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- Brownian_meander abstract "In the mathematical theory of probability, Brownian meander is a continuous non-homogeneous Markov process defined as follows:Let be a standard one-dimensional Brownian motion, and , i.e the last time before t = 1 when visits . Then The transition density of Brownian meander is described as follows: For and , and writing we haveand In particular, i.e has the Rayleigh distribution with parameter 1, the same distribution as , where is an exponential random variable with parameter 1.".
- Brownian_meander wikiPageExternalLink 1176995895.
- Brownian_meander wikiPageID "39226840".
- Brownian_meander wikiPageRevisionID "602495746".
- Brownian_meander subject Category:Markov_processes.
- Brownian_meander subject Category:Stochastic_processes.
- Brownian_meander comment "In the mathematical theory of probability, Brownian meander is a continuous non-homogeneous Markov process defined as follows:Let be a standard one-dimensional Brownian motion, and , i.e the last time before t = 1 when visits . Then The transition density of Brownian meander is described as follows: For and , and writing we haveand In particular, i.e has the Rayleigh distribution with parameter 1, the same distribution as , where is an exponential random variable with parameter 1.".
- Brownian_meander label "Brownian meander".
- Brownian_meander sameAs m.0tkggml.
- Brownian_meander sameAs Q17005622.
- Brownian_meander sameAs Q17005622.
- Brownian_meander wasDerivedFrom Brownian_meander?oldid=602495746.
- Brownian_meander isPrimaryTopicOf Brownian_meander.