QuantumATK Forum

QuantumATK => General Questions and Answers => Topic started by: qweasel on February 9, 2017, 15:24

Title: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: qweasel on February 9, 2017, 15:24
From first look, dragging a zigzag into an armchair and using move->fuse and quick optimizer seems to work. However, when I do hydrogen passivation, several artefacts become apparent (see attach):
What is the correct way to make such a device?
Title: Re: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: Anders Blom on February 9, 2017, 15:35
I supposed you intended to build a ribbon, but it's still a periodic structure in the B direction, so there isn't really an edge, and thus it doesn't need/cannot be passivated.

For sp2 vs. sp3, I suggest using the Coordinate Tools>Custom passivator and choose sp2, instead of the passivator button, since it gives more options.
Title: Re: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: qweasel on February 9, 2017, 16:56
Good point, thanks!
Now I'm experiencing a related "anomaly": hydrogen from a passivated ribbon edge gets cloned into the electrode (attached).
Why does it happen twice? Is it correct to simply delete it from the electrode regions?
Title: Re: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: Anders Blom on February 10, 2017, 13:03
Can you attach the structure without hydrogens (or, ok, with, I can always delete them). Then we can check
Title: Re: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: qweasel on February 10, 2017, 14:57
Attached.
Title: Re: What is the correct way to build an armchair-zigzag heterostructure device?
Post by: Anders Blom on February 10, 2017, 23:30
The correct procedure is to first create the device (Device from bulk) and then passivate, not the other way around, in which case the edges in Z are passivated which they should not be since the device is (semi)infinitely periodic in Z.