Frank den Hollander
Professor emeritus of Probability
- Name
- Prof.dr. W.T.F. den Hollander
- Telephone
- +31 71 527 2727
- denholla@math.leidenuniv.nl
- ORCID iD
- 0000-0003-2866-9470
News
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No experiments but equations: how Daoyi Wang uses math to understand the world -
NETWORKS consortium receives COFUND grant from European Commission -
Andreas Greven is the Kloosterman Professor 2020 -
Humboldt Research Award for Frank den Hollander -
Studium Generale series on complex networks kicked off -
Leiden Complex Networks Network day on 23 September -
Century-old Physics Assumption Proven Wrong -
Video of Honorary Doctorate Jennifer Chayes -
Dies Natalis: 'The big questions call for collaboration' -
Honorary Doctor Jennifer Chayes excels at Microsoft -
Deltaplan for Dutch Mathematics presented -
Dies Natalis 2016 -
Frank den Hollander fears exodus Dutch top talents -
Francisco Aranda Ordaz Award (Latin-American Prize) for Julián Facundo Martínez
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Frank den Hollander interviewed by CIRM -
NETWORKS is recruiting researchers and PhD students -
NWO Gravitation Programme awarded 10-year grant to research consortia 'Networks' -
Frank den Hollander named IMS Fellow -
Frank den Hollander gets NWO postdoc grant
Personal webpage
Former PhD candidates
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Shubhamoy Nandan -
Benthen Zeegers
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Margriet Oomen
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Marta Maggioni
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Matteo Sfragara
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Steven Berghout
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Niels Langeveld
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Andrea Roccaverde
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Laurens Smit
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Herman Blok
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Willem van Zuijlen
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Stein Bethuelsen
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Julian Martinez
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Dirk Erhard
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Martin Göll
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Alessio Troiani
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Renatos Soares dos Santos
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Feijia Wang
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Kiamars Vafayi
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Luca Avena
Professor emeritus of Probability
- Science
- Mathematisch Instituut
- Mathematisch Instituut
- Braunsteins P., Hollander W.T.F. den & Mandjes M.R.H. (2023), A sample-path large deviation principle for dynamic Erdös-Rényi random graphs, The Annals of Applied Probability 33(4): 3278-3320.
- Dionigi P., Garlaschelli D., Hollander W.T.F. den, Hazra R.S. & Mandjes M. (2023), Central limit theorem for the principal eigenvalue and eigenvector of Chung-Lu random graphs, Journal of Physics: Complexity 4(1): 015008.
- Chakrabarty A., Hazra R.S., Hollander W.T.F. den & Sfragara M. (2022), Large deviation principle for the maximal eigenvalue of inhomogeneous Erdos-Renyi random graphs, Journal of Theoretical Probability 35: 2413-2441.
- Hollander W.T.F. den & Nandan S. (2022), Spatially inhomogeneous populations with seed-banks: II. Clustering regime, Stochastic Processes and their Applications 150: 116-146.
- Floreani S., Giardinà C., Hollander W.T.F. den, Nandan S. & Redig F. (2022), Switching interacting particle systems: scaling limits, uphill diffusion and boundary layer, Journal of Statistical Physics 186: 33.
- Avena L., Güldaş H., Hofstad R. van der, Hollander W.T.F. den & Nagy O. (2022), Linking the mixing times of random walks on static and dynamic random graphs, Stochastic Processes and their Applications 153: 145-182.
- Hollander W.T.F. den & Wang D (2022), The parabolic Anderson model on a Galton-Watson tree revisited, Journal of Statistical Physics 189: 8.
- Borst S., Hollander W.T.F. den, Nardi F.R. & Taati S (2022), Crossover-times in bipartite networks with activity constraints and time-varying switching rates, The Annals of Applied Probability 32(6): 4279-4314.
- Avena L., Chino Y., Da Costa C. & Hollander W.T.F. den (2022), Random walk in cooling random environment: recurrence versus transience and mixed fluctuations, Annales de l'Institut Henri Poincaré, Probabilités et Statistiques 58(2): 967-1009.
- Bovier A., Hollander W.T.F. den & Marello S (2022), Metastability for Glauber dynamics on the complete graph with coupling disorder, Communications in Mathematical Physics 392: 307-345.
