He is known for his work on the atomic theory of elasticity and viscoelasticity of amorphous solids,[8][9] in particular for having developed the microscopic theory of elasticity of random sphere packings and elastic random networks.[10] With Konrad Samwer he developed the Krausser–Samwer–Zaccone equation for the viscosity of liquids.[11]
With Eugene Terentjev he developed a molecular-level theory of the glass transition based on thermoelasticity, which provides the molecular-level derivation of the Flory–Fox equation for the glass transition temperature of polymers.[12]
He is also known for having developed, in his PhD thesis, the extension of DLVO theory that describes the stability of colloidal systems in fluid dynamic conditions based on a new solution (developed using the method of matched asymptotic expansions) to the Smoluchowski convection–diffusion equation.[13] The predictions of the theory have been extensively verified experimentally by various research groups. Also in his PhD thesis, he developed a formula for the shear modulus of colloidal nanomaterials,[14] which has been confirmed experimentally in great detail.[15]
In 2020 he discovered and mathematically predicted that the low-frequency shear modulus of confined liquids scales with inverse cubic power of the confinement size.[16]
As of October 2023, he has published well over 150 articles in peer-reviewed journals, h-index=40.[1][6]
In 2021 he led a team that theoretically predicted and computationally discovered well-defined topological defects as mediators of plasticity in amorphous solids.[18] This discovery has been later successfully confirmed independently by a research group led by Wei-Hua Wang and Walter Kob.[19]
In January 2022 he proposed an approximate solution for the random close packing problem in 2D and 3D,[20] which received multiple comments online.[21][22][23][24]
Awards and honors
2010 – Alexander von Humboldt Fellowship
2011 – Oppenheimer Fellowship
2011 – ETH Medal Award
2014 – Swiss National Science Foundation Professorship[25]
^Baggioli, M.; Kriuchevskyi, I.; Sirk, T. W.; Zaccone, A. (2021). "Plasticity in Amorphous Solids Is Mediated by Topological Defects in the Displacement Field". Physical Review Letters. 127: 015501. arXiv:2101.05529. doi:10.1103/PhysRevLett.127.015501.
^Chen, D.; Ni, R. (2022). "Comment on "Explicit Analytical Solution for Random Close Packing in d=2 and d=3"". arXiv:2201.06129 [cond-mat.soft].
^Charbonneau, P.; Morse, P. (2022). "Comment on "Explicit Analytical Solution for Random Close Packing in d=2 and d=3"". arXiv:2201.07629 [cond-mat.stat-mech].
^Blumenfeld, R. (2022). "Comment on "Explicit Analytical Solution for Random Close Packing in d=2 and d=3", Physical Review Letters {\bf 128}, 028002 (2022)". arXiv:2201.10550 [cond-mat.dis-nn].
^Till Kranz, W. (2022). "Comment on "Explicit Analytical Solution for Random Close Packing in d=2 and d=3"". arXiv:2204.13901 [cond-mat.soft].