Zobrazeno 1 - 10
of 15
pro vyhledávání: '"Zhuangzhi Xu"'
Publikováno v:
Remote Sensing, Vol 15, Iss 8, p 2144 (2023)
Forest structural parameters are key indicators for forest growth assessment, and play a critical role in forest resources monitoring and ecosystem management. Terrestrial laser scanning (TLS) can obtain three-dimensional (3D) forest structures with
Externí odkaz:
https://doaj.org/article/c2181b5cff3948838a73412c7b35b480
Publikováno v:
Fractal and Fractional, Vol 6, Iss 5, p 243 (2022)
In this paper, a family of high-order linearly implicit exponential integrators conservative schemes is constructed for solving the multi-dimensional nonlinear fractional Schrödinger equation. By virtue of the Lawson transformation and the generaliz
Externí odkaz:
https://doaj.org/article/c897b0db50434ef7862b53d3afe7ce92
Autor:
Zhuangzhi Xu, Yayun Fu
Publikováno v:
Computers & Mathematics with Applications. 142:97-106
Autor:
Yayun Fu, Zhuangzhi Xu
Publikováno v:
Computers & Mathematics with Applications. 119:141-148
Publikováno v:
Applied Numerical Mathematics. 173:308-328
Publikováno v:
Applied Numerical Mathematics. 172:315-331
The paper aims to develop a class of high-order explicit exponential time differencing energy-preserving schemes for some conservative fractional PDEs based on the general Hamiltonian form of these equations. The equation is first reformulated into a
Publikováno v:
Mathematics and Computers in Simulation. 188:35-59
In this paper, an efficient numerical scheme is presented for solving the space fractional nonlinear damped sine–Gordon equation with periodic boundary condition. To obtain the fully-discrete scheme, the modified Crank–Nicolson scheme is consider
Publikováno v:
Applied Numerical Mathematics. 165:232-247
In this paper, we study the Hamiltonian structure and develop a novel energy-preserving scheme for the two-dimensional fractional nonlinear Schrodinger equation. First, we present the variational derivative of the functional with fractional Laplacian
Publikováno v:
Numerical Methods for Partial Differential Equations. 37:1591-1611