- Greven A., Hollander W.T.F. den & Oomen M. (2022), Spatial populations with seed-bank: well-posedness, duality and equilibrium, Electronic Journal of Probability 27: 1-88.
- Hollander W.T.F. den & Nadan S. (2021), Spatially inhomogeneous populations with seed-banks: I. Duality, existence and clustering, Journal of Theoretical Probability : .
- Dionigi P., Garlaschelli D., Hollander W.T.F. den & Mandjes M. (2021), A spectral signature of breaking of ensemble equivalence for constrained random graphs, Electronic Communications in Probability 26: 1-15.
- Garlaschelli D., Hollander W.T.F. den, Meylahn J.M. & Zeegers B.P. (2019), Synchronization of phase oscillators on the hierarchical lattice, Journal of Statistical Physics 174(1): 188-218.
- Hollander W.T.F. den, Majumdar S.N., Meylahn J.M. & Touchette T. (2019), Properties of additive functionals of Brownian motion with resetting, Journal of Physics A: Mathematical and Theoretical 52(17): 175001.
- Avena L., Chino Y., Costa C. de & Hollander W.T.F. den (2019), Random walk in cooling random environment: ergodic limits and concentration inequalities, Electronic Journal of Probability 24: 38.
- Hollander W.T.F. den, Mandjes M., Roccaverde A. & Starreveld N.J. (2018), Ensemble equivalence for dense graphs, Electronic Journal of Probability 23: 12.
- Avena L., Güldas H., Hofstad R. van der & Hollander W.T.F. den (2018), Mixing times for random walks on dynamic configuration models, The Annals of Applied Probability 28(4): 1977-2002.
- Greven A., Hollander W.T.F. den & Klimovsky A. (2018), The hierarchical Cannings process in random environment, Alea: Latin American journal of probability and mathematical statistics 15: 295-351.
- Hollander F., Nardi F.R. & Taati S. (2018), Metastability of hard-core dynamics on bipartite graphs, Electronic Journal of Probability 23(97): 1-65.
- Berg M. van den, Bolthausen E. & Hollander W.T.F. den (2018), Torsional rigidity for regions with a Brownian boundary, Potential Analysis 48(3): 375-403.
- Berger Q., Hollander W.T.F. den & Poisat J. (2018), Annealed scaling for a charged polymer in dimensions two and higher, Journal of Physics A: Mathematical and Theoretical 51(5): 054002.
- Berg M. van den & Hollander W.T.F. den (2018), Torsional rigidity for cylinders with a Brownian fracture, Bulletin of the London Mathematical Society 50(2): 321-339.
- Garlaschelli D., Hollander W.T.F. den & Roccaverde A. (2018), Covariance Structure Behind Breaking of Ensemble Equivalence in Random Graphs, Journal of Statistical Physics 173(3-4): 644-662.
- Garlaschelli D., Hofstad R. van der, Hollander F. den & Mandjes M. (2018), Special Issue of Journal of Statistical Physics Devoted to Complex Networks, Journal of Statistical Physics 173(3-4): 439-447.
- Hollander W.T.F. & Jovanovski O. (2017), Metastability on the hierarchical lattice, Journal of Physics A: Mathematical and Theoretical 50: 305001.
- Garlaschelli D., Hollander W.T.F. den & Roccaverde A. (2017), Ensemble nonequivalence in random graphs with modular structure, Journal of Physics A: Mathematical and Theoretical 50: 015001.
- Hollander W.T.F. den & Pederzani G. (2017), Multi-colony Wright-Fisher with seed-bank, Indagationes Mathematicae 28(3): 637-669.
- Dommers S., Hollander W.T.F. den, Jovanovski O. & Nardi F.R. (2017), Metastability for Glauber dynamics on random graphs, The Annals of Applied Probability 27(4): 2130-2158.
- Garlaschelli D., Hollander W.T.F. & Roccaverde A. (2016), Ensemble nonequivalence in random graphs with modular structure, Journal of Physics A: Mathematical and Theoretical 50(1): 015001.
- Hollander W.T.F. den & Jansen S. (2016), Berman-Konsowa principle for reversible Markov jump processes, Markov Processes and Related Fields 22(3): 409-442.
- Hollander W.T.F. den & Pétrélis N. (2016), Phase diagram for a copolymer in a micro-emulsion, Alea: Latin American journal of probability and mathematical statistics 13(2): 941-1037.
