Staff profile

• probability and stochastic processes
• phase transitions
• interacting particle systems
• large deviations

• Applied Mathematics: Biomathematics
• Probability & Statistics: Probability
• Probability and Statistics

• 2017: Probability in the North East(£1600.00 from The London Mathematical Society)
• 2016: Probability in the North East(£1200.00 from London Mathematical Society)
• 2015: Probability on the North-East(£1847.24 from London Mathematical Society)

Conference Paper

• Hryniv, Ostap & Wallace, Clare (2020), Phase separation and sharp large deviations, in Poghosyan, S., Rafler, M. & Roelly, S. eds, Lectures in pure and applied mathematics 6: XI international conference Stochastic and Analytic Methods in Mathematical Physics. Yerevan, Armenia, Universitätsverlag Potsdam, 155-164.

Journal Article

• Chernousova, E, Feng, Y, Hryniv, O, Molchanov, S & Whitmeyer, J (2021). Steady states of lattice population models with immigration. Mathematical Population Studies 28(2): 63-80.
• Chernousova, Elena, Hryniv, Ostap & Molchanov, Stanislav (2020). Population model with immigration in continuous space. Mathematical Population Studies 27(4): 199-215.
• Hryniv, Ostap & Martínez Esteban, Antonio (2017). Stochastic Model of Microtubule Dynamics. Journal of Statistical Physics 169(1): 203-222.
• Hryniv, Ostap, Menshikov, Mikhail V. & Wade, Andrew R. (2013). Random walk in mixed random environment without uniform ellipticity. Proceedings of the Steklov Institute of Mathematics 282(1): 106-123.
• Hryniv, Ostap, Menshikov, Mikhail V. & Wade, Andrew R. (2013). Excursions and path functionals for stochastic processes with asymptotically zero drifts. Stochastic Processes and their Applications 123(6): 1891-1921.
• Hryniv, Ostap, MacPhee, Iain M. Menshikov, Mikhail V. & Wade, Andrew R. (2012). Non-homogeneous random walks with non-integrable increments and heavy-tailed random walks on strips. Electronic Journal of Probability 17: 59, 1-28.
• Hryniv, Ostap (2012). Regular phase in a model of microtubule growth. Markov Processes and Related Fields 18(2): 177-200.
• Hryniv, O. & Menshikov, M. (2010). Long-time behaviour in a model of microtubule growth. Advances in Applied Probability 42(1): 268–291.
• Hryniv, O. & Velenik, Y. (2009). Some rigorous results on semiflexible polymers, I: Free and confined polymers. Stochastic Processes and their Applications 119(10): 3081-3100.
• Cranston, M., Hryniv, O. & Molchanov, S. (2009). Homo- and Hetero-Polymers in the Mean-Field Approximation. Markov Processes and Related Fields 15(2): 205-224.
• Bovier, Anton, Cerny, Jiri & Hryniv, Ostap (2006). The Opinion Game: Stock price evolution from microscopic market modelling. International Journal of Theoretical and Applied Finance 9(1): 91--111.
• Hryniv, O. & Velenik, Y. (2004). Universality of critical behaviour in a class of recurrent random walks. Probability Theory and Related Fields 130(2): 222-258.
• Hryniv, O. & Ioffe, D. (2004). Self-avoiding polygons: sharp asymptotics of canonical partition functions under the fixed area constraint. Markov Processes and Related Fields 10(1): 1-64.
• Ben Arous, G. Hryniv, O. & Molchanov, S. (2002). Phase transition for the spherical hierarchical model. Markov Processes and Related Fields 8(4): 565-594.
• Hryniv, Ostap & Kotecký, Roman (2002). Surface tension and the Ornstein-Zernike behaviour for the 2D Blume-Capel model. Journal of Statististical Physics 106(3-4): 431-476.
• Hryniv, Ostap (1998). On local behaviour of the phase separation line in the 2D Ising model. Probability Theory and Related Fields 110(1): 91-107.
• Hryniv, Ostap (1998). On conditional invariance principle for random walks. Mat. Stud 9(1): 102-109, 112.
• Dobrushin, R. & Hryniv, O. (1997). Fluctuations of the phase boundary in the 2D Ising ferromagnet. Communications in Mathematical Physics 189(2): 395-445.
• Dobrushin, R. & Hryniv, O. (1996). Fluctuations of shapes of large areas under paths of random walks. Probability Theory and Related Fields 105(4): 423-458.
• Hryniv, O. O. & Dobrushin, R. L. (1995). On fluctuations of the Wulff shape in the two-dimensional Ising model. Uspekhi Matematicheskikh Nauk 50(6(306): 177-178.
• Hryniv, O. O. (1991). A central limit theorem for the Burgers equation. Teoreticheskaya i Matematicheskaya Fizika 88(1): 7-13.