PUBLICATIONS

14. Panagiotou E., Delaney K. T. and Fredrickson G. H., 2019, Theoretical prediction of an isotropic to nematic phase transition in bottlebrush homopolymer melts, J. Chem. Phys. 151, 094901[link to full paper]

13. Panagiotou E., Millett K. C. and Atzberger P., 2019, Topological Methods for Polymeric Materials: Characterizing the Relationship Between Polymer Entanglement and Viscoelasticity, Polymers ,11(3), 437. [link to full paper]

12. Panagiotou, E. and Plaxco, K. W., 2018, A topological study of protein folding kinetics Topology of Biopolymers, AMS Contemporary Mathematics Series (accepted) [link to preprint]

 

11. Panagiotou E., 2019, Topological entanglement and its relation to polymer material properties Knots, Low-Dimensional Topology and Applications,Knots in Hellas II, Springer Proceedings in Mathematics and Statistics [link to full paper]

 

10. Panagiotou E. and Millett K. C., 2018, Linking matrices in systems with periodic boundary conditions J. Phys. A: Math. Theor. 51 225001[link to full paper]

9. Millett K. C. and Panagiotou E., 2016, Linking in systems with one-dimensional periodic boundaries, Algebraic Modeling of Topological and Computational Structures and Applications, PROMS [link to full paper][link to preprint]

8. Millett K. C. and Panagiotou E., 2016, Entanglement transitions in one dimensional confined flows, Fluid Dyn. Res. 50 011416 [link to full paper]

7. Igram S., Millett K. C. and Panagiotou E., 2016, Resolving critical degrees of entanglement in olympic rings systems, J. Knot Theory Ramif. 25 14. [link to full paper]

6. Panagiotou E. 2015, The linking number in systems with periodic boundary conditions, J. Comp. Phys. 300 533-573. [link to full paper]

5. Panagiotou E. and Kr\"oger M., 2014, Pulling force-induced elongation and alignment effects on entanglement and knotting characteristics of linear polymers in a melt Phys. Rev. E  90 042602. [link to full paper]

4. Panagiotou E., Kr\"oger M and Millett K. C., 2013, Writhe and mutual entanglement combine to give the entanglement length Phys. Rev. E 88 062604. [link to full paper]

3. Panagiotou E., Millett K. C. and Lambropoulou S., 2013, Quantifying entanglement for collections of chains in models with periodic boundary conditions Procedia IUTAM: Topological Fluid Dynamics II 7 pp.251-260. [link to full paper]

2. Panagiotou E., Tzoumanekas C., Lambropoulou S., Millett K. C. and Theodorou D. N., 2011, A study of the entanglement in systems with periodic boundary conditions Prog. Theor. Phys. Supplement 191 pp.172-181. [link to full paper]

1. Panagiotou E., Millett K. C. and Lambropoulou S, 2010, The mean squared linking number and the writhe of uniform random walks in confined space J. Phys. A:Math. Theor. 43 045208-30. [link to full paper]

Work in progress

1. The Kauffman bracket polynomial of open curves in 3-space, joint work with L. Kauffman

2. A topological model for protein folding based on tools from knot theory, joint work with K. Plaxco