- Erhard D., Hollander W.T.F. den. & Maillard G. (2016), Parabolic Anderson model in a dynamic random environment: random conductances, Mathematical Physics, Analysis and Geometry 19(2): 5.
- Caravenna F., Hollander W.T.F., Pétrélis N. & Poisat J. (2016), Annealed scaling for a charged polymer, Mathematical Physics, Analysis and Geometry 19(1): 2.
- Squartini T., Mol J. de, Hollander W.T.F. den & Garlaschelli D. (2015), Breaking of ensemble equivalence in networks, Physical Review Letters 115(26): 268701.
- Hollander W.T.F. van, Redig F. & Zuijlen W.B. van (2015), Gibbs-non-Gibbs dynamical transitions for mean-field interacting Brownian motions, Stochastic Processes and their Applications 125(1): 371-400.
- Garlaschelli D., Hollander W.T.F den & Roccaverde A. (2015), Complexe netwerken vanuit fysisch perspectief, Nieuw Archief voor Wiskunde 5/16(3): 207-209.
- Bovier A. & Hollander W.T.F. den (2015), Metastability. A Potential-Theoretic Approach. Grundlehren der mathematischen Wissenschaften no. 351. Cham: Springer.
- Hilário M.R., Hollander W.T.F. den, Santos R.S., Sidoravicius V. & Teixeira A. (2015), Random walk on random walks, Electronic Journal of Probability 20: 95.
- Erhard D., Hollander W.T.F. den & Maillard G.J.M. (2015), The parabolic Anderson model in a dynamic random environment: space-time ergodicity for the quenched Lyapunov exponent, Probability Theory and Related Fields 162(1-2): 1-46.
- Bolthausen E., Hollander W.T.F. den & Opoku A.A. (2015), A copolymer near a selective interface: variational characterization of the free energy, Annals of Probability 43(2): 875-933.
- Hollander W.T.F. den & Santos R.S. dos (2014), Scaling of a random walk on a supercritical contact process, Annales de l'Institut Henri Poincaré, Probabilités et Statistiques 50(4): 1276-1300.
- Erhard D., Hollander W.T.F. den & Maillard G.J.M. (2014), The parabolic Anderson model in a dynamic random environment: basic properties of the quenched Lyapunov exponent, Annales de l'Institut Henri Poincaré, Probabilités et Statistiques 50(4): 1231-1275.
- Goodman J.A. & Hollander W.T.F. den (2014), Extremal geometry of a Brownian porous medium, Probability Theory and Related Fields 160(1-2): 127-174.
- Berg M., Bolthausen E. & Hollander W.T.F. den (2014), Heat content and inradius for regions with a Brownian boundary, Potential Analysis 41(2): 501-515.
- Hollander W.T.F. den, Kesten H. & Sidoravicius V. (2014), Random walk in a high density dynamic random environment, Indagationes Mathematicae 25(4): 785-799.
- Fernández R., Hollander W.T.F. den. & Martínez J. (2014), Variational description of Gibbs-non-Gibbs dynamical transitions for spin-flip systems with a Kac-type interaction, Journal of Statistical Physics 156(2): 203-220.
- Greven A., Hollander W.T.F. den, Kliem S. & Klimovsky A. (2014), Renormalisation of hierarchically interacting Cannings processes, ALEA Latin American Journal of Probability and Mathematical Statistics 11(1): 43-140.
- Hollander W.T.F. den & Poisat J.A.J. (2014), Large deviation principles for words drawn from correlated letter sequences, Electronic Communications in Probability 19(12): 1-16.
- Hollander W.T.F. den & Opoku A.A. (2013), Copolymer with pinning: variational characterization of the phase diagram, Journal of Statistical Physics 152(5): 846-893.
- Fernandez R., Hollander W.T.F. den & Martinez J.F. (2013), Variational characterization of Gibbs-non-Gibbs dynamical transitions for the Curie-Weiss model, Communications in Mathematical Physics 319(3): 703-730.
- Hollander W.T.F. den & Caravenna F. (2013), A general smoothing inequality for disordered polymers, Electronic Communications in Probability 18(76): 1-15.
- Hollander W.T.F. den & Cheliotis D. (2013), Variational characterization of the critical curve for pinning of random polymers, Annals of Probability 41(3B): 1767-1805.
