Xiao-Mei Ji
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Xiao-Mei Ji has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Han-Ying Guo
Institute of Theoretical Physics and Kavli Institute of Theoretical Physics of China Chinese Academy of Sciences 100190 Beijing China
2 shared publications - Ke Wu
Institute of Theoretical Physics Academia Sinica P.O.Box 2735 100080 Beijing China
2 shared publications Yu-Qi Li
Institute of Theoretical Physics Academia Sinica P.O.Box 2735 100080 Beijing China
2 shared publications
Latest Publications
- Open Access
On Symplectic, Multisymplectic Structures-Preserving in Simple Finite Element Method
By the simple finite element method, we study the symplectic, multisymplectic structures and relevant preserving properties in some semi-linear elliptic boundary value problem in one-dimensional and two-dimensional spaces respectively. We find that with uniform mesh, the numerical schemes derived from finite element method can keep a preserved symplectic structure in one-dimensional case and a preserved multisymplectic structure in two-dimentional case respectively. These results are in fact the intrinsic reason that the numerical experiments indicate that such finite element schemes are accurate in practice.
Open AccessOn Symplectic, Multisymplectic Structures-Preserving in Simple Finite Element Method
By the simple finite element method, we study the symplectic, multisymplectic structures and relevant preserving properties in some semi-linear elliptic boundary value problem in one-dimensional and two-dimensional spaces respectively. We find that with uniform mesh, the numerical schemes derived from finite element method can keep a preserved symplectic structure in one-dimensional case and a preserved multisymplectic structure in two-dimentional case respectively. These results are in fact the intrinsic reason that the numerical experiments indicate that such finite element schemes are accurate in practice.
- Open Access
A Note on Symplectic, Multisymplectic Scheme in Finite Element Method
We find that with uniform mesh, the numerical schemes derived from finite element method can keep a preserved symplectic structure in one-dimensional case and a preserved multisymplectic structure in two-dimentional case in certain discrete version respectively. These results are in fact the intrinsic reason that the numerical experiments indicate that such finite element algorithms are accurate in practice.
Open AccessA Note on Symplectic, Multisymplectic Scheme in Finite Element Method
We find that with uniform mesh, the numerical schemes derived from finite element method can keep a preserved symplectic structure in one-dimensional case and a preserved multisymplectic structure in two-dimentional case in certain discrete version respectively. These results are in fact the intrinsic reason that the numerical experiments indicate that such finite element algorithms are accurate in practice.