bifurcating

英 [ˈbaɪfəkeɪtɪŋ]

美 [ˈbaɪfərkeɪtɪŋ]

v.  分叉; 分支
bifurcate的现在分词

柯林斯词典

• V-ERG （使）分叉；（使）分成两支
  If something such as a line or pathbifurcatesoris bifurcated, it divides into two parts which go in different directions.
  1. The blood supply bifurcates between eight and thirty times before reaching each particular location in the body.
     血液要分流8到30次才能到达身体的各个部位。

双语例句

• This paper is focus on delay-induced non-resonant double Hopf bifurcations, computation of the bifurcating solutions, and chaos in a van der Pol-Duffing system with linearly delayed feedback.
  本文研究线性时滞反馈导致vanderpol-Duffing系统非共振双Hopf分岔分类、分岔解计算以及混沌运动。
• Stability Analysis of Synchronous Bifurcating Periodic Solutions in a Weakly Coupled System with Time Delays
  具有指数型弱耦合时滞系统的同步分支周期解
• Using the theory of Floquet exponent, the stability of synchronous bifurcating periodic solutions is studied for a weakly coupled system with time delay.
  利用Floquet指数理论讨论了一类弱耦合时滞系统同步分支周期解的稳定性。
• Activities The bifurcating routes for spiking of the neurons are displayed.
  神经元活动的分岔路径得以表明。
• The algebraic equations for computing the Hopf bifurcation are obtained. In Chapter three, the direction and stability of the bifurcating periodic solutions are determined by the Nyquist criterion and the graphical Hopf bifurcation theorem.
  在第三章，利用奈奎斯特准则和Hopf分岔图示定理分析上述两个模型的Hopf分岔方向与分岔周期解的稳定性。
• In the second, we make using of the method of HKW [ 14] which based on the center manifold theorem and normal form theory, and list two calculation formulas which reflect the stability with Hopf bifurcating periodic solution, and bifurcating direction.
  其次，利用基于中心流形定理和规范形理论的HKW方法给出了确定Hopf分支周期解的稳定性，分支方向的计算公式，为数值模拟计算提供了依据。
• Nondegeneracy and Stability of Hopf Points Bifurcating from Double Fold Points
  从双重折叠点分支出的Hopf点的非退化性和稳定性
• Dr. Li Chun-guang has further studied the local stability and the Hopf bifurcation of this model, and has determined the stability of the bifurcating periodic solutions and directions of Hopf bifurcation by applying the center manifold theorem and the normal form theory.
  李春光博士进一步研究了该模型的局部稳定性和Hopf分岔，并用中心流形定理和正规型理论确定了分岔周期解的稳定性和分岔方向。
• With the velocity feedback control gains as the bifurcation parameter, the normal form theory and center manifold argument are applied to derive the explicit formulae, which determine the direction of Hopf bifurcation and the stability of periodic solutions bifurcating from trivial equilibrium. 2.
  并以速度反馈增益为分岔参量，利用中心流形法和规范型法分析了在Hopf分岔点处系统的分岔方向及周期解的稳定性。
• With the continuous variation of the circuit parameter, the catastrophe of the number and the stability of the map solutions will also take place, thus leading to bifurcating continuously, and the system eventually approaches to chaos.
  随着电路参数的不断变化，方程的解的数目和稳定性也在不断地突变，导致系统不断地发生分岔现象，最终趋向混沌运动状态。