期刊文献+
共找到3篇文章
< 1 >
每页显示 20 50 100
FUNDAMENTAL RESONANCE AND BIFURCATION OF LARGEGENERATOR END WINDING WHEN ITSCLAMPING PLATES ARE LOOSE 被引量:1
1
作者 胡宇达 邱家俊 塔娜 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2005年第4期505-514,共10页
Vibration problems of a segment of winding between two clamping plates are studied when the clamping plates, which are used to fix stator end winding, are loose. First, magnetic induction expressions of the winding wh... Vibration problems of a segment of winding between two clamping plates are studied when the clamping plates, which are used to fix stator end winding, are loose. First, magnetic induction expressions of the winding while the generator was running were given by using separation of variables method. Also, the expressions of the winding electromagnetic force and dry friction force between loosing clamping plates were gotten. Secondly, a mechanical model, which was used to study nonlinear vibration problem of the winding,was set up. Fundamental resonance was analyzed by using multiple scales method, and a resonance equation of amplitude and frequency in steady state was given. Then stability, bifurcation and singularity of the steady solution were studied. Criterions of stability and transition set of the bifurcation equation were obtained. At last, through numerical calculations, resonance curves were obtained. The results are helpful for analysis and protection of generator accidents. 展开更多
关键词 turbo_generator end winding electromagnetic force fundamental resonance BIFURCATION multiple scales
下载PDF
Improved algorithm for solving nonlinear parabolized stability equations 被引量:1
2
作者 赵磊 张存波 +1 位作者 刘建新 罗纪生 《Chinese Physics B》 SCIE EI CAS CSCD 2016年第8期234-241,共8页
Due to its high computational efficiency and ability to consider nonparallel and nonlinear effects, nonlinear parabolized stability equations(NPSE) approach has been widely used to study the stability and transition... Due to its high computational efficiency and ability to consider nonparallel and nonlinear effects, nonlinear parabolized stability equations(NPSE) approach has been widely used to study the stability and transition mechanisms. However,it often diverges in hypersonic boundary layers when the amplitude of disturbance reaches a certain level. In this study, an improved algorithm for solving NPSE is developed. In this algorithm, the mean flow distortion is included into the linear operator instead of into the nonlinear forcing terms in NPSE. An under-relaxation factor for computing the nonlinear terms is introduced during the iteration process to guarantee the robustness of the algorithm. Two case studies, the nonlinear development of stationary crossflow vortices and the fundamental resonance of the second mode disturbance in hypersonic boundary layers, are presented to validate the proposed algorithm for NPSE. Results from direct numerical simulation(DNS) are regarded as the baseline for comparison. Good agreement can be found between the proposed algorithm and DNS, which indicates the great potential of the proposed method on studying the crossflow and streamwise instability in hypersonic boundary layers. 展开更多
关键词 improved NPSE approach stationary crossflow vortices fundamental resonance hypersonicboundary layers
下载PDF
Analytical and numerical studies for seiches in a closed basin with various geometric shapes of longitudinal section
3
作者 I.Magdalena N.Karima H.Q.Rif’atin 《Theoretical & Applied Mechanics Letters》 CSCD 2021年第3期151-156,共6页
Seiches are long-period standing waves with a unique period called a natural resonant period,during which the phenomenon of resonance occurs.The occurrence of resonance in coastal areas can cause destruction to surrou... Seiches are long-period standing waves with a unique period called a natural resonant period,during which the phenomenon of resonance occurs.The occurrence of resonance in coastal areas can cause destruction to surrounding natural and man-made structures.By determining the resonant period of a given basin,we can pinpoint the conditions that allow waves to achieve resonance.In this study,a mathematical model is developed from the shallow water equations to examine seiches and resonances in various types of closed basin.The developed model is solved analytically using the separation of variables method to determine the seiches’fundamental resonant periods.Comparisons between the analytical solutions and experimental measurements for resonant periods are also provided.It is shown that the analytical resonant period confirms the experimental data for closed basin of various geometric profiles.Using a finite volume method on a staggered grid,the model is solved numerically to simulate the wave profile when resonance phenomenon occurs.Through those numerical simulations,we also obtain the fundamental resonant period for each basin which agrees with the derived analytical period. 展开更多
关键词 SEICHES fundamental resonant period Closed basin Shallow water equations Finite volume method
下载PDF
上一页 1 下一页 到第
使用帮助 返回顶部