- Fernández R., Hollander W.T.F. den & Martinez J. (2013), Variational description of Gibbs-non-Gibbs dynamical transitions for the Curie-Weiss model, Communications in Mathematical Physics 319(3): 703-730.
- Hollander W.T.F. den (2012), Random Polymers. In: Hollander W.T.F. & Molchanov S.A. (Eds.), Random Media at Saint-Flour. Heidelberg: Springer. 295-558.
- Gartner J., Hollander W.T.F. den & Maillard G.J.M. (2012), Quenched Lyapunov exponent for the parabolic Anderson model in a dynamic random environment. Deuschel J.-D., Gentz B., Konig W., Renesse M.-K. van, Scheutzow M. & Schmock U. (Eds.), Probability in Complex Physical Systems. . Berlijn: Springer. 159-193.
- Caravenna F., Hollander W.T.F. den & Petrelis N. (2012), Lectures on random polymers, Clay Mathematics Proceedings. 319-393.
- Hollander W.T.F. den, Santos R. dos & Sidoravicius V. (2012), Law of large numbers for non-elliptic random walks in dynamic random environments, Stochastic Processes and their Applications 123(1): 156-190.
- Hollander W.T.F. den, Nardi F.R. & Troiani A. (2012), Metastability for Kawasaki dynamics at low temperature with two types of particles, Electronic Journal of Probability 17(2): 1-26.
- Hollander W.T.F. den (2012), Laudatio: the mathematical work of Jürgen Gärtner. In: Deuschel J.D., Gentz B., König W., Renesse M. von, Scheutzow M. & Schmock U. (Eds.), Probability in complex physical systems. Springer Proceedings in Mathematics no. 11. Berlin: Springer, Heidelberg. 1-10.
- Hollander W.T.F., Molchanov S.A. den & Zeitouni O. (2012), Random media at Saint-Flour. Berlin: Springer, Heidelberg.
- Hollander W.T.F. den, Nardi F.R. & Troiani A. (2012), Kawasaki dynamics with two types of particles: critical droplets, Journal of Statistical Physics 149(6): 1013-1057.
- Hollander W.T.F. den, Nardi F.R. & Troiani A. (2011), Kawasaki dynamics with two types of particles: stable/metastable configurations and communication heights, Journal of Statistical Physics 145(6): 1423-1457.
- Avena L., Hollander W.T.F. den & Redig F. (2011), Law of large numbers for a class of random walks in dynamic random environments, Electronic Journal of Probability 16(21): 587-617.
- Birkner M., Greven A. & Hollander W.T.F. den (2011), Collision local time of transient random walks and intermediate phases in interacting stochastic systems, Electronic Journal of Probability 16(20): 552-586.
- Blachere S., Hollander W.T.F. den & Steif J.E. (2011), A crossover for the bad configurations of random walk in random scenery, Annals of Probability 39(5): 2018-2041.
- Hollander W.T.F. den & Pétrélis N. (2010), A mathematical model for a copolymer in an emulsion, Journal of Mathematical Chemistry 47(1): 83-94.
- Avena L., Hollander W.T.F. den & Redig F. (2010), Large deviation principle for one-dimensional random walk in dynamic random environment: attractive spin-flips and simple symmetric exclusion, Markov Processes and Related Fields 16: 139-168.
- Hollander W.T.F. den (2010), A key large deviation principle for interacting stochastic systems. Bhatia R., Pal A., Rangarajan G., Srinivas V. & Vanninathan M. (Eds.), Proceedings of the International Congress of Mathematicians. International Congress of Mathematicians, Hyderabad, India. New Delhi: Hindustan Book Agency. 2258-2274.
- Birkner M.G., Greven A. & Hollander W.T.F. den (2010), Quenched large deviation principle for words in a letter sequence, Probability Theory and Related Fields 148(3-4): 403-456.
- Enter A.C.D., Fernandez R., Hollander W.T.F. den & Redig F. (2010), A large-deviation view on dynamical Gibbs-non-Gibbs transitions, Moscow Mathematical Journal 10(4): 687-711.
- Bovier A., Hollander W.T.F. den & Spitoni C. (2010), Homogeneous nucleation for Glauber and Kawasaki dynamics in large volumes at low temperatures, Annals of Probability 38(2): 661-713.
- Gärtner J., Hollander W.T.F. den & Maillard G. (2010), Intermittency of catalysts: voter model, Annals of Probability 38(5): 2066-2102.
