On the number of distinct roots of a lacunary polynomial over finite fields. - József Solymosi; Ethan Patrick White; Chi Hoi Yip (Finite Fields Their Appl., 2021)

The EKR-Module Property of Pseudo-Paley Graphs of Square Order. - Shamil Asgarli; Sergey Goryainov; Huiqiu Lin; Chi Hoi Yip (Electron. J. Comb., 2022)

On the clique number of Paley graphs of prime power order. - Chi Hoi Yip (Finite Fields Their Appl., 2022)

Van Lint-MacWilliams' conjecture and maximum cliques in Cayley graphs over finite fields. - Shamil Asgarli; Chi Hoi Yip (J. Comb. Theory A, 2022)

On eigenfunctions and maximal cliques of generalised Paley graphs of square order. - Sergey Goryainov; Leonid Shalaginov; Chi Hoi Yip (Finite Fields Their Appl., 2023)

An Exponential Bound for Simultaneous Embeddings of Planar Graphs. - Ritesh Goenka; Pardis Semnani; Chi Hoi Yip (Graphs Comb., 2023)

Plane curves giving rise to blocking sets over finite fields. - Shamil Asgarli; Dragos Ghioca; Chi Hoi Yip (Des. Codes Cryptogr., 2023)

Existence of pencils with nonblocking hypersurfaces. - Shamil Asgarli; Dragos Ghioca; Chi Hoi Yip (Finite Fields Their Appl., 2023)

Exact values and improved bounds on k-neighborly families of boxes. - Xinbu Cheng; Meiqin Wang; Zixiang Xu; Chi Hoi Yip (Eur. J. Comb., 2024)

The subspace structure of maximum cliques in pseudo-Paley graphs from unions of cyclotomic classes. - Shamil Asgarli; Chi Hoi Yip (Finite Fields Their Appl., 2024)

Most plane curves over finite fields are not blocking. - Shamil Asgarli; Dragos Ghioca; Chi Hoi Yip (J. Comb. Theory, Ser. A, 2024)

Extremal Peisert-type graphs without the strict-EKR property. - Sergey Goryainov; Chi Hoi Yip (J. Comb. Theory, Ser. A, 2024)

Any Two-Coloring of the Plane Contains Monochromatic 3-Term Arithmetic Progressions. - Gabriel Currier; Kenneth Moore; Chi Hoi Yip (Comb., 2024)

Proportion of blocking curves in a pencil. - Shamil Asgarli; Dragos Ghioca; Chi Hoi Yip (Discret. Math., 2026)

Avoiding short progressions in Euclidean Ramsey theory. - Gabriel Currier; Kenneth Moore; Chi Hoi Yip (J. Comb. Theory, Ser. A, 2026)

The Frankl-Pach upper bound is not tight for any uniformity. - Gennian Ge; Zixiang Xu; Chi Hoi Yip; Shengtong Zhang; Xiaochen Zhao (J. Comb. Theory, Ser. A, 2026)