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1)  Volterra competitive system
Volterra竞争模型
1.
Then the planar Volterra competitive system on time-scales is qualitatively analyzed.
在此基础上,对平面时标动态Volterra竞争模型进行定性分析。
2)  Volterra-Lotka model
Volterra-Lotka竞争模型
3)  competition model
竞争模型
1.
The bifurcation and stability of a kind of competition model;
一类竞争模型正解的分歧与稳定性
2.
Global stability of a positive equilibrium point on two-species competition model
两种群竞争模型正平衡点的全局稳定性
3.
According to the main factors impacting the port competitive power and the port competitive features within the region under the comprehensive transportation system, the paper establishes a regional port competition model based on transportation integration, makes a sensitive analysis on the inherent factors that impact the competitive power.
考虑了货源分布参数、道路运输成本、港口装卸效率、船舶停泊成本等影响港口竞争能力的主要因素,根据综合运输体系下区域内港口竞争的特点,建立了基于交通一体化的区域港口竞争模型。
4)  competitive model
竞争模型
1.
The fatigue damage competitive model under corrosive environment;
腐蚀环境下LC4铝合金疲劳累积损伤的竞争模型
2.
Existence of periodic solutions of Schoner competitive model with time-lag;
时滞Schoner竞争模型周期解的存在性
3.
Existence of positive solutions for a kind of strongly coupled competitive model
一类强耦合竞争模型正解的存在性
5)  model of competition
竞争模型
6)  the Competition Model
竞争模型
1.
Representing Lexical Semantics in the Competition Model:Animacy per se as a Cue;
竞争模型中的语义线索:纯生命性
2.
Representing Lexical Semantics in the Competition Model: Argument Specification Satisfaction as a Cue;
竞争模型的语义线索:论元特征满足度
3.
This study, based on the Competition Model (Bates & MacWhinney, 1982,1987, 1989), investigates the competition of sentence processing cues when Chinese learners of English (beginning, intermediate and advanced learners) try to interpret strings of two nouns plus a verb in Chinese and English.
本文以Bates和MacWhinney句子处理线索竞争模型为理论依据(Bates & MacWhinney,1982,1987,1989),目的是考察不同英语水平的中英文双语者在理解汉语和英语句子时是如何使用词序和生命性这两条线索的。
补充资料:Lotka-Volterra模型
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性质:最早由洛特卡(Lotka)为模拟生态振荡现象而提出的一个化学反应模型。该模型由如下三个反应步骤组成:A+X→2X,X+Y→2Y,Y→E。其中,组分A和E的浓度由外界控制为恒定,组分X和Y的浓度为独立变量。该模型能呈现守恒振荡(振幅由初始条件决定),但不能模拟实际的化学振荡现象。该模型有时也称为洛特卡—沃特拉(Lotka-Volterra)模型。

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