Limit laws for mixtures with applications to asymptotic theory of extremes
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- Type
- article
- Published
- 1975-09-01
- Cited by
- 18
- References
- 6
- Access
- Open access
- OpenAlex
- https://openalex.org/W2071121379
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:123016563
Keywords
Random variable, Limit (mathematics), Integer (computer science), Sequence (biology), Law of large numbers
References
- Distributions in Statistics: Discrete Distributions.
- On Limiting Distributions of a Random Number of Dependent Random Variables
- Limiting Distribution of the Maximum Term in Sequences of Dependent Random Variables
- Identifiability of Mixtures
- A general Poisson limit theorem of probability theory
- Funzione caratteristica di un fenomeno aleatorio
- Distributions in Statistics: Discrete Distributions.
- ON FINITE AND INFINITE SEQUENCES OF EXCHANGEABLE EVENTS.
Cited by
- On extremes of mixtures of distributions
- Limit theorems for extremes with random sample size
- Convergence of image measures and integrals
- On limit reliability functions of large multi-state systems with ageing components
- A class of dependent random variables and their maxima
- Reliability and Availability Analysis of Complex Port Transportation Systems
- Limit theorems for mixed max–sum processes with renewal stopping
- On the statistics of nonclassical photon states
- The limit theorems for maxima of stationary Gaussian processes with random Index
- The Asymptotic Theory of Extreme Order Statistics
- The perils of weak convergence
- Asymptotic approach to reliability of large complex systems
- Asymptotic Properties of Extrema of Moving Sums of Independent Non-identically Distributed Variables
- Limit theorems for extremes with random sample size
- LIMIT THEOREMS FOR MIXED MAX–SUM PROCESSES WITH RENEWAL STOPPING
- Reliability of large and complex systems - state of art
- The mathematical methods used in the asymptotic approach to the system reliability analysis of large systems are based on limit theorems on order statistics distributions considered in very wide literature
- Asymptotics; Stable Laws for Extremes; Tail Properties
- The perOs of weak convergence
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