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Doorn, Erik van [Author] ; Doorn, Erik A. van [Other]

Stochastic monotonicity and queueing applications of birth-death processes

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New York, NY; Heidelberg; Berlin: Springer, 1981

Published in: Lecture notes in statistics ; 4
Doorn, Erik van [Author]

Stochastic Monotonicity and Queueing Applications of Birth-Death Processes

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New York, NY: Springer New York, 1981

Published in: Lecture Notes in Statistics ; 4- SpringerLink ; Bücher- Springer eBook Collection ; Mathematics and Statistics
Hilmi, Nathalie [Author]; Sutherland, Michael [Author]; Farahmand, Shekoofeh [Author]; Haraldsson, Gunnar [Author]; Doorn, Erik van [Author]; Ernst, Ekkehard [Author]; Wisz, Mary S. [Author]; Claudel Rusin, Astrid [Author]; Elsler, Laura G. [Author]; Levin, Lisa A. [Author]

Deep sea nature-based solutions to climate change

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https://nbn-resolving.org/urn:nbn:de:gbv:8:3-2024-00122-7

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Lausanne: Frontiers, 06 July 2023

Published in: Frontiers in Climate ; 5 (2023), 1169665
van Doorn, Erik [Author]; Marandino, Christa A. [Author]; Peters, Andrew J. [Author]; Keywood, Melita [Author]

Science, international law, and policy across the air–sea interface

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University of California Press, 2024-02-05
van Doorn, Erik A.

On the Strong Ratio Limit Property for Discrete-Time Birth-Death Processes

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SIGMA (Symmetry, Integrability and Geometry: Methods and Application), 2018

Published in: Symmetry, Integrability and Geometry: Methods and Applications
van Doorn, Erik A.

An Orthogonal-Polynomial Approach to First-Hitting Times of Birth–Death Processes

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Springer Science and Business Media LLC, 2017

Published in: Journal of Theoretical Probability
van Doorn, Erik A.

Representations for the Decay Parameter of a Birth-Death Process Based on the Courant-Fischer Theorem

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Cambridge University Press (CUP), 2015

Published in: Journal of Applied Probability
van Doorn, Erik A.

Representations for the Decay Parameter of a Birth-Death Process Based on the Courant-Fischer Theorem

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Cambridge University Press (CUP), 2015

Published in: Journal of Applied Probability
VAN DOORN, ERIK A.

REPRESENTATIONS FOR THE DECAY PARAMETER OF A BIRTH-DEATH PROCESS BASED ON THE COURANT-FISCHER THEOREM

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Applied Probability Trust, 2015

Published in: Journal of Applied Probability
van Doorn, Erik A.

Shell Polynomials and Dual Birth-Death Processes

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SIGMA (Symmetry, Integrability and Geometry: Methods and Application), 2016

Published in: Symmetry, Integrability and Geometry: Methods and Applications
van Doorn, Erik A.

Spectral properties of birth–death polynomials

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Elsevier BV, 2015

Published in: Journal of Computational and Applied Mathematics
van Doorn, Erik A.

Conditions for the existence of quasi-stationary distributions for birth–death processes with killing

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Elsevier BV, 2012

Published in: Stochastic Processes and their Applications
van Doorn, Erik A.

Rate of convergence to stationarity of the system M/M/N/N+R

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Springer Science and Business Media LLC, 2011

Published in: TOP
van Doorn, Erik A.

On the α-Classification of Birth-Death and Quasi-Birth-Death Processes

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Informa UK Limited, 2006

Published in: Stochastic Models
van Doorn, Erik A.

Birth–death processes and associated polynomials

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Elsevier BV, 2003

Published in: Journal of Computational and Applied Mathematics
van Doorn, Erik A.

On associated polynomials and decay rates for birth–death processes

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Elsevier BV, 2003

Published in: Journal of Mathematical Analysis and Applications
van Doorn, Erik A.

Some new results for chain-sequence polynomials

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Elsevier BV, 1995

Published in: Journal of Computational and Applied Mathematics
Van Doorn, Erik A.

Quasi-stationary distributions and convergence to quasi-stationarity of birth-death processes

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Cambridge University Press (CUP), 1991

Published in: Advances in Applied Probability
Van Doorn, Erik A.

Quasi-stationary distributions and convergence to quasi-stationarity of birth-death processes

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Cambridge University Press (CUP), 1991

Published in: Advances in Applied Probability
Van Doorn, Erik A.

Quasi-Stationary Distributions and Convergence to Quasi-Stationarity of Birth-Death Processes

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Applied Probability Trust, 1991

Published in: Advances in Applied Probability

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