Search Results for author: Jiwei Zhao

Found 7 papers, 2 papers with code

ReTaSA: A Nonparametric Functional Estimation Approach for Addressing Continuous Target Shift

no code implementations29 Jan 2024 Hwanwoo Kim, Xin Zhang, Jiwei Zhao, Qinglong Tian

This work focuses on the target shift problem in a regression setting (Zhang et al., 2013; Nguyen et al., 2016).

regression

Channel-Feedback-Free Transmission for Downlink FD-RAN: A Radio Map based Complex-valued Precoding Network Approach

no code implementations30 Nov 2023 Jiwei Zhao, Jiacheng Chen, Zeyu Sun, Yuhang Shi, Haibo Zhou, Xuemin, Shen

As the demand for high-quality services proliferates, an innovative network architecture, the fully-decoupled RAN (FD-RAN), has emerged for more flexible spectrum resource utilization and lower network costs.

Assumption-lean and Data-adaptive Post-Prediction Inference

1 code implementation23 Nov 2023 Jiacheng Miao, Xinran Miao, Yixuan Wu, Jiwei Zhao, Qiongshi Lu

A primary challenge facing modern scientific research is the limited availability of gold-standard data which can be both costly and labor-intensive to obtain.

valid

Sufficient Identification Conditions and Semiparametric Estimation under Missing Not at Random Mechanisms

1 code implementation10 Jun 2023 Anna Guo, Jiwei Zhao, Razieh Nabi

This MNAR model corresponds to a so-called criss-cross structure considered in the literature on graphical models of missing data that prevents nonparametric identification of the entire missing data model.

valid

Optimal and Safe Estimation for High-Dimensional Semi-Supervised Learning

no code implementations28 Nov 2020 Siyi Deng, Yang Ning, Jiwei Zhao, Heping Zhang

Our goal is to investigate when and how the unlabeled data can be exploited to improve the estimation of the regression parameters of linear model in light of the fact that such linear models may be misspecified in data analysis.

regression Vocal Bursts Intensity Prediction

Nonregular and Minimax Estimation of Individualized Thresholds in High Dimension with Binary Responses

no code implementations26 May 2019 Huijie Feng, Yang Ning, Jiwei Zhao

Statistically, we show that the finite sample error bound for estimating $\theta$ in $\ell_2$ norm is $(s\log d/n)^{\beta/(2\beta+1)}$, where $d$ is the dimension of $\theta$, $s$ is the sparsity level, $n$ is the sample size and $\beta$ is the smoothness of the conditional density of $X$ given the response $Y$ and the covariates $Z$.

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