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

• The present paper covers the Hopf points bifurcating from double fold points, and gives some computable nondegeneracy conditions and stability conditions of these Hopf points.
  本文研究从双重折叠点分支出的Hopf点，给出了可计算的非退化性条件及稳定性条件。
• 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
• The theory and algorithm of symmetry-breaking bifurcation are applied to finding multiple solutions for boundary value problems of nonlinear elliptic PDE's, different symmetry properties of nontrivial solutions have been studied, and numerical multiple solutions which have vary symmetry properties bifurcating from bifurcation points are visualized.
  用对称破缺分歧理论的方法计算了非线性椭圆型方程边值问题的多个解，讨论了非平凡解的各种对称性质，画出了从各个分歧点出发的具有各种对称性质的解。
• We give a kind of stability criterion involving the delays and the parameters. Second, taking one delay as a bifurcating parameter and another as a fixed parameter, we prove that the system exhibits the Hopf bifurcation.
  其次，将一个时滞看成分歧参数，而另一个看作固定参数，我们证明了该系统具有HOPF分歧特性。
• Secondly, using center manifold theory and normal form method, we can give the formulas of the local Hopf bifurcation to discuss the direction of the bifurcation, the stability of bifurcating periodic solutions and the period of the solutions.
  其次，运用中心流形及规范型的理论讨论了在正平衡点处局部Hopf分支的计算公式，并且以此讨论了局部Hopf分支的分支方向、分支周期解的稳定性及其周期解的周期等。
• The stability of bifurcating periodic solutions and the direction of Hopf bifurcation are determined by applying the normal form theory and the center manifold theorem.
  利用规范形式理论和中心流形定理，解析确定了该时延系统的周期解的稳定性与Hopf分岔方向。
• In this paper, we discuss the stability of a steady state and the existence of the Hopf bifurcation in a competition diffusion model with delay, furthermore, we give the stability of the bifurcating periodic solutions.
  本文研究一类含扩散的竞争时滞模型的定常解的稳定性以及Hopf分歧解的存在性，进而给出分歧周期解的稳定性和分歧方向。
• Then, we derive the explicit formulae for determining the direction of the Hopf bifurcation and the stability of these periodic solutions bifurcating from the steady states, by using the normal form method and center manifold theorem.
  进而应用规范型方法和中心流形理论，我们推导出确定分支周期解的稳定性和分支方向的计算公式。
• The dynamic buckling condition is expressed as the bifurcating condition and the buckling force and the buckling modes are obtained.
  通过方程求解，将梁的动力屈曲划归为分叉问题并给出了分叉条件，并由分叉条件得到了屈曲临界力和模态。
• 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。