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Gaussian Process Summer School
United Kingdom
Приєднався 10 вер 2019
GPSS 2024 Transfer Learning Gaussian Processes for DNA Design
GPSS 2024 Transfer Learning Gaussian Processes for DNA Design
Переглядів: 178
Відео
GPSS2024 Using GP emulation in cardiovascular modelling
Переглядів 88Місяць тому
GPSS2024 Using GP emulation in cardiovascular modelling
GPSS2024 Emulating cohorts of cardiac digital twins using Gaussian Processes
Переглядів 96Місяць тому
GPSS2024 Emulating cohorts of cardiac digital twins using Gaussian Processes
GPSS2024 Multi-task Gaussian processes
Переглядів 1742 місяці тому
GPSS2024 Multi-task Gaussian processes
GPSS2024 Bayesian Optimization and Beyond
Переглядів 2032 місяці тому
GPSS2024 Bayesian Optimization and Beyond
GPSS2024 Biological applications of Gaussian process modelling
Переглядів 832 місяці тому
GPSS2024 Biological applications of Gaussian process modelling
GPSS2024 From geostatistics to graphs: Gaussian processes in practice
Переглядів 1612 місяці тому
GPSS2024 From geostatistics to graphs: Gaussian processes in practice
GPSS2024 Gaussian processes and non-Gaussian likelihoods
Переглядів 1962 місяці тому
GPSS2024 Gaussian processes and non-Gaussian likelihoods
GPSS2024: A first introduction to Gaussian processes
Переглядів 9672 місяці тому
GPSS2024: A first introduction to Gaussian processes
GPSS2024: Adjoint aided inference of Gaussian process driven differential equations
Переглядів 1452 місяці тому
GPSS2024: Adjoint aided inference of Gaussian process driven differential equations
GPSS2024: A second introduction to Gaussian processes
Переглядів 3622 місяці тому
GPSS2024: A second introduction to Gaussian processes
Robust Empirical Bayes for Gaussian Processes
Переглядів 392Рік тому
Robust Empirical Bayes for Gaussian Processes
Deep generative modelling aiding GPs and spatial statistics
Переглядів 408Рік тому
Deep generative modelling aiding GPs and spatial statistics
Gaussian Process Emulators for Cardiac Digital Twins: Enabling Scalable Patient-Specific Modeling
Переглядів 320Рік тому
Gaussian Process Emulators for Cardiac Digital Twins: Enabling Scalable Patient-Specific Modeling
Modelling London’s Air Quality Using Spatio-Temporal Gaussian Processes
Переглядів 266Рік тому
Modelling London’s Air Quality Using Spatio-Temporal Gaussian Processes
Identifying Dynamic Systems for Digital Twins of Engineering Assets
Переглядів 150Рік тому
Identifying Dynamic Systems for Digital Twins of Engineering Assets
Bayesian Surrogate Modelling of Computer Experiments using Gaussian Processes
Переглядів 225Рік тому
Bayesian Surrogate Modelling of Computer Experiments using Gaussian Processes
A second introduction to Gaussian Processes
Переглядів 1,6 тис.Рік тому
A second introduction to Gaussian Processes
GPSS2019 - Invariances in Gaussian processes and how to learn them
Переглядів 7505 років тому
GPSS2019 - Invariances in Gaussian processes and how to learn them
GPSS2019 - Active Multi-Information Source Bayesian Quadrature
Переглядів 5995 років тому
GPSS2019 - Active Multi-Information Source Bayesian Quadrature
GPSS2019 - Constraining Gaussian Processes by Variational Fourier Features
Переглядів 7145 років тому
GPSS2019 - Constraining Gaussian Processes by Variational Fourier Features
GPSS2019 - State Space Methods for temporal GPs
Переглядів 1,4 тис.5 років тому
GPSS2019 - State Space Methods for temporal GPs
Would have been good to see a clear presentation of posterior mean calculation and nll calculation *without* using inducing points.
Any one who can say something about the kernel k(x,x'). Here what does it mean by x and x' I thought they are like two inputs of a random variables that gives a value, but I saw something like a vector k(x,x')=x^Tx'???. Does it mean that x is the observed points and x' is point for prediction?
Arguably the best presentation on this subject.
Such a great presentation. I wish I could see the rest of the presentation.
Thank you!
I loved learning that a diagonal noise term can help with ill-conditioned matrix inversions.
Great video on causality!
If you were targeting an international audience, you should articulate and reduce your speed to make it easier to understand !
Can your model deal with exogenous control variables ? Often in literature denoted u(t)
Very good introduction to GPS
where is the slide pls🥲
I really appreciate for this. Been studying GP with lots of confusion. This was light for me.
Thanks!!!
I appreciate how thorough this video was. Many tutorials on GPs tend to handwave a lot of the mathematical details of Gaussians and use sloppy notation (which is a huge problem with machine learning education in general, in my opinion).
20:32
Its amazing. Shall I contact with this professor for some questions.
Great talk! Thank you
very very nice thanks Dr!
Amazing and insightful presentation! Thanx for publicly sharing this!
Very important topic, thanks for the talk
Woah! Great introduction!
Great talk! The first 30 minutes really helped ease in to the topic
Nice explanation! Very useful for my thesis :)
Thanks for the nice explanation.
Thanks for the nice explanation.
Starts at 4:54
Would be nice if they picked a speaker who could speak English properly. Very hard to understand (and I'm a native English language speaker)
I don't find anything wrong with the diction of the speaker. It seems you haven't worked in an international environment.
jaja, no sabe lo que dice
its more about the quality of the audio, the english is pretty good
Really good complement for the Rasmussen & Williams Gaussian Processes for Machine Learning Chapter 3 which is quite involving.
I don't see the slides on the website. the speaker says they are there ..
thank you so much for this wonderful video. In most of your figures, you have about 10 different colors that are moving along the x-axis. On each slice (a vertical line at x=x_j lets say j is 5) we have 10 points in 10 different colors that are normally distributed while they are correlated based on a kernel with the 10 points in x_i {i=0,1,.., 5, ..,n}, and lets say n is 20. My question is how do you generate this point? In total we have 10 (colors) * 20 (n) = 200 points which have to satisfy 2 conditions: 1) being normally distributed at each section 2) following the correlation based on kernal. Thank you
the lines are sampled independently. each line is generated by randomly sampling a multivariate normal distribution of dimension as much as there are points on each line. so the lines have no relation to each other.
The boris johnson comment is gold :))))
Thank you for these classes, very helpful - and probably COVID for enabling them to go to UA-cam :-)
great talk. Not easy to find structured materials on this
Cool!
Great lecture. Thank you :)
My poor english + teacher defects in speaking + strict and fast UK english = I'm not able to enjoy the lesson :(
A great introduction to GPs, it's concise and very visual. Kudos to you Dr Wilkinson! Thanks for uploading these, I hope to attend one someday :D
Hi are the slides available ?