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1. A course on large deviations with an introduction to Gibbs measures
by Rassoul-Agha, Firas and Seppäläinen, Timo O
2015, Graduate studies in mathematics, ISBN 9780821875780, Volume 162, xiv, 318
Measure theory | Probabilities | Large deviations
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2. Full Text Stochastic switching in biology: from genotype to phenotype
by Bressloff, Paul C
Journal of physics. A, Mathematical and theoretical, ISSN 1751-8113, 2/2017, Volume 50, Issue 13, p. 133001
large deviations | transcriptional bursting | stochastic gene expression | quorum sensing | metastability | random environments | bacterial growth | Physics, Multidisciplinary | Physical Sciences | Physics | Physics, Mathematical | Science & Technology
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3. Full Text Local trapping for elliptic random walks in random environments in Z d
by Fribergh, Alexander and Kious, Daniel
Probability theory and related fields, ISSN 0178-8051, 08/2016, Volume 165, Issue 3-4, pp. 795 - 834
Ellipticity | Random walk in random environments | Ballisticity
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4. Full Text Busemann functions and Gibbs measures in directed polymer models on $\mathbb{Z}^{2}
by Janjigian, Christopher and Rassoul-Agha, Firas
The Annals of probability, ISSN 0091-1798, 03/2020, Volume 48, Issue 2, pp. 778 - 816
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5. Full Text Detecting periodicity from the trajectory of a random walk in random environment
by Rémillard, Bruno N and Vaillancourt, Jean
Statistics & probability letters, ISSN 0167-7152, 12/2019, Volume 155, p. 108568
Ergodic theory | Random environments | Periodic functions | Random walks | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology
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6. Full Text Equivalence of relative Gibbs and relative equilibrium measures for actions of countable amenable groups
by Barbieri, Sebastián and Gómez, Ricardo and Marcus, Brian and Taati, Siamak
Nonlinearity, ISSN 0951-7715, 3/2020, Volume 33, Issue 5, pp. 2409 - 2454
Gibbs measures | relative systems | equilibrium measures | random environments | symbolic dynamics | disordered systems | thermodynamical formalism | Physical Sciences | Mathematics | Mathematics, Applied | Physics | Physics, Mathematical | Science & Technology
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7. Full Text Some generalized strong limit theorems for Markov chains in bi-infinite random environments
by Shi, Zhiyan and Liu, Cong and Fan, Yan and Bao, Dan and Chen, Yang
Communications in statistics. Theory and methods, ISSN 0361-0926, 03/2020, pp. 1 - 12
Statistics & Probability | Physical Sciences | Mathematics | Science & Technology
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8. Full Text Fisheries management in randomly varying environments: Comparison of constant, variable and penalized efforts policies for the Gompertz model
by Brites, Nuno M and Braumann, Carlos A
Fisheries research, ISSN 0165-7836, 08/2019, Volume 216, pp. 196 - 203
Gompertz model | Stochastic differential equations | Fisheries management | Profit optimization | Random environments | Life Sciences & Biomedicine | Fisheries | Science & Technology | Fish industry | Models | Comparative analysis | Fishing | Differential equations
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9. Full Text Berry–Esseen estimates for regenerative processes under weak moment assumptions
by Guo, Xiaoqin and Peterson, Jonathon
Stochastic processes and their applications, ISSN 0304-4149, 04/2019, Volume 129, Issue 4, pp. 1379 - 1412
Regeneration times | CLT rates of convergence | Random walks in random environments | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology | Markov processes
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10. Random walk in random and non-random environments
by Révész, Pál
2013, 3rd edition., ISBN 9789814447508, xviii, 402
Random walks (Mathematics)
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11. Full Text Fisheries management in random environments: Comparison of harvesting policies for the logistic model
by Brites, Nuno M and Braumann, Carlos A
Fisheries research, ISSN 0165-7836, 11/2017, Volume 195, pp. 238 - 246
Stochastic differential equations | Fisheries management | Profit optimization | Random environments | Logistic growth | Life Sciences & Biomedicine | Fisheries | Science & Technology | Fish industry | Comparative analysis | Harvesting | Differential equations | Models | Fishing
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12. Full Text On heat kernel decay for the random conductance model
by Boukhadra, Omar
Statistics & probability letters, ISSN 0167-7152, 02/2018, Volume 133, pp. 23 - 27
Markov chains | Percolation | Random environments | Random walk | Random conductances | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology
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13. Full Text Death and Resurrection of a Current by Disorder, Interaction or Periodic Driving
by Demaerel, Thibaut and Maes, Christian
Journal of statistical physics, ISSN 0022-4715, 10/2018, Volume 173, Issue 1, pp. 99 - 119
Diffusions in random environments | Physical Chemistry | Theoretical, Mathematical and Computational Physics | Activity | Quantum Physics | Dynamical phase transitions | Physics | Statistical Physics and Dynamical Systems | Physical Sciences | Physics, Mathematical | Science & Technology | Shaking | Percolation
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14. Full Text General population growth models with Allee effects in a random environment
by Carlos, Clara and Braumann, Carlos A
Ecological complexity, ISSN 1476-945X, 06/2017, Volume 30, pp. 26 - 33
Allee effects | Extinction times | Population growth | Random environments | Environmental Sciences & Ecology | Ecology | Life Sciences & Biomedicine | Science & Technology | Population | Models | Growth | Analysis | Extinction (Biology) | Differential equations
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15. Full Text Scaling limits for sub-ballistic biased random walks in random conductances
by Fribergh, Alexander and Kious, Daniel
The Annals of probability, ISSN 0091-1798, 03/2018, Volume 46, Issue 2, pp. 605 - 686
Random walks in random environments | Trap model | Zero-speed | Scaling limit | Random conductances | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology | Studies | Scaling | Random walk theory | Lattice theory | Bias | Random walk
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16. Full Text Aging in Metropolis dynamics of the REM: a proof
by Gayrard, Véronique and Gayrard, Véronique
Probability theory and related fields, ISSN 0178-8051, 6/2019, Volume 174, Issue 1, pp. 501 - 551
Spin glasses | Statistics for Business, Management, Economics, Finance, Insurance | Clock process | Mathematical and Computational Biology | 82C44 | Theoretical, Mathematical and Computational Physics | Probability Theory and Stochastic Processes | 60G70 | Mathematics | Quantitative Finance | Metropolis dynamics | Random environments | Operations Research/Decision Theory | Random dynamics | Aging | 60K35 | Lévy processes | Statistics & Probability | Physical Sciences | Science & Technology | Analysis | Correlation | Asymptotic properties | Ice | Time correlation functions | Topology | Rescaling | Continuity (mathematics) | Convergence | Distribution functions | Probability | Mathematical Physics
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17. Full Text Scaling limit for the ant in a simple high-dimensional labyrinth
by Ben Arous, Gérard and Ben Arous, Gérard and Cabezas, Manuel and Cabezas, Manuel and Fribergh, Alexander and Fribergh, Alexander
Probability theory and related fields, ISSN 0178-8051, 6/2019, Volume 174, Issue 1, pp. 553 - 646
Statistics for Business, Management, Economics, Finance, Insurance | Secondary 82D30 | Spatial tree | Mathematical and Computational Biology | Theoretical, Mathematical and Computational Physics | Random walk | Branching random walk | Primary 60K37 | Probability Theory and Stochastic Processes | Mathematics | Quantitative Finance | Super-process | Random environments | Operations Research/Decision Theory | Statistics & Probability | Physical Sciences | Science & Technology | Labyrinth | Random walk theory | Rescaling | Brownian movements
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