Optimal Control of the Viscous K(2,2) Equation

来源 :International Conference on Nonlinear PDEs and Their Applica | 被引量 : 0次 | 上传用户:wyman_wmw
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
  This paper studies the optimal control of the viscous K(2,2) equation.Result existence and unique of weak solution in the interval to the viscous K(2,2) equation.According to variational inequality and optimal control theories and distributed parameter system control theories,it is proved that in the special Banach space,the norm of solution is related to the control item and the initial value.The optimal control of the viscous K(2,2) equation under boundary condition is given in space and the existence of optimal solution is proved.
其他文献
眼部的组织结构具有一定的特殊性,因为在给药等治疗操作中需要掌握相应的技巧,眼部有血房水屏障以及血视网膜屏障,因此要想使药物治疗起到更好的作用,首选局部用药,主要以眼
期刊
  In this talk,we will discuss the multi-dimensional conservation laws whose Riemann data just contain two different constant states which are separated by a
会议
血常规检查是临床检验患者血液情况的有效途径.其检测主要内容包括白细胞指数、红细胞指数、血红蛋白指数、血小板指数等.血常规检查能够发现患者身体各项疾病发生的潜在因素
期刊
随着现代科学技术的不断发展,社会健康水平得到了有效提升,这也说明现代医学的发展是极为迅速的.但在现阶段而言,无法得到根治的疾病仍然较多,比如癌症、艾滋等.本篇要说的也
期刊
期刊
  In this paper,we will consider the existence and the uniqueness of the global solution for the Cauchy problem of the generalized Benney-Luke equation utt-△
会议
  In this talk we will present the Lojasiewicz-Simon approach for the study of convergence to equilibrium for some nonlinear evolution equations including the
会议
瞿颖,中国内地第一位真正意义上的歌、影、视、模四栖偶像巨星,并且是公认的超级名模;张亚东,内地知名音乐人,是“天后”王菲专辑的御用制作人。近日两人对外公开了恋情,令圈
胃炎是消化系统常见疾病,随着饮食习惯的改变以及饮食不规律现象的频发,使得多多少少的人群都会存在一定程度的胃炎情况,那其到底是一种什么样的疾病呢?rn胃炎就是指胃部出现
期刊
  This is a joint work with Qilin Liu.In this paper,we investigate the blow-up property of the solution to the following integro-parabolic equation {ut =/△u
会议