AI 助理
备案控制台登录注册
开发者社区 云计算 文章 正文

[2014IJCMS]A refined blow up criterion for the nematic liquid crystals

2014-07-14 614
版权
举报
版权声明：
本文内容由阿里云实名注册用户自发贡献，版权归原作者所有，阿里云开发者社区不拥有其著作权，亦不承担相应法律责任。具体规则请查看《 阿里云开发者社区用户服务协议》和 《阿里云开发者社区知识产权保护指引》。如果您发现本社区中有涉嫌抄袭的内容，填写 侵权投诉表单进行举报，一经查实，本社区将立刻删除涉嫌侵权内容。
简介：

张祖锦
+关注
1407文章
目录
打赏
0
0
0
0
15
分享
相关文章
ValentineHP
|
异构计算
Bayesian Extraction of Jet Energy Loss Distributions in Heavy-Ion Collisions
笔记
ValentineHP
137 0
Bayesian Extraction of Jet Energy Loss Distributions in Heavy-Ion Collisions
芷沁
Predicting Heart Diseases with Machine Learning
Heart disease is a major cause of death, affecting over one-third of the world's population. In China, hundreds of thousands of people die of heart disease every year.
芷沁
3053 0
我是wangxiao-23158
|
机器学习/深度学习 TensorFlow 算法框架/工具
(转) An overview of gradient descent optimization algorithms
  An overview of gradient descent optimization algorithms     Table of contents: Gradient descent variantsChallenges Batch gradient desc...
我是wangxiao-23158
1093 0
张祖锦
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]PrI.6.1
Given a basis U=(u1,⋯,un) not necessarily orthonormal, in \scrH, how would you compute the biorthogonal basis \sexv1,⋯,vn? Find ...
张祖锦
690 0
张祖锦
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.10
Every k×k positive matrix A=(aij) can be realised as a Gram matrix, i.e., vectors xj, 1≤j≤k, can be found so that aij=\sefxi,xj for all i,j.
张祖锦
654 0
张祖锦
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.9
(Schur's Theorem) If A is positive, then \bex\per(A)≥detA.\eex
  Solution. By Exercise I.
张祖锦
561 0
张祖锦
|
应用服务中间件 AHAS Perl
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.6
Let A be a nilpotent operator. Show how to obtain, from aJordan basis for A, aJordan basis of ∧2A.
张祖锦
818 0
张祖锦
|
资源调度
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.5
Show that the inner product \bex\sefx1∨⋯∨xk,y1∨⋯∨yk\eex
is equal to the permanent of the k×k matrix \sex\sefxi,yj.
张祖锦
557 0
张祖锦
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.4
If dim\scrH=3, then dim⊗3\scrH=27, dim∧3\scrH=1 and dim∨3\scrH=10.
张祖锦
708 0
张祖锦
[Bhatia.Matrix Analysis.Solutions to Exercises and Problems]ExI.5.7
Prove that for any vectors \bexu1,⋯,uk,v1,⋯,vk,\eex
we have $$\bex |\det(\sef{u_i,v_j})|^2 \leq \det\sex{\sef{u_i,u_j}}\cdot...
张祖锦
610 0