- Gärtner J., Hollander W.T.F. den & Maillard G.J.M. (2009), Intermittency on catalysts: three-dimensional simple symmetric exclusion, Electronic Journal of Probability 14(72): 2091-2129.
- Hollander W.T.F. den (2009), Random Polymers no. 1974. Berlin: Springer.
- Hollander W.T.F. den (2009), Three lectures on metastability under stochastic dynamics. In: Kotecky R. (Ed.), Methods of Contemporary Mathematical Statistical Physics. Lecture Notes in Mathematics no. 1970. Berlin: Springer. 223-246.
- Biskup M., Bovier A., Hollander W.T.F. den, Loffe D., Martinelli F., Netocný K. & Toninelli F. (2009), Methods of contemporary mathematical statistical physics. Lecture Notes in Mathematics no. 1970. Berlin: Springer-Verlag.
- Gaudillière A., Hollander W.T.F. den, Nardi F.R., Olivieri E. & Scoppola E. (2009), Ideal gas approximation for a two-dimensional rarefied gas under Kawasaki dynamics, Stochastic Processes and their Applications 119(3): 737-774.
- Hollander W.T.F. den & Pétrélis N. (2009), On the localized phase of a copolymer in an emulsion: subcritical percolation regime, Journal of Statistical Physics 134(2): 209-241.
- Hollander W.T.F. den & Pétrélis N. (2009), On the localized phase of a copolymer in an emulsion: supercritical percolation regime, Communications in Mathematical Physics 285(3): 825-871.
- Angel O., Goodman J.A., Hollander W.T.F. den & Slade G.D. (2008), Invasion percolation on regular trees, Annals of Probability 36(2): 420-466.
- Hollander W.T.F. den (2008), S.R. Srinivasa Varadhan, Nieuw Archief voor Wiskunde 9(3): 192-197.
- Hollander W.T.F. den, Senden W.J.M. & Zwet W.R. van (2008), EURANDOM: A decade of European stochastics, Statistica Neerlandica 62(3): 256-265.
- Dawson D.A., Greven A., Hollander W.T.F. den, Sun R. & Swart J.M. (2008), The renormalization transformation of two-type branching models, Annales de l'Institut Henri Poincaré, Probabilités et Statistiques 44(6): 1038-1077.
- Zint N., Baake E. & Hollander W.T.F. den (2008), How T-cells use large deviations to recognize foreign antigens, Journal of Mathematical Biology 57(6): 841-861.
- Greven A. & Hollander W.T.F. den (2007), Phase transitions for the long-time behavior of interacting diffusions, Annals of Probability 35(4): 1250-1306.
- Gärtner J., Hollander W.T.F. den & Maillard G.J.M. (2007), Intermittency on catalysts: symmetric exclusion, Electronic Journal of Probability 12(18): 516-573.
- Hofstad R., Hollander W.T.F. den & Slade G.D. (2007), The survival probability for critical spread-out oriented percolation above 4+1 dimensions. II. Expansion, Annales de l'Institut Henri Poincaré, Probabilités et Statistiques 43(5): 509-570.
- Hofstad R., Hollander W.T.F. den & Slade G. (2007), The survival probability for critical spread-out oriented percolation above 4+1 dimensions. I. Induction, Probability Theory and Related Fields 138(3-4): 363-389.
- Hollander W.T.F. den & Steif J.E. (2006), Random walk in random scenery: A survey of some recent results. In: Denteneer D., Hollander W.T.F. den & Verbitskiy E. (Eds.), Dynamics & Stochastics, IMS Lecture Notes no. 48 53-65.
- Hollander W.T.F. den (2006), Renormalization of interacting diffusions: a program and four examples. In: Koelink E., Neerven J. van, Pagter B. de & Sweers G. (Eds.), Partial Differential Equations and Functional Analysis: The Philippe Clément Festschrift no. 168. Berlin: Birkhäuser. 123-136.
- Hollander W.T.F. den & Whittington S.G. (2006), Localization transition for a copolymer in an emulsion, Theory of probability and its applications 51(1): 101-141.
- Hollander W.T.F. den, Gaertner J. & Molchanov S.A. (2006), Diffusion in an annihilating environment, Nonlinear Analysis: Real World Applications 7(1): 25-64.
- Gärtner J. & Hollander W.T.F. den (2006), Intermittency in a catalytic random medium, Annals of Probability 34(6): 2219-2287.
