Chun-Yen Shen

activity

20242026

collaborators

4 papers

math.CA2026

Bilinear spherical maximal function with fractal dilations

Surjeet Singh Choudhary, Chun-Yen Shen, Saurabh Shrivastava

In this paper, we investigate $L^{p} -$ boundedness of the bilinear spherical maximal function associated with a general set $E \subset R_{+}$ . We quantify the range of $L^{p} -$ boundedness…

math.CA2026

On $L^{2}$ estimates for quadratic images of product Frostman measures

Sung-Yi Liao, Thang Pham, Chun-Yen Shen

Let $f \in R [x, y, z]$ be a fixed non-degenerate quadratic polynomial. Given an $I^\pm$ -Frostman probability measure $I^¼$ supported on $[0, 1]$ with $I^\pm \in (0, 1)$ , consider the push…

math.NA2025

Numerical Optimization for Tensor Disentanglement

Julia Wei, Alec Dektor, Chungen Shen +2

Tensor networks provide compact and scalable representations of high-dimensional data, enabling efficient computation in fields such as quantum physics, numerical partial different…

math.CA2024

Packing sets in Euclidean space by affine transformations

Alex Iosevich, Pertti Mattila, Eyvindur Palsson +4

For Borel subsets $I^ \subset O (d) \times R^{d}$ (the set of all rigid motions) and $E \subset R^{d}$ , we define \begin{align*} Î(E):=\bigcup_{(g,z)\in Î}(gE+z). \end{…

Bilinear spherical maximal function with fractal dilations

On L2 estimates for quadratic images of product Frostman measures

Numerical Optimization for Tensor Disentanglement

Packing sets in Euclidean space by affine transformations

On $L^{2}$ estimates for quadratic images of product Frostman measures