| 词汇 | bifurcating |
| 释义 | bifurcating present participle ofbifurcate bifurcate verb[ I ] formaluk /ˈbaɪ.fə.keɪt/ us /ˈbaɪ.fɚ.keɪt/ (of roads, rivers, branches, etc.) to divide into two parts: （道路、河流、树枝）分叉，分支 A sample of water was taken from the point where the river bifurcates.水样取自河流分流处。 Separating and dividing apheresis atomize bifurcate bifurcation bisect dismemberment dissociable dissociate dissociate yourself from something dissociation non-dialyzable parcel something out partible periodization periodize unforked ungraded unjoined unmix unmixable Examples of bifurcatingbifurcating In English, many past and present participles of verbs can be used as adjectives. Some of these examples may show the adjective use. These bifurcating surfaces divide the parameter space into domains where all manipulators have the same number of cusp points. The cellular flows along each of the two bifurcating branches differ by a translation of one-half wavelength. The tree itself is based on bifurcating factor splits that yield optimal separation of populations into diagnostic categories. Examples abound : a snowflake has a structure of bifurcating tendrils each of which is itself composed of bifurcating tendrils. For the examples considered, it is shown that the bifurcating asymmetric branches are all unstable with respect to these small eigenvalues. We speak of a bifurcation, or a bifurcating random differentiable map, if at least one of these properties is violated. We recall, however, a previous result which also gives the uniqueness of the bifurcating solutions. There is no way to prevent them bifurcating off the unit circle with loss of stability for the method. Typical sedimentary structures include symmetrical, frequently bifurcating ripples with often truncated ripple tops that indicate tidal conditions with temporal subaerial exposure. For the first time, this paper reported the bifurcating phenomenon in the energy-angular correlation spectrum of the accelerated electrons for focused laser pulse. There are also other branches bifurcating from the trivial solution. It is natural to ask about the stability of the bifurcating branches. The stability of the bifurcating solutions depends on the qualitative form of the delay function. By considering this problem, the stability of a symmetric bifurcating solution is different when d is large. These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors. |
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