- Bovier A., Hollander W.T.F. den & Nardi F.R. (2006), Sharp asymptotics for Kawasaki dynamics on a finite box with open boundary, Probability Theory and Related Fields 135(2): 265-310.
- Hollander W.T.F. den (2005), Random Dynamics in Spatially Extended Systems. Laptev A. (Ed.), Proceedings of the 4th European Congress of Mathematics. . Zürich: European Mathematical Society Publishing House. 561-572.
- Hollander W.T.F. den, Steif J.E. & Wal P. van der (2005), Bad configurations for random walk in random scenery and related subshifts, Stochastic Processes and their Applications 115(7): 1209-1232.
- Berg M. van den, Bolthausen E. & Hollander W.T.F. den (2005), Brownian survival among Poissonian traps with random shapes at critical intensity, Probability Theory and Related Fields 132(2): 163-202.
- Hollander W.T.F. den & Toninelli F. (2004), A mystery about to be solved, Nieuw Archief voor Wiskunde 5(4): 274-278.
- Hollander W.T.F. den (2004), Gibbs under stochastic dynamics?, Markov Processes and Related Fields 10(3): 507-516.
- Berg M., Bolthausen E. & Hollander W.T.F. den (2004), On the volume of the intersection of two Wiener sausages, Annals of Mathematics 159(2): 741-782.
- Hollander W.T.F. den & Wüthrich M.V. (2004), Diffusion of a heteropolymer in a multi-interface medium, Journal of Statistical Physics 114(3-4): 849-889.
- Hollander W.T.F. den, Keane M.S., Serafin J. & Steif J.E. (2003), Weak Bernoullicity of random walk in random scenery, Japanese Journal of Mathematics 29(2): 389-406.
- Hollander W.T.F. den (2003), Relative entropy for random motion in a random medium. In: Greven A., Keller G. & Warnecke G. (Eds.), Entropy. Applied Mathematics: Princeton University Press. 215-231.
- Engländer J. & Hollander W.T.F. den (2003), Survival asymptotics for branching Brownian motion in a Poissonian trap field, Markov Processes and Related Fields 9(3): 363-389.
- Hofstad R., Hollander W.T.F. den & König W. (2003), Large deviations for the one-dimensional Edwards model, Annals of Probability 31(4): 2003-2039.
- Hofstad R., Hollander W.T.F. den & König W. (2003), Weak interaction limits for one-dimensional random polymers, Probability Theory and Related Fields 125(4): 483-521.
- Hollander W.T.F. den., Nardi F.R., Olivieri E. & Scoppola E. (2003), Droplet growth for three-dimensional Kawasaki dynamics, Probability Theory and Related Fields 125(2): 153-194.
- Hofstad R., Hollander W.T.F. den & Slade G. (2002), Construction of the incipient infinite cluster for spread-out oriented percolation above 4+1 dimensions, Communications in Mathematical Physics 231(3): 435-461.
- Enter A.C.D., Fernández R., Hollander W.T.F. den & Redig F. (2002), Possible loss and recovery of Gibbsianness during the stochastic evolution of Gibbs measures, Communications in Mathematical Physics 226(1): 101-130.
- Hollander W.T.F. den, Olivieri E. & Scoppola E. (2001), Metastability and nucleation for conservative dynamics, Markov Processes and Related Fields 7(1): 51-53.
- Berg M., Bolthausen E. & Hollander W.T.F. den (2001), Moderate deviations for the volume of the Wiener sausage, Annals of Mathematics 153(2): 355-406.
- Hollander W.T.F. den, Olivieri E. & Scoppola E. (2000), Metastability and nucleation for conservative dynamics, Journal of Mathematical Physics 41(3): 1424-1498.
- Hollander W.T.F. den & Steif J.E. (2000), On the equivalence of certain ergodic properties for Gibbs states, Ergodic Theory and Dynamical Systems 20(1): 231-239.
- Biskup M. & Hollander W.T.F. den (1999), A heteropolymer near a linear interface, The Annals of Applied Probability 9(3): 668-687.
- Hollander W.T.F. den, Menshikov M.V. & Popov S.Y. (1999), A note on transience versus recurrence for a branching random walk in random environment, Journal of Statistical Physics 95(3-4): 587-614.
