very good. I have been self studied the model in the past two weeks. you are the only one using a lots of real life examples to reflect the equation. good job.
Excellent presentation of this SEIR model. The case fatality rate for all causes other than that of the Sras-CoV-2 can actually be considered identical for all compartments S, E, I and R. But for compartment I, it is not possible to overlook an over-rate that the one can write for example mu*I attributable specifically to the Sras-CoV-2.
Very nice explanation.. Please how would I modify this model for underdeveloped countries to take into account the following factors?? - Limited healthcare capacity, - High levels of co-morbidities (such as poor nutrition, TB, and HIV), - Differing population demographics, - High levels of informal employment, - Concerns around food insecurity, etc.
I actually came here to see the part where you explained how diffential eq for Exposed was derived. But I think u skipped that part. :P However, nice tutorial! Felt like home. Thank you. :)
Really Excellent, Energetic and Dedicated Lecture. Very beautifully explained Dr Zaheer Pakistan Institute of Engineering and Applied Sciences Islamabad Pakistan
Is there a paper published with this specific model and the stability analysis that I could reference? If so could you add a link as I'm having a hard time finding one
Hello Ryan. The specific paper that I used to create this video is "A mathematical model for simulating the phase-based transmissibility of a novel coronavirus" by Tian-Mu Chen et. al. Another great paper on epidemiology models is "Global stability of the endemic equilibrium of multigroup SIR epidemic models" by Hongbin Guo, Michael Y. Li, and Zhisheng Shuai.
For a specific value of E* we must have specific values for all the parameters (parameter fitting etc.) and the initial populations (S_1, I_1, E_1, and R_1). Then, as this is a 4 dimensional system of nonlinear equations, we use Numerical Methods (Runge-Kutte etc.) to approximate values of E* (and thus S*, I* and R*). I will make a video about this soon. Adrian Biglands
OK great, I'll check it out now. Your video was very very informative. Very much appreciated... Is it possible for you to upload on on stochastic Sir models?
Sorry for the late reply. One of the papers is "A mathematical model for simulating the phase-based transmissibility of a novel coronavirus" by Tian-Mu Chen et. al.
Legendary intro. Proud to have had you as my prof.
Very nice explaination !!!!! Can you explain on SEIR mathematical model with population age group please????
very good. I have been self studied the model in the past two weeks. you are the only one using a lots of real life examples to reflect the equation. good job.
Great to hear that the videos helped!
Really great video, checked a few out which were pretty simple and thankfully was directed here for a more advanced take, was not disappointed!
Thank you! I really appreciate the compliment! We're working hard to put out more infection models soon!
Excellent presentation of this SEIR model. The case fatality rate for all causes other than that of the Sras-CoV-2 can actually be considered identical for all compartments S, E, I and R. But for compartment I, it is not possible to overlook an over-rate that the one can write for example mu*I attributable specifically to the Sras-CoV-2.
Really excellent explanation! Thank you.
Very nice explanation.. Please how would I modify this model for underdeveloped countries to take into account the following factors??
- Limited healthcare capacity,
- High levels of co-morbidities (such as poor nutrition, TB, and HIV),
- Differing population demographics,
- High levels of informal employment,
- Concerns around food insecurity, etc.
Great presentation. I wonder now how the parameters of the system depend on the Corona beer consumption ;-)
where is the information resources?(i meant the essays)
I actually came here to see the part where you explained how diffential eq for Exposed was derived. But I think u skipped that part. :P
However, nice tutorial! Felt like home. Thank you. :)
Loved this video, great work!
Glad you enjoyed it!
Really Excellent, Energetic and Dedicated Lecture. Very beautifully explained
Dr Zaheer
Pakistan Institute of Engineering and Applied Sciences
Islamabad
Pakistan
Thank you very much for watching. I have similar epidemiology model videos in my channel playlists.
AOA sir, can we contact you...??
Regarding our research....
That was a good lecture. Thanks very much
You are welcome! I am glad that these lectures are helping.
Great video! Even for a dumb medical student. Thx!
Thank you very much for watching!
Is there a paper published with this specific model and the stability analysis that I could reference? If so could you add a link as I'm having a hard time finding one
Hello Ryan. The specific paper that I used to create this video is "A mathematical model for simulating the phase-based transmissibility of a novel coronavirus" by Tian-Mu Chen et. al. Another great paper on epidemiology models is "Global stability of the endemic equilibrium of multigroup SIR epidemic models" by Hongbin Guo, Michael Y. Li, and Zhisheng Shuai.
Best sober lecture I've seen
Thanks for watching! It means a lot
Sir you had not told how to find E* in Endemic equilibria, please tell how can i find E*, and I thank you for this video
For a specific value of E* we must have specific values for all the parameters (parameter fitting etc.) and the initial populations (S_1, I_1, E_1, and R_1). Then, as this is a 4 dimensional system of nonlinear equations, we use Numerical Methods (Runge-Kutte etc.) to approximate values of E* (and thus S*, I* and R*).
I will make a video about this soon.
Adrian Biglands
@The Tutor Wizard Inc. Thank you sir for reply, please make video explanations for stability and sensitivity analysis of the models.
Good presentation.
Many many thanks
Question, how can I analytical compute Beta if I'm unaware of the Ro value?
For the contact rate beta please see this video ruclips.net/video/8fFXVXJ0hqk/видео.html. If this is not what you meant message again to let me know.
OK great, I'll check it out now. Your video was very very informative. Very much appreciated... Is it possible for you to upload on on stochastic Sir models?
Nice class! Thanks!
Glad you liked it!
Amazing
Thank you for watching! I hope they are of some use to you.
Can you please share the name of the paper you are referencing at the end of the video? Thanks!
Sorry for the late reply. One of the papers is "A mathematical model for simulating the phase-based transmissibility of a novel coronavirus" by Tian-Mu Chen et. al.
"we need to power the engine " 😂😂😂
Mathematicians turn coffee into theorems but in these trying Covid19 times sometimes we need coffee to step aside and let alcohol do the job! LOL
@@thetutorwizardinc.2741 😂😂😂😂😂😂😂😂😂😂