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Related lectures (32)
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Point Processes: Spatial Analysis
Explores point processes in spatial analysis, focusing on spatial object dissemination and pattern detection.
Point Processes: Extremal Limit Theorems
Explores the theory of point processes and their applications to extremes, emphasizing the Laplace functional and Kallenberg's theorem.
Multivariate Extremes: Applications and Dependence
Explores multivariate extremes, including overwhelming sea defenses and heat waves.
Statistics of Multivariate Extremes: Inference and Models
Explores theory and applications of multivariate extremes, emphasizing fitting marginal and dependence models together for accurate estimation.
Poisson Process Theory: Properties and Applications
Explores Poisson process theory, covering properties, applications, and key theorems.
Asymptotic Independence Models
Explores extremal limit theorems, statistical analysis, and asymptotic independence models for rare events.
Poisson Process Approach
Explores the Poisson process approach in extreme value analysis, emphasizing component-wise transformations and likelihood functions for extreme events.
Gaussian Process: Covariance and Correlation Functions
Explores Gaussian processes, covariance functions, intrinsic stationarity, and extreme applications in statistics.
Point Processes: Extreme Value Theory
Explores point processes in extreme value theory, focusing on modeling exceedances and the theory behind point patterns.
Poisson Processes Theorems
Discusses important theorems related to Poisson processes and their applications in analyzing exceedances and likelihood.
Simulation & Optimization: Poisson Process & Random Numbers
Explores simulation pitfalls, random numbers, discrete & continuous distributions, and Monte-Carlo integration.
Extreme Statistics: Threshold Models
Covers the theory and applications of extreme statistics, focusing on threshold models for analyzing extremes of time series.
Estimating R: Theory of Poisson Processes
Covers the theory of Poisson processes and the estimation of the intensity parameter R.
Statistical Analysis of Multivariate Extremes
Covers the statistical analysis of multivariate extremes, including extremal limit theorems and models for extremes of time series.
Estimating R: Marking and Convergence
Covers the estimation of R in Poisson processes, focusing on marking points and convergence.
Extreme Value Theory: Return Level Estimation
Explores extremal limit theorems, return level estimation, clustering consequences, and modelling strategies for extreme value theory.
Poisson Processes and Angular Density
Explores Poisson processes, Pickands' function, and multivariate angular densities.
Extreme Value Analysis: Applications and Consequences
Explores extremal limit theorems and statistical analysis for analyzing extreme events like Venezuela rainfall and Venice data.
Escape noise
Explores escape noise in computational neuroscience, covering stochastic intensity, interspike intervals, likelihood functions, noise model comparison, and rate versus temporal codes.
Poisson Process: Probability Law
Covers the Poisson process, a stochastic model for communications, focusing on the probability law.
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