cqs 中文意思是什麼

cqs 解釋
客訴工程師
  1. When we study the homoclinic orbits of the cqs equation, the quintic term is a perturbation

    在討論cqs方程的同宿軌道時,五次非線性項被作為nls方程的擾動項。
  2. In this case, we establish the persistence of invariant manifolds for certain perturbation of the cqs equation under even periodic boundary conditions

    在這種情況下,我們對方程作了一些相平面分析,並得到了在擾動之後不變流行的保持性。
  3. In chapter 2, we discuss the existence of homoclinic orbits for a perturbed cubic - quintic nonlinear schrodinger ( cqs ) equation with even periodic boundary conditions

    第二章研究三次?五次非線性schr ( ? ) dinger ( cqs )方程同宿軌道的不變性。
  4. At the same time, cqs has the advantages such as excellent fame, powerful technical base and familiarity with the local humanity, geography and economy

    而另一方面, cqs設計院擁有良好的聲譽,雄厚的技術力量,以及對本地人文,地理,經濟的熟悉等優勢。
  5. The exterior envirement factors include politics, economy, society, culture and technology. then analysis focuses on cqs ' s competitive environment in local market with a five - forces model

    在外部環境因素分析時,先從政治、經濟、社會、文化方面進行了宏觀環境分析,然後採用五力模型重點分析了cqs設計院的競爭環境。
  6. Cqs is ongoing such a critic period. on the one hand it is facing the low - price competition from home rivals, on the other hand it has to fight against overseas eci companies with the advantages on capital, technology and management

    Cqs設計院就處于這樣內外交困的關鍵時期。一方面,面對本土競爭對手的低價競爭,另一方面又面臨海外知名設計公司挾資金、技術、管理等優勢的強勢擠壓。
  7. If the quintic term lies in the first terms, the unperturbed system is a quintic nonlinear schrodinger ( qnls ) equation and the cqs equation is not a near integrable systems, it only can be considered a perturbation of hamiltonian system

    若五次項置於主項位置,即未擾動系統是一個五次非線性schr ( ? ) dinger ( qnls )方程,此時的cqs方程不再是近可積系統,而僅是一個hamiltonian系統的擾動。
  8. First, we take the analysis of phase - plane on the invariant plane for the perturbed and unperturbed systems. next, we applied the singular perturbation theory to establish the persistence of invariant manifolds, as well as the " fiber represent at iones " of these manifolds. finally, by using the global integrable theory of the unperturbed system and melnikov measurement we obtai n the existence of homoclinic orbits for the cqs equation under the generalized parameters conditions

    首先,我們在常值平面上對擾動和未擾動系統進行相平面分析;然後利用奇異擾動理論討論不變流形的保持性,並給出不變流形的纖維表示;藉助于未擾動系統的可積結構和melnikov測度,我們得到了三次?五次非線性schr (
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