Wansheng Wang

most citedCharge bond order and s-wave superconductivity in the kagome lattice with electron-phonon coupling and electron-electron interaction

5 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

cond-mat.str-el2024★ 5 cited

Charge bond order and s-wave superconductivity in the kagome lattice with electron-phonon coupling and electron-electron interaction

Qing-Geng Yang, Meng Yao, Da Wang +1

The effects of optical bond phonons coupled to electrons in two-dimensional lattices have attracted much interest recently, with the hope to explore unconventional superconducting…

math.NA2023

Optimal $L^{\infty} (L^{2})$ and $L^{1} (L^{2})$ a posteriori error estimates for the fully discrete approximations of time fractional parabolic differential equations

Jiliang Cao, Wansheng Wang, Aiguo Xiao

We derive optimal order a posteriori error estimates in the $L^{\infty} (L^{2})$ and $L^{1} (L^{2})$ -norms for the fully discrete approximations of time fractional parabolic differential equ…

math.NA2023★ 1 cited

Deep learning numerical methods for high-dimensional fully nonlinear PIDEs and coupled FBSDEs with jumps

Wansheng Wang, Jie Wang, Jinping Li +2

We propose a deep learning algorithm for solving high-dimensional parabolic integro-differential equations (PIDEs) and high-dimensional forward-backward stochastic differential equ…

Charge bond order and s-wave superconductivity in the kagome lattice with electron-phonon coupling and electron-electron interaction

Optimal L∞(L2) and L1(L2) a posteriori error estimates for the fully discrete approximations of time fractional parabolic differential equations

Deep learning numerical methods for high-dimensional fully nonlinear PIDEs and coupled FBSDEs with jumps

Optimal $L^{\infty} (L^{2})$ and $L^{1} (L^{2})$ a posteriori error estimates for the fully discrete approximations of time fractional parabolic differential equations