助手标题
全文文献 工具书 数字 学术定义 翻译助手 学术趋势 更多
查询帮助
意见反馈
共[125024]条 当前为第1条到20条[由于搜索限制,当前仅支持显示前5页数据]
 

相关语句
energy
Finite energy band-limited functions are reconstructed iteratively
      
When, in addition, the Tolimieri-Orr condition A is satisfied, the minimum energy dual windowoγ ε L2(?) can be sampled as well, and the two sampled windows continue to be related by duality and minimality.
      
Finite-energy high frequency signals, band-pass frequency signals, and band-stop frequency signals are characterized.
      
We use the analytic tools such as the energy, and the Laplacians defined by Kigami
      
On Global Finite Energy Solutions of the Camassa-Holm Equation
      
We consider the Camassa-Holm equation with data in the energy norm H1(R1).
      
We establish spectral estimates at a critical energy level for h-pseudo-differential operators.
      
When the singularities are not integrable on the energy surface the results are significative since the order w.r.t.
      
We also review spherical wavelet analyses that independently provide evidence for dark energy, an exotic component of our Universe of which we know very little currently.
      
The best windows for the purpose of localized spectral analysis have their energy concentrated in the region of interest while possessing the smallest effective bandwidth as possible.
      
The minimum energy solutions of the differential equations are proven to correspond to the tight frames that minimize the error term.
      
Results obtained both by molecular mechanics and semiempirical methods indicate that for ameltolide, the cis and trans forms have similar energy content.
      
The denaturation data are analyzed based on the effective Gibbs free energy (ΔG°eff) approach and the chemical denaturation parameters including ΔG°eff, m value and equilibrium unfolding constant (KU) were obtained.
      
The energy method is the main method used for errors estimation in this paper.
      
The existence and uniqueness of a global smooth solution of this system with Cauchy problem and its stability and time decay rate are studied by means of an elementary energy method.
      
The methods rely on the energy analysis and a scale argument.
      
Several theorems on the finiteness of energy for quasi-harmonic spheres are proved, some counter-examples which state that the energy of quasi-harmonic sphere may be infinite are given.
      
It is proved if 0>amp;lt;k>amp;lt;1, there exist periodic solutions having the same energy as the constant solution u=0; if 1>amp;lt;k>amp;lt;3/2, there exist periodic solutions having the same energy as the stable states u=±√k-1.
      
The implementation of this method depends on the Lp - Lq estimate and the energy estimate.
      
Solutions of Ginzburg-Landau equations with weight and minimizers of the renormalized energy
      
 

首页上一页12345下一页尾页 

 
CNKI主页设CNKI翻译助手为主页 | 收藏CNKI翻译助手 | 广告服务 | 英文学术搜索
版权图标  2008 CNKI-中国知网
京ICP证040431号 互联网出版许可证 新出网证(京)字008号
北京市公安局海淀分局 备案号:110 1081725
版权图标 2008中国知网(cnki) 中国学术期刊(光盘版)电子杂志社