Post category: Simulation
- The return of the Box-Muller method due to GPUs
 - The Metropolis-Hastings algorithm in C
 - The Metropolis-Hastings algorithm in Python, Julia, R, and MATLAB
 - The Metropolis(-Rosenbluth-Rosenbluth-Teller-Teller)-Hastings algorithm
 - Creating a reversible Markov chain using acceptance(-rejection)
 - Markov goes to Monte Carlo
 - The second MC in MCMC methods
 - The first MC in MCMC methods
 - The Metropolis-Hastings algorithm in C with multi-variable densities
 - Quantum-enhanced Markov chain Monte Carlo
 
Post category: Machine learning
- Determinantal learning for selecting subsets in wireless networks
 - Learning Theory from First Principles
 - News: Accelerated PyTorch learning on Mac
 - New link: Dataflowr – Deep Learning DIY
 - Sparse Spiking Gradient Descent
 - Spiking neural networks
 - Coverage probability in wireless networks with determinantal scheduling
 - Creating a simple feedforward neural network (without using libraries)
 - Deep Learning: An Introduction for Applied Mathematicians
 - Determinantal thinning of point processes with network learning applications
 
Post category: Blockchain
- Modeling and analysis of block arrival times in the Bitcoin blockchain
 - A further study of some Markovian Bitcoin models from Göbel et al.
 - Block arrivals in the Bitcoin blockchain
 
Post category: News
- Learning Theory from First Principles
 - Lecture slides based on Baccelli, Błaszczyszyn, and Karray
 - Quantum-enhanced Markov chain Monte Carlo
 - Connectivity in device-to-device networks in Poisson-Voronoi cities
 - Book manuscript: Random Measures, Point Processes, and Stochastic Geometry
 - A Fields Medal goes to another percolation researcher
 - News: Accelerated PyTorch learning on Mac
 - Frozen code
 - Coverage probability in wireless networks with determinantal scheduling
 - Some remarks regarding “On the Laplace Transform of the Aggregate Discounted Claims with Markovian arrivals”
 
Popular posts by number of comments
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Random posts
- Simulating a Poisson point process on a n-dimensional sphere
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 - Learning Theory from First Principles
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