- Hollander W.T.F. den (1999), Der Zufall in der Chemie: Polymere, Nova Acta Leopoldina (N.F.) 79(308): 69-77.
- Gärtner J. & Hollander W.T.F. den (1999), Correlation structure of intermittency in the parabolic Anderson model, Probability Theory and Related Fields 114(1): 1-54.
- Berg M. & Hollander W.T.F. den (1999), Asymptotics for the heat content of a planar region with a fractal polygonal boundary, Proceedings of the London Mathematical Society 78(3): 627-661.
- Hollander W.T.F. den & Swart J.M. (1998), Renormalization of hierarchically interacting isotropic diffusions, Journal of Statistical Physics 93(1-2): 243-291.
- Hofstad R., Hollander W.T.F. den & Slade G. (1998), A new inductive approach to the lace expansion for self-avoiding walks, Probability Theory and Related Fields 111(2): 253-286.
- Hollander W.T.F. den & Steif J.E. (1997), Mixing properties of the generalized T,T^-1-process, Journal d’Analyse Mathematique 72(1): 165-202.
- Bolthausen E. & Hollander W.T.F. den (1997), Localization transition for a polymer near an interface, Annals of Probability 25(3): 1334-1366.
- Hofstad R., Hollander W.T.F. den & König W. (1997), Central limit theorem for a weakly interacting random polymer, Markov Processes and Related Fields 3(1): 1--62.
- Baillon J.B., Clément P., Greven A. & Hollander W.T.F. den (1997), On the attracting orbit of a nonlinear transformation arising from renormalization of hierarchically interacting diffusions. Part II: the non-compact case, Journal of Functional Analysis 146(1): 236-298.
- Hollander W.T.F. den & Steif J.E. (1997), On K-automorphisms, Bernoulli shifts and Markov random fields, Ergodic Theory and Dynamical Systems 17(2): 405-415.
- Hofstad R., Hollander W.T.F. den & König W. (1997), Central limit theorem for the Edwards model, Annals of Probability 25(2): 573-597.
- Hollander W.T.F. den (1996), Pieter Willem Kasteleyn: October 12, 1924--January 16, 1996, Journal of Statistical Physics 85(5-6): 799-805.
- Dai Pra P. & Hollander W.T.F. den (1996), McKean-Vlasov limit for interacting random processes in random media, Journal of Statistical Physics 84(3-4): 735-772.
- Hollander W.T.F. den (1996), Probabilistic aspects of physics, Nieuw Archief voor Wiskunde 14(1): 81-92.
- Hollander W.T.F. den, Menshikov M.V. & Volkov S.E. (1995), Two problems about random walks in a random field of traps, Markov Processes and Related Fields 1(2): 185-202.
- Hofstad R. van der. & Hollander W.T.F. den (1995), Scaling for a random polymer, Communications in Mathematical Physics 169(2): 397-440.
- Baillon J.B., Clément P., Greven A. & Hollander W.T.F. den (1995), On the attracting orbit of a non-linear transformation arising from renormalization of hierarchically interacting diffusions. I. The compact case, Canadian Journal of Mathematics 47(1): 3-27.
- Greven A. & Hollander W.T.F. den (1994), On a variational problem for an infinite particle system in a random medium. {II}. The local growth rate, Probability Theory and Related Fields 100(3): 301-328.
- Greven A. & Hollander W.T.F. (1994), Large deviations for a random walk in random environment, Annals of Probability 22(3): 1381-1428.
- Hollander W.T.F. den, Naudts J. & Redig F. (1994), Dynamic structure factor in a random diffusion model, Journal of Statistical Physics 76(5-6): 1267-1285.
- Baillon J.B., Clément P., Greven A. & Hollander W.T.F. den (1994), On a variational problem for an infinite particle system in a random medium, Journal für die Reine und Angewandte Mathematik 454: 181-217.
- Hollander W.T.F. den (1994), On three conjectures by K.E. Shuler, Journal of Statistical Physics 75(5-6): 891-918.
- Hollander W.T.F. den (1994), Long time tails in physics and mathematics. In: Grimmett G. (Ed.), Probability and phase transition (Cambridge, 1993). NATO ASI Series C: Mathematical and Physical Sciences no. 420. Netherlands: Springer. 123-137.
- Frigessi A. & Hollander W.T.F. den (1994), A dynamical phase transition in a caricature of a spin glass, Journal of Statistical Physics 75(3-4): 585-625.
