activity
20112026
most citedWaldspurger's period integral for newforms

3 citations · 8 across the 16 of their papers we have counts for

collaborators

16 papers

math.NT2026

Gross-Zagier formula for the cases of Sylvester's conjecture

Hongbo Yin

In \cite{Yin26}, the author constructed some CM points on the elliptic curves for primes and , which give rational poi…

math.NT2026

A proof of the cases of Sylvester's conjecture on cube sums

Hongbo Yin

In this paper, we prove that every prime which is congruent to modulo is the sum of two rational cubes. This is of Sylvester's conjecture which has a history of…

math.NT2025

Central values of congruent number elliptic curves

Xuejun Guo, Dongxi Ye, Hongbo Yin

Let be the congruent number elliptic curve , where is square-free and not divisible by primes . In this paper, we prove that ca…

cs.LG2025

A Split-Window Transformer for Multi-Model Sequence Spammer Detection using Multi-Model Variational Autoencoder

Zhou Yang, Yucai Pang, Hongbo Yin +1

This paper introduces a new Transformer, called MSDformer, that can be used as a generalized backbone for multi-modal sequence spammer detection. Spammer detection is a complex…

math.NT2019

On the case of Sylvester Conjecture

Hongbo Yin

Let be a prime. In this paper we give a sufficient condition such that at least one of and is the sum of two rational cubes. This is the first general r…

math.NT2019

Cube sums of form and II

Jie Shu, Hongbo Yin

Let be a prime. We prove that both and are cube sums. We also establish some explicit Gross-Zagier formulae and investigate the 3 part full BSD conj…