collaborators

11 papers

math.ST2026

Sparse Convexification for High-Dimensional Constrained Regression

Matey Neykov

We study high-dimensional linear regression under a general symmetric convex constraint. Rather than imposing a specific sparsity-inducing penalty, we start from an arbitrary sign-…

math.ST2026

Fast Near-Optimal Estimation over Symmetric Norm Balls

Matey Neykov

This short note proposes a polynomial-time algorithm for near-optimal Euclidean estimation of a signal constrained to lie in the unit ball of a symmetric norm, where the symmetry i…

math.ST2026

Efficient Robust Constrained Signal Detection via Kolmogorov Width Approximations

Yikun Li, Matey Neykov

Robust statistical inference often faces a severe computational-statistical gap when dealing with complex parameter spaces. We investigate minimax signal detection in the Gaussian…

math.ST2026

Robust mean estimation under star-shaped constraints with heavy-tailed noise

Tuorui Peng, Akshay Prasadan, Matey Neykov

We study the problem of robust mean estimation with adversarially contaminated data under star-shaped constraints in a heavy-tailed noise setting, where only a finite second moment…

math.ST2026

Polynomial-Time Near-Optimal Estimation over Certain Type-2 Convex Bodies

Matey Neykov

We develop polynomial-time algorithms for near-optimal minimax mean estimation under -squared loss in a Gaussian sequence model under convex constraints. The parameter spac…

math.ST2026

Robust Signal Detection with Quadratically Convex Orthosymmetric Constraints

Yikun Li, Matey Neykov

This paper studies the problem of robust signal detection in Gaussian noise under quadratically convex orthosymmetric (QCO) constraints. We consider a minimax testing framework whe…