Topology concepts and the deconstruction of MOFs into their underlying nets
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- čas přidán 4. 07. 2024
- This is a talk which I gave two weeks ago at a nice little workshop about "Structure and Topology - at the heart of MOF chemistry", which was organized by the Technical University of Munich and was held in the framework of the priority programme COORNETs of the German Research Foundation DFG, initiated by Prof. Roland A. Fischer.
COORNETs
Building Blocks for Functional Systems
DFG Priority Program 1928
www.coornets.tum.de/index.php...
ToposPro
topospro.com/
RCSR
rcsr.net/
Systre
gavrog.org/
Eva Gjuzi, Atelier
/ atelieregj - Věda a technologie
Thankyou very much for sharing in so much detail and simpler way. It helps a lot in understanding the nets and topology.
This is just an amazing description of topological nets. Thanks for sharing
The lecture was both informational and fun to listen to. Thank you!
Very interesting lecture, thank you very much! I'm currently working on software that is primarily interested in the local, geometrical side of things (distortions of polyhedra and molecules), but uses a topological approach to automatically identify those clusters. It's great to see how other people have tackled similar problems explained in such a clear way, without all the jargon that can make reading research papers so difficult sometimes if one is not trained in the right field.
Thank you very much for your kind and very interesting comment! Glad, you like the video! Do you have a resource pointing to your approach/work?
best wishes!
@@FrankHoffmann1000 I always appreciate feedback or advice :)
Your contribution to the scientific community is simply amazing. Even, Layman can understand ypur topology lecture.
Thank you very much for your kind words!
very informative lecture
Nice videos sir...!
Dear sir thanks for sharing informative video,
can you help us that how to find topology kind of MOF
Maybe - send me an eMail with all necessary information (CIF included).
how about the subscript of the vertex symbol, from where it's coming from?
39:50 onwards
@@FrankHoffmann1000 seen.. thanks Frank.. you are awesome..
@@FrankHoffmann1000 Dear Frank, I read a book and a bit confuse with the topology (Vertex symbol) of a 2D-net that is written as (4"3-superscript")2-subscript from the net. Unfortunately I cannot attach the screenshot of the net on this comment. I would highly appreciate if you could explain briefly.
@@yudhabudiman3050 Dear Yudha, can you write me an email (kohaerenz@gmail.com) with the screenshot attached?