ORs-1-introduction
introduction:
1.Olfactory receptors (ORs)很重要
2.已知的ORs的分子结构,但仍存在没清楚的地方:
Though the relationship between odors and ORs is not clear, it has been hypothesized that a combinatorial coding scheme might allow a single OR to identify multiple odors and also permit different ORs to identify similar odors
transmembrane protein:
is a type of integral membrane protein that spans the entirety of the cell membrane to which it is permanently attached. Many transmembrane proteins function as gateways to permit the transport of specific substances across the membrane. They frequently undergo significant conformational changes to move a substance through the membrane.

所以我们通过分析ORs基因,找到它与oders的相互作用。
3. OR genes在脊椎动物中的保守序列最多(易于研究)
4.
这是47个物种的OR gene个数及其测序深度:

其坐标来自:

3.关于ORs gene family classify:

1.因为红框gene只有fish and fishes and amphibians 有
2. a and g OR genes :tetrapod specific(bar one g gene in the zebrafish).
3.b group is reported in both tetrapods and fishes
基于我们研究的(48 birds and 2 reptiles)筛选后得到(研究对象):


5.生物学适应加速了嗅觉受体的进化
6.研究内容:In this study, we characterized the OR gene family repertoire of 48 avian and 2 reptilian genomes to assess how ecological conditions may have shaped patterns of diversification of olfactory abilities and to assess correlations among genetic patterns and olfactory ability, behavior and morphology including olfactory bulb size, feeding and activity habits, and patterns of cognitive ability such as vocal learning in birds.
ORs-1-introduction的更多相关文章
- A chatroom for all! Part 1 - Introduction to Node.js(转发)
项目组用到了 Node.js,发现下面这篇文章不错.转发一下.原文地址:<原文>. ------------------------------------------- A chatro ...
- Introduction to graph theory 图论/脑网络基础
Source: Connected Brain Figure above: Bullmore E, Sporns O. Complex brain networks: graph theoretica ...
- INTRODUCTION TO BIOINFORMATICS
INTRODUCTION TO BIOINFORMATICS 这套教程源自Youtube,算得上比较完整的生物信息学领域的视频教程,授课内容完整清晰,专题化的讲座形式,细节讲解比国内的京师大 ...
- mongoDB index introduction
索引为mongoDB的查询提供了有效的解决方案,如果没有索引,mongodb必须的扫描文档集中所有记录来match查询条件的记录.然而这些扫描是没有必要,而且每一次操作mongod进程会处理大量的数据 ...
- (翻译)《Hands-on Node.js》—— Introduction
今天开始会和大熊君{{bb}}一起着手翻译node的系列外文书籍,大熊负责翻译<Node.js IN ACTION>一书,而我暂时负责翻译这本<Hands-on Node.js> ...
- Introduction of OpenCascade Foundation Classes
Introduction of OpenCascade Foundation Classes Open CASCADE基础类简介 eryar@163.com 一.简介 1. 基础类概述 Foundat ...
- 000.Introduction to ASP.NET Core--【Asp.net core 介绍】
Introduction to ASP.NET Core Asp.net core 介绍 270 of 282 people found this helpful By Daniel Roth, Ri ...
- Introduction to Microsoft Dynamics 365 licensing
Microsoft Dynamics 365 will be released on November 1. In preparation for that, Scott Guthrie hosted ...
- RabbitMQ消息队列(一): Detailed Introduction 详细介绍
http://blog.csdn.net/anzhsoft/article/details/19563091 RabbitMQ消息队列(一): Detailed Introduction 详细介绍 ...
- Introduction - SNMP Tutorial
30.1 Introduction In addition to protocols that provide network level services and application progr ...
随机推荐
- 十分简明易懂的FFT(快速傅里叶变换)
https://blog.csdn.net/enjoy_pascal/article/details/81478582 FFT前言快速傅里叶变换 (fast Fourier transform),即利 ...
- [CQOI2016]K远点对(KD-Tree)
暴力的做法应该是这样的,维护大小为k的堆,每次插入两点间距离并弹出堆顶. 然后这个做法显然是可以KD-Tree优化的,建立KD-Tree,然后如果该平面内最远点小于堆顶,则直接退出.就当做是复习很久没 ...
- 微信小程序返回页面传值
一.通过url传递参数,但由于navigateTo无法跳转到导航页,所以无法往导航页传递参数 wx.navigateTo({ url: 'test?id=1' }) 二.通过wx.navigateBa ...
- Bugku web(1—35)
1.web2 打开网页: 哈哈,其实按下F12你就会发现flag. 2.计算器 打开网页,只是让你输入计算结果,但是发现只能输入一个数字,这时按下F12,修改一下参数,使之可以输入多个数字,修改后输入 ...
- ZJNU 2356 - 六学家
“选出来三个六学家,他们的编号是i,j,k,满足i<j<k,且a[k]=a[j]-a[i]” 所以输入第i个数a[i]时,直接让答案加上前i-1个数中能构成差值为a[i]的数量即可 然后让 ...
- 调度算法FCFS、SJF和优先权调度的介绍和例题
调度算法 一.先来先服务FCFS (First Come First Serve) 1.思想: 选择最先进入后备/就绪队列的作业/进程,入主存/分配CPU 2.优缺点 优点:对所有作业/进程公平,算法 ...
- IP首部检验和的计算和举例
IP首部校验和 首部校验和(16位)字段只检验数据报的首部,不检验数据部分.这里不采用CRC检验码而采用简单的计算方法. 发送端 首先将检验和置零,求首部数据的补码和(包含检验和),因为为零,所以无影 ...
- 普通java项目转换为带有Tomcat的动态Web项目
原文链接:http://blog.csdn.net/l4432321/article/details/52049125 直接项目右键进入Properties配置,点击Project Facets,再点 ...
- 设x,y是概率空间(Ω,F,P)上的拟可积随机变量,证明:X=Y a.e 当且仅当 xdp = ydp 对每个A∈F成立。Q: X=Y almost surely iff ∀A∈G∫AXdP=∫AYdP
E{XE{Y|C}}=E{YE{X|C}} 现在有没有适合大学生用的搜题软件呢? https://www.zhihu.com/question/51935291/answer/514312093 ...
- 操作实践,IDEA自定义toString()方法模板
声明:迁移自本人CSDN博客https://blog.csdn.net/u013365635 Java POJO在日志中常会用于打印,经常会将POJO的内容全部或部分打印出来,所以POJO类的toSt ...