiway data. The methods developed here are useful for missing data impu…
PGAE uses predictions to guide active experimentation.
Develops a flexible model for regime transitions in time series data.
We introduce a balloon estimator in a generalized expectation-maximization method for estimating all parameters of a Gaussian mixture model given one data sample per mixture component. Instead of limiting explicitly the model size, this regularization strategy yields low-complexity sparse models where the number of eff…
Adaptive transfer learning model for varying mechanisms across domains.
PGF kernels analyze spherical data using generalized RBF kernels.
The study compares parametric and nonparametric models for estimating mean-variance mixtures and finds that nonparametric models perform better.
We consider high dimensional -estimation in settings where the response is possibly missing at random and the covariates can be high dimensional compared to the sample size . The parameter of interest is defined as the minimizer of the risk of a …
A density ratio is defined by the ratio of two probability densities. We study the inference problem of density ratios and apply a semi-parametric density-ratio estimator to the two-sample homogeneity test. In the proposed test procedure, the f-divergence between two probability densities is estimated using a density-r…
Study dynamic pricing with semi-parametric models to minimize regret.
Contrary to standard statistical models, unnormalised statistical models only specify the likelihood function up to a constant. While such models are natural and popular, the lack of normalisation makes inference much more difficult. Here we show that inferring the parameters of a unnormalised model on a space can …
We introduce sparse random projection, an important dimension-reduction tool from machine learning, for the estimation of discrete-choice models with high-dimensional choice sets. Initially, high-dimensional data are compressed into a lower-dimensional Euclidean space using random projections. Subsequently, estimation …