4.8 • 750 Ratings
🗓️ 31 July 2021
⏱️ 73 minutes
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0:00.0 | Oh, wow, oh, oh, wow, oh, wow, oh, wow. |
0:13.0 | Oh, wow. |
0:15.0 | Oh, my. Hello, you're listening to The Science of Everything podcast episode 120 Computational Chemistry Part 2. |
0:41.4 | I'm your host, James Fodor. |
0:43.2 | This episode, we will continue from the previous episode, which of course is the prerequisite, |
0:48.3 | and talk about computational chemistry, particularly we're going to continue on from where we left off last time and talk about |
0:55.2 | how you can actually make proximate estimates of what your wave functions are going to be, which |
1:00.9 | you can then use to solve the Hartree-Folk equation. So we'll talk about the basis functions that are |
1:05.0 | used for that purpose. I will then go on to talk about methods for incorporating electron |
1:10.4 | correlation in order to increase the accuracy of these methods and some of the techniques that are used there. |
1:16.4 | Then, once we're done with that, I'll talk about some of the other approaches to estimating molecular structure and energies. |
1:25.1 | Particularly, I'll talk about semi-emperical methods and density functional theory, |
1:28.3 | which are kind of like two different takes to ab initio calculations on how to work out molecular structure and energies. |
1:34.3 | And finally, at the very end, I will talk about at a higher level, something called molecular mechanics or molecular dynamics, |
1:42.3 | which is a method of simulating larger molecules |
1:44.8 | using classical mechanics. So there's quite a bit to get through. And as I said, the episode |
1:50.1 | 119 part one of this two-part series is an absolute prerequisite in the sense that you probably |
1:55.0 | won't be able to follow what I'm talking about if you haven't listened to that. So strong warning |
1:58.0 | there. If you haven't done so, please go back and listen to that first. |
2:01.7 | That being said, let us get started by just briefly reviewing where we got up to last time. |
2:07.2 | So remember, the whole sort of premise of what we're trying to do here is to solve for the molecular |
2:11.2 | wave function of some molecule, you know, a bunch of different atoms bonded together. |
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