points from ZhiQIng Hu
1,The errors in vertical direction are about 3 times horizontal errors of GPS data. But the precision of seismic wave data in U direction is better than horizontal data.
2,The uncertainty of measurement data should be shown in demonstration.
3, We should notice the data sensitivity of every type of the data.
4,Targeting at the multievent sources,we use the stacking method to determine whether there are multiple event sources and the positions of them.Noticing the study of Huang Bor-shouh.
5,Mang geological knowledge should be combined to understand the fault structure.
6, I want to draw the rupture directivity of every sub-fault, how I can plot?
7, How can we calculate the stress of our faults, the pre-knowledge of faulting pattern shouln be known?
8,How to select the smoothing factor?
9,There are many methods to do the smoothing ,how to choose it?
10,An issue should be noticed that the spatial explaination wouldn't be enough if the number of stations is small.
11,anticline is 'beixie'
12,the hypothesis is important.
13,we can compare between the magnitude of the interseismicity and the coseismicity.
points from ZhiQIng Hu的更多相关文章
- 有理数的稠密性(The rational points are dense on the number axis.)
每一个实数都能用有理数去逼近到任意精确的程度,这就是有理数的稠密性.The rational points are dense on the number axis.
- [LeetCode] Max Points on a Line 共线点个数
Given n points on a 2D plane, find the maximum number of points that lie on the same straight line. ...
- LeetCode:Max Points on a Line
题目链接 Given n points on a 2D plane, find the maximum number of points that lie on the same straight l ...
- K closest points
Find the K closest points to a target point in a 2D plane. class Point { public int x; public int y; ...
- 【leetcode】Max Points on a Line
Max Points on a Line 题目描述: Given n points on a 2D plane, find the maximum number of points that lie ...
- Max Points on a Line
Given n points on a 2D plane, find the maximum number of points that lie on the same straight line. ...
- [LeetCode OJ] Max Points on a Line
Max Points on a Line Submission Details 27 / 27 test cases passed. Status: Accepted Runtime: 472 ms ...
- [UCSD白板题] Points and Segments
Problem Introduction The goal in this problem is given a set of segments on a line and a set of poin ...
- [UCSD白板题] Covering Segments by Points
Problem Introduction You are given a set of segments on a line and your goal is to mark as few point ...
随机推荐
- 20190104xlVBA_在课表里标记自己的课程
Sub TagMyCourses() Const HEAD_ROW = 3 With ActiveSheet endrow = .Cells.Find("*", .Cells(1, ...
- BGP华为、思科选路规则
选路规则 华为BGP选路规则 思科BGP选路规则 第0条 下一跳是否可达,如果不可达则不参与选路 BGP 向IBGP对等体发布import引入的IGP路由时, 将下一跳属性改为自身的接口地址,而非IG ...
- mysql存储引擎的对比
- TCP/UDP协议简要梳理
TCP/UDP协议简要梳理 TCP TCP,Transmission Control Protocol,传输控制协议是一种面向连接的.可靠的.基于字节流的传输层通信协议.在因特网协议族中,TCP所在的 ...
- Integer to English words leetcode java
问题描述: Convert a non-negative integer to its english words representation. Given input is guaranteed ...
- Codecraft-18 and Codeforces Round #458 (Div. 1 + Div. 2, combined)G. Sum the Fibonacci
题意:给一个数组s,求\(f(s_a | s_b) * f(s_c) * f(s_d \oplus s_e)\),f是斐波那契数列,而且要满足\(s_a\&s_b==0\),\((s_a | ...
- 第二阶段——个人工作总结DAY05
1.昨天做了什么:将值由一个活动传递到另一个活动. 2.今天打算做什么:打算制作修改密码的界面. 3.遇到的困难:因为是任务是分开的,所需要获取的值是通过另一个活动(不是自己任务)的传递过来的,所以还 ...
- 【IDEA】【5】快捷键
前言: 1,更改快捷键:File->Settings->Keymap 2,我自定义的快捷键 shitf+alt+s getter,setter,toString方法 (修改处:Keymap ...
- Spring的几种注入bean的方式
在Spring容器中为一个bean配置依赖注入有三种方式: · 使用属性的setter方法注入 这是最常用的方式: · 使用构造器注入: · 使用Filed注入(用于注解方式). 使用属性的se ...
- WDA基础十:OVS搜索帮助的使用
对于WDA来说,常用的搜索帮助有OVS,标准SH,Interface view等.今天来说说两种常用的OVS的使用: 一:普通字段,表字段的搜索帮助(在创建节点的时候指定搜索帮助OVS,或者后面加上去 ...