vimb 发表于 2011-11-27 16:06

如果把太阳系放到开普勒空间望远镜的视野里,它会看到什

木星能看到吗?地球能看到?以现在人类的技术,能看到多大的星球?

索理客 发表于 2011-11-27 16:19

本帖最后由 sonic5188 于 2011-11-27 17:51 编辑

拿最先进的开普勒望远镜的凌星观察模型来举例。
只要该恒星系统行星公转轨道与我们的天球背景平面是接近垂直的,就能看到,不要说木星地球,就是火星也能被看到。
这还是母恒星和太阳差不多大的情况,如果换了红矮星,月球大小的行星也能被发现。

vimb 发表于 2011-11-27 17:26

太阳系外围不是有欧特云什么的,会不会遮掉一些细节?

polrbear 发表于 2011-11-27 17:30

gohomeman1 发表于 2011-11-27 19:44

polrbear 发表于 2011-11-27 17:30 static/image/common/back.gif
我来补充一下沙发。
主要看两个关系
1.几何关系:看行星(地球)在观察者的视角中是否能挡住太阳的一部分。 ...

是的,越亮的主星越能看到更多的行星,理由就是:
望远镜要发现恒星的光变,如果恒星比较暗,光变既使产生了,也在望远镜的观测能力(最小亮度变化的敏感度)之下。而亮星既使发生极小的光变,可能也在望远镜的敏感度之上。

当然,如果那颗行星很大,离母恒星又很近(热木星),还是必然容易被发现的

xywr 发表于 2011-11-27 20:00

什么时候可能在可见光上真正观测到系外行星呢,现在看冥王星都是一个点

hmm 发表于 2011-11-27 20:11

呵呵,同问同问,学习下!!!::070821_19.jpg::

neokoji 发表于 2011-11-27 22:07

二楼和四楼说的相互矛盾了,到底恒星亮容易发现还是恒星暗容易发现呢?

而且四楼的说法是不是说明了,不能以开普勒发现类地行星占所有行星的比例来推算宇宙中类地行星所占的比例;越小的行星,现在被发现的远远小于实际的比例?

neokoji 发表于 2011-11-27 22:08

gohomeman1 发表于 2011-11-27 19:44 static/image/common/back.gif
是的,越亮的主星越能看到更多的行星,理由就是:
望远镜要发现恒星的光变,如果恒星比较暗,光变既使产 ...

也就是说,大量红矮星的行星,如果较小的话是很难观测到的?


索理客 发表于 2011-11-27 22:39

开普勒望远镜发现的最小的行星直径不到8000公里,相比较地球12700火星6700。

neokoji 发表于 2011-11-27 22:58

个案说明不了什么问题,相信直径越小,轨道半径越大的行星,肯定是越难发现的。

neokoji 发表于 2011-11-27 23:55

本帖最后由 neokoji 于 2011-11-28 00:13 编辑

去开普勒的网站看了下,查询数据很方便,还有制表功能。下面这个网址:http://184.72.55.19/kepler

简单做了个图,点击放大。可以看的很清楚:1235颗行星中,比地球小的只有20来颗(1.3%),轨道半径超过1AU的更是屈指可数(8颗)。所以对较小,离主星较远的行星的搜索,应该还有很大潜力。







neokoji 发表于 2011-11-28 00:01

本帖最后由 neokoji 于 2011-11-28 00:16 编辑

还有个处于宜居带行星的图也蛮有意思的,目前一共73颗。注意那些数倍乃至数十倍地球大小的行星虽然都是气体巨星或者超级地球,但是它们的卫星(如果有的话)确有可能存在与地球类似的环境。另外我看了下这些行星的轨道,有不少是在1AU左右的,应该没有被潮汐锁定。当然,卫星什么情况就难讲了。

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polrbear 发表于 2011-11-28 12:01

neokoji 发表于 2011-11-28 12:44

polrbear 发表于 2011-11-28 12:01 static/image/common/back.gif
二楼和四楼的说法没有矛盾。亮度取决于两个因素,恒星本身的亮度以及观察者的距离。
二楼是说,恒星半径 ...

了解了。还有个问题,是否凌日时间越短,则行星半径/恒星半径越大,也就越容易发现?

gohomeman1 发表于 2011-11-28 17:03

neokoji 发表于 2011-11-27 22:08 static/image/common/back.gif
也就是说,大量红矮星的行星,如果较小的话是很难观测到的?

要看情况去。

红矮星的许多行星是通过径向速度法拟合的,不是通过凌星发现的。

polrbear 发表于 2011-11-28 21:59

vimb 发表于 2011-11-29 22:44

neokoji 发表于 2011-11-28 00:01 static/image/common/back.gif
还有个处于宜居带行星的图也蛮有意思的,目前一共73颗。注意那些数倍乃至数十倍地球大小的行星虽然都是气体 ...

此图大好啊,但是我这里似乎只能看到半张。你能否再上传一次?谢谢了。

vimb 发表于 2011-11-29 22:45

看LS几位的回答,真是长见识了。
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查看完整版本: 如果把太阳系放到开普勒空间望远镜的视野里,它会看到什