- Hollander W.T.F. den & Thorisson H. (1994), Shift-coupling and a zero-one law for random walk in random environment, Acta Applicandae Mathematicae 34(1-2): 37-50.
- Bolthausen E. & Hollander W.T.F. den (1994), Survival asymptotics for Brownian motion in a Poisson field of decaying traps, Annals of Probability 22(1): 160-176.
- Greven A. & Hollander W.T.F. den (1993), A variational characterization of the speed of a one-dimensional self-repellent random walk, The Annals of Applied Probability 3(4): 1067-1099.
- Baillon J.B., Clément P., Greven A. & Hollander W.T.F. den (1993), A variational approach to branching random walk in random environment, Annals of Probability 21(1): 290-317.
- Hollander W.T.F. den, Naudts J. & Redig F. (1992), Long-time tails in a random diffusion model, Journal of Statistical Physics 69(3-4): 731-762.
- Hollander W.T.F. den & Shuler Kurt E. (1992), Random walks in a random field of decaying traps, Journal of Statistical Physics 67(1-2): 13-31.
- Hollander W.T.F. den, Naudts J. & Redig F. (1992), Invariance principle for the stochastic Lorentz lattice gas, Journal of Statistical Physics 66(5-6): 1583-1598.
- Hollander W.T.F. den, Naudts J. & Scheunders P. (1992), A long-time tail for random walk in random scenery, Journal of Statistical Physics 66(5-6): 1527-1555.
- Greven A. & Hollander W.T.F. den (1992), Branching random walk in random environment: phase transitions for local and global growth rates, Probability Theory and Related Fields 91(2): 195-249.
- Greven A. & Hollander W.T.F. den (1991), Population growth in random media. II: Wavefront propagation, Journal of Statistical Physics 65(5): 1147-1154.
- Greven A. & Hollander W.T.F. den (1991), Population growth in random media. I. Variational formula and phase diagram, Journal of Statistical Physics 65(5-6): 1123-1146.
- Hollander W.T.F. den, Hooghiemstra G., Keane M.S. & Resing J. (1991), Strong law and central limit theorem for a process between maxima and sums, Probability Theory and Related Fields 90(1): 37-55.
- Berbee H.C.P. & Hollander W.T.F. den (1989), Tail triviality for sums of stationary random variables, Annals of Probability 17(4): 1635-1645.
- Frigessi A. & Hollander W.T.F. den (1989), A stochastic model for the membrane potential of a stimulated neuron, Journal of Mathematical Biology 27(6): 681-692.
- Hollander W.T.F. den (1988), Mixing properties for random walk in random scenery, Annals of Probability 16(4): 1788-1802.
- Hollander W.T.F. den & Weiss G.H. (1988), On the range of a constrained random walk, Journal of Applied Probability and Statistics 25(3): 451-463.
- Weiss G.H. & Hollander W.T.F. den (1988), A note on configurational properties of constrained random walks, Journal of Physics A : Mathematical and General 21(10): 2405-2415.
- Keane M.S. & Hollander W.T.F. den (1986), Ergodic properties of color records, Physica A: Statistical Mechanics and its Applications 138(1-2): 183-193.
- Hollander W.T.F. den & Keane M.S. (1986), Inequalities of FKG type, Physica A: Statistical Mechanics and its Applications 138(1-2): 167-182.
- Hollander W.T.F. den & Kasteleyn P.W. (1985), Random walks on lattices with points of two colors. II. Some rigorous inequalities for symmetric random walks, Journal of Statistical Physics 39(1-2): 15-52.
- Hollander W.T.F. den (1984), Random walks on lattices with randomly distributed traps. I. The average number of steps until trapping, Journal of Statistical Physics 37(3-4): 331-367.
- Kasteleyn P.W. & Hollander W.T.F. den (1983), Random walks on inhomogeneous lattices, Journal of Statistical Physics 30(2): 363-372.
- Hollander W.T.F. & Kasteleyn P.W. (1983), Random walks on lattices with points of two colours. I, Physica A: Statistical Mechanics and its Applications 117(1): 179-188.
- Hollander W.T.F. den & Kasteleyn P.W. (1982), Random walks with ``spontaneous emission'' on lattices with periodically distributed imperfect traps, Physica A: Statistical Mechanics and its Applications 112(3): 523-543.