THREE CRITICAL POINTS THEOREM AND ITS APPLICATIONS

In this paper, by use of the pseudo-gradient vector field, the three critical points theorem in [2] is extended to the C1 function in the Ba-nach space, and therefore the three critical, points theorem in [5] is strengthened and the existence of the saddle point of the C2 function is discussed.     

Improved Genetic Algorithm and Its Application in TSP

Crossover operator and mutation operator are basic operators of genetic algorithm , which play important roles in improving the quality of the solution populations. We propose the improved crossover operator , mutation operator and rotation operator on the basis of good point set with the traveling salesman problem , the experimental result shows these operators are very efficient.     

Resolvent and Application of Policy Control for QoS

With the rapid increase of the Internet user and widely application of Web,the current network technology is facing great challenge. More and more multimedia operations occupy plenty of bandwidth,and result in the network congestion. Therefore,people begin to use QoS to utilize the bandwidth effectively,and ensure the transport of the emergent operation data. The paper introduces the protocols and basic components of QoS,then expatiates the conception and the basic principles of policy control QoS, moreover,emphasizes the structure model of policy control QoS and how it runs. At last,it introduces the transport process of data packets under the control of policies in a policy control QoS system,and how to make the policies in the real world.     

A Globally Convergent Algorithm for Nonlinear Programming

A new globally convergent algorithm was presented for a continuous differen-tiable nonlinear programming by defining a measure function deviating from the Kuhn-Tucker point. With this algorithm which can be used to get the optimum solution of the problem,the optimal lagrangian multiplier corresponding the optimal solution of the problem was also obtained. A new iterative algorithm for quadratic programming is obtained when applying the general algorithm to quadratic programming. Finally,a numerical example was given.     

THE SIZE EFFECT OF THE FRACTURE ENERGY OF CONCRETE TESTED BY THREE POINT BENDING

This paper ainalyses the size effect of the fracture energy of concrete tested bythree point bending. It is shown that positive errors of test results of fracture energy increase,ornegative errors decrease with increasing of the specimen ize. The phenomenon is one of main causesresulting in the size effect of fracture energy.     

A STUDY ON HEAT AND MOISTURE STATE OF HULL LAYER FOR THERMAL INSTULATION OF A COLD STORAGE

This paper analyses the thermal moist characteristics of the hull layer beside an air layer at lower temperature in an envelope for a cold storage and presents a new method of waterproof by air layer. With test data from engineering practice, the theory on the barrier of self moisture proof at the surface sublayer of the hull layer in an attic on a cold storage is proven. The dried zone about three phase point is confirmed. It is a new knowledge for thermophysics on thermal design of a cold storage with an optimum thermal performance.     

OPTIMAL CONDITIONS OF DIFFRENTIAL MULTIOBJECTIVE PROGRAMMING IN BANACH SPACES

In this paper,by the use of Farkas lemma and its inve-rse proposition,the generalized Kuhu-Tuoker conditions for the existanceof strong minimum point in differential multiobjective programming inBanach spaces and the existance of sufficient condition of weak Paretominimum Foint are derived.     

用ImageWare实现缺损点云的曲面重构

针对有缺损的点云数据,提出了在逆行工程软件ImageWare平台下进行曲面重构的途径;介绍了运用逆向工程技术进行CAD模型设计的操作流程;用平行面截取点云数据,拟合出曲线线条;通过对曲线条的桥接,利用完整的曲线条重构出曲面。     

缩放型喷嘴空化射流空泡云演化规律的试验研究

基于高速摄影技术对缩放型喷嘴进行空化射流试验,以揭示不同进口压力下空化射流流场特性,分析进口压力对空泡云演化规律的影响.结果表明:淹没式空化射流形成的泡云呈周期性变化,即在1个周期内包含空化初生、发展、脱落、溃灭4个不同阶段,并在空泡云脱落时达到最大的空泡面积、密度和宽度.由于随着射流入口压力的增大,喷嘴形成的射流速度加快,在射流边界层内速度梯度增大、射流核心区与伴随流的剪切作用增强,高速射流所产生的空泡云长度、面积和密度均呈增大趋势.同时,随着进口压力的增大,边界层内湍动能增大,加剧了部分流体的不规则运动,导致空泡云边界更加模糊且呈交错分布,空泡云的脱落频率不断增大.研究结果对提高空化射流在金属材料强化和石油钻井、破岩等领域的应用具有重要的理论意义和指导价值.