科言猫
学术研究的AI总结
首页
文献互助
订阅
我的收藏
科研工具
选题分析
论文总结
专利管理
未登录
返回
S
Sergey A. Dyachenko
State University of New York at Buffalo
10
H指数
40
论文数
308
被引数
0
相关解读
订阅
收录论文
10
发表时间
发表时间
IF
被引数
Bifurcations of unstable eigenvalues for Stokes waves derived from conserved energy
源自守恒能量得到的斯托克斯波不稳定特征值的分岔
Physica D: Nonlinear Phenomena
IF
0
2025-09-08
0
PRE
AI
Sergey Dyachenko; Dmitry E. Pelinovsky
分享
收藏
Self-similarity and recurrence in stability spectra of near-extreme Stokes waves
JOURNAL OF FLUID MECHANICS
IF
3.9
2024-09-19
1
PRE
AI
Deconinck, B.; Dyachenko, S. A.; Semenova, A.
分享
收藏
Quasiperiodic perturbations of Stokes waves: Secondary bifurcations and stability
JOURNAL OF COMPUTATIONAL PHYSICS
IF
3.8
2023-11-01
3
OA
AI
Dyachenko, Sergey A.; Semenova, Anastassiya
分享
收藏
The dominant instability of near-extreme Stokes waves
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA
IF
9.1
2023-07-31
7
OA
AI
Deconinck, Bernard; Dyachenko, Sergey A.; Lushnikov, Pavel M.; Semenova, Anastassiya
分享
收藏
Almost extreme waves
JOURNAL OF FLUID MECHANICS
IF
3.9
2023-01-13
7
OA
AI
Dyachenko, Sergey A.; Hur, Vera Mikyoung; Silantyev, Denis A.
分享
收藏
Free surface in two-dimensional potential flow: singularities, invariants and virtual fluid
JOURNAL OF FLUID MECHANICS
IF
3.9
2022-11-28
1
OA
AI
Dyachenko, A. I.; Dyachenko, S. A.; Zakharov, V. E.
分享
收藏
Comparison of split-step and Hamiltonian integration methods for simulation of the nonlinear Schrodinger type equations
JOURNAL OF COMPUTATIONAL PHYSICS
IF
3.8
2021-02-01
8
OA
AI
Semenova, Anastassiya; Dyachenko, Sergey A.; Korotkevich, Alexander O.; Lushnikov, Pavel M.
分享
收藏
Stokes waves with constant vorticity: folds, gaps and fluid bubbles
JOURNAL OF FLUID MECHANICS
IF
3.9
2019-09-17
25
OA
AI
Dyachenko, Sergey A.; Hur, Vera Mikyoung
分享
收藏
Dynamics of poles in two-dimensional hydrodynamics with free surface: new constants of motion
JOURNAL OF FLUID MECHANICS
IF
3.9
2019-07-12
17
OA
AI
Dyachenko, A., I; Dyachenko, S. A.; Lushnikov, P. M.; Zakharov, V. E.
分享
收藏
On the dynamics of a free surface of an ideal fluid in a bounded domain in the presence of surface tension
JOURNAL OF FLUID MECHANICS
IF
3.9
2018-12-07
6
OA
AI
Dyachenko, Sergey A.
分享
收藏
研究方向
暂时未获取到该数据
合作学者
合作期刊
В
В. Е. Захаров
H 指数: 81 · 论文数: 606
D
Dmitry E. Pelinovsky
H 指数: 49 · 论文数: 441
B
Bernard Deconinck
H 指数: 28 · 论文数: 122
A
Alexander Dyachenko
H 指数: 25 · 论文数: 231
P
Pavel M. Lushnikov
H 指数: 19 · 论文数: 84
查看更多