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Related lectures (32)
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Asymptotic Independence Models
Explores asymptotic independence models for multivariate extremes and their applications in extrapolating probabilities to rare events.
Mapping Theorems: Poisson Processes and Intensity Functions
Explores mapping theorems for Poisson processes and their intensity functions.
Point Processes: Convergence and Gaussian Processes
Covers point processes, convergence criteria, Laplace functionals, Gaussian processes, covariance functions, and intrinsic stationarity.
Extreme Value Theory: Applications to Time Series
Explores Extreme Value Theory applications to time series, discussing extremogram, moving maxima, and rare event threshold sequences.
Stochastic Simulation: Markov Processes Generation
Covers the generation of Markov processes and Poisson processes in stochastic simulation.
Extreme Value Analysis: Applications and Consequences
Explores extremal limit theorems and statistical analysis for analyzing extreme events like Venezuela rainfall and Venice data.
Modelling Stochastic Communications: Poisson Process Probability Law
Covers the Poisson process and its probability law in communication systems.
Poisson Process: Properties
Covers the properties of Poisson processes and their applications in communication stochastic models.
Estimating R: Marking and Convergence
Covers the estimation of R in Poisson processes, focusing on marking points and convergence.
Poisson Model: Rate Coding
Explores the Poisson model in computational neuroscience, emphasizing rate coding and stochastic spiking.
Extreme Value Time Series: Modelling and Dependence
Explores extremal limit theorems, point processes, and multivariate extremes in extreme value time series modelling, emphasizing the effect of local dependence on extreme values.
Membrane potential fluctuations
Explores stochastic spike arrival and membrane potential fluctuations in single neurons.
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