bifurcation process 中文意思是什麼

bifurcation process 解釋
分支過程
  • bifurcation : n. 1. 分枝,分叉。2. 分叉點,分枝點。
  • process : n 1 進行,經過;過程,歷程;作用。 2 處置,方法,步驟;加工處理,工藝程序,工序;製作法。3 【攝影...
  1. Chapter nine, ten and eleven develop the discrete methods to price exotic options, in which chapter nine prices exotic options using the shooting target gird method, chapter ten prices the options using improved shooting target gird method when the underlying asset obeys cev process, and chapter eleven prices the double lookback options using five - bifurcation tree method. in the last chapter, application of option pricing theory is studied in executive stock option plan

    第九、十、十一章研究的是用離散方法對變異期權進行定價,其中,第九章是用打靶格法對一列變異期權進行定價;第十章,用改進的打靶格法對標的資產的價格服從cev過程的變異期權進行定價;第十一章用五叉樹模型對雙回望期權進行定價。
  2. The process from period doubling bifurcation to chaos suggests us to adjust the regulatory parameters in the system actively and scientifically, which will help the development of new system and lead the system ' s movement into the expected direction

    由倍周期分岔通向混沌的道路啟發人們主動地、科學地調節系統的控制參數,誘發新機制的形成,引導系統的運動朝著人們所期望的方向發展。
  3. By virtue of the stochastic bifurcation theory, the transition of the atom movement at a crack tip in fatigue damage system is investigated. using the singular point theory of one - dimensional diffusion process and the stochastic averaging approach of energy envelope, a micro - model to describe the atom movement at the crack tip in homoclinic bifurcation fatigue damage system, which is in the presence of stochastic perturbation, is established. after the study on the characteristic of the diffusion exponent, the drift exponent and the character exponent of the fatigue damage diffusion process on singular boundary, the bifurcation behavior of a homoclinic bifurcation fatigue damage system, which is in the presence of parametric white noise, is examined

    採用隨機分叉理論,探討疲勞損傷系統裂尖粒子運動性質突變.利用一維擴散過程的奇點理論,並結合能量包絡的隨機平均法,建立了隨機擾動的疲勞損傷同宿分叉系統裂尖粒子運動模型,通過研究奇異邊界的擴散指數、漂移指數以及特徵指數特性,考查疲勞損傷裂尖粒子運動的同宿分叉系統受參激白噪聲影響的分叉行為
  4. In the second part, we consider a class of reaction - diffusion equations in developmental biology. near the bifurcation points, using the liapunove - schmidt reduction process, we obtain the nontrivial solution branches which are bifurcated from the trival solution when the parameter changes

    然後考慮發育生物學中一類反應擴散方程組,在分歧點附近利用liapunov - schmidt約化技巧,得到了從平凡解分歧出來的隨參數變化的非平凡解枝以及它們的近似解析表達。
  5. In order to apply these models to solve optimization problems, we design a parameter to control the networks dynamics. as the parameter is gradually reduced, a reverse bifurcation process results. the process starts with an unstable phase for searching global minima, followed by a stable, convergent phase

    為了利用這個機制,我們設計了一個控制參數,使得網路首先對狀態空間作暫時的搜索,然後由這個參數控制混沌動態逐漸消失並轉入類似於hopfield網路的梯度搜索,最終獲得系統的全局最優解。
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