J. Wang

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math.CV2025

On the Fermat-type partial differential-difference equations on $C^{n}$

Tingbin Cao, Jun Wang, Zhuan Ye

Assume that $n$ is a positive integer, $p_{j}$ ( $j = 1, 2, \dots, 6)$ are polynomials, $p$ is an irreducible polynomial, and $f$ is an entire function on $C^{n} .$ Let $ L(f)…

math.CV2025

On uniqueness of functions in the extended Selberg class with moving targets

Jun Wang, Qiongyan Wang, Xiao Yao

We study the question of when two functions L_1,L_2 in the extended Selberg class are identical in terms of the zeros of L_i-h(i=1,2). Here, the meromorphic function h is called mo…

On the Fermat-type partial differential-difference equations on Cn

On uniqueness of functions in the extended Selberg class with moving targets

On the Fermat-type partial differential-difference equations on $C^{n}$