鄒競 的英文怎麼說
中文拼音 [zōujìng]
鄒競
英文
zou jing-
After this article analyse generally the state of nationwide and worldwide aluminum industry, it has an in - depth analysis of the competitive structure of electrolytic aluminum industry hi our country with potter ' s five power structural analysis mode and thus we understand the opportunities and threats confronted with the enterprise. on the basis of careful study on the actual condition of zouping aluminum co., ltd., this article amis to find out the strengths and weakness of the enterprise. and with analytical approach of swot, a far - reaching plan of our company and an overall strategy that the longitudinal integration development is to be carried out are put forward and the measures about how to assure the implementation are raised in accordance with problems existed in the enterprise
本文首先對世界鋁工業狀況和我國鋁工業狀況進行總括性的分析，然後運用波特的五要素結構分析模型對我國電解鋁行業競爭結構進行了深入分析，從而了解了企業面臨的機會和威脅；在對鄒平鋁業有限公司的實際狀況進行詳細研究的基礎上，找出企業的優勢和劣勢；最後運用swot分析的方法，針對企業目前存在的問題，提出鄒平鋁業公司遠景規劃和實施縱向一體化發展的總體戰略方向，並對戰略的有效實施提出了保障措施。This dissertation investigates both existence of traveling wave solutions for delayed reaction diffusion systems and lattice differential equations, and global attractor of spatially discretized fitzhugh - nagumo equations with dirichlet or neumann boundary conditions. for delayed reaction diffusion systems, the existence of traveling wavefronts in diffusive and coorperative system with time delays is provided, firstly ; the monotone iteration scheme, together with upper - lower solution technique, is applied to establish the existence of traveling wavefronts of delayed reaction diffusion systems with some zero diffusive coefficients. secondly, schauder fixed point theorem is applied to some operators to prove the existence of traveling wave solutions in a properly subset equipped with exponential decay norm, which is obtained from a pair of upper and lower solutions for delayed reaction diffusion systems with non - quasimonotoiiicity
對于時滯反應擴散方程，我們先利用吳建宏和鄒幸福[ j . dynam . diff . eqns2001 （ 3 ） ]中的主要定理來研究時滯競爭擴散lotka - volterra系統波前解的存在性，給出了這個定理在非線性項滿足弱擬單調條件（ qm * ）時在系統情況中的應用；並利用單調迭代方法和上、下解技術，對于具有部分零擴散系數的時滯反應擴散方程建立波前解的存在性定理，對于具有部分零擴散系數的時滯反應擴散方程建立波前解的存在性定理。
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