journal article·2026-09Open access

Bridging atomistic simulations and experiments: A potential-energy-landscape-based analytical model for the strain-rate-dependent mechanical behaviour of epoxy resins

Tianshu Wang, Aamir Dean, Betim Bahtiri, Sven Scheffler, Raimund Rolfes

Abstract

Nanoparticle-reinforced composites can improve stiffness, strength and thermal stability, but nanoscale defects such as particle agglomeration can reduce performance. This behaviour is hard to study because simulations and experiments work at very different strain rates. Conventional molecular dynamics (MD) is limited to very high strain rates and nanosecond times, while experiments use much lower rates. To reduce this gap, this work develops a coarse-grained potential-energy-landscape (PEL) framework for epoxy deformation. In this study, a PEL–Eyring model is proposed. In this model, autonomous basin climbing samples a spectrum of metastable stress states, and an Eyring-type activated-process model turns this spectrum into the rate- and temperature-dependent response. All model inputs are physical constants, independently reported literature values or PEL-derived quantities, and no parameter is fitted to the validation curves. The coarse-grained model is first checked against all-atom simulations at high strain rates and is then validated against independent low-rate tensile experiments. It reproduces both rate hardening and thermal softening, with yield-stress errors of 2.7–3.6%, normalized area errors below 0.10 and R 2 ≥ 0.938 across two strain rates and three temperatures. It also matches an independent tensile strength scale without adjustment. The work gives a parameter-free and physically clear link from molecular-scale PEL information to experimentally accessible mechanical behaviour. It shows that the nonlinear, rate- and temperature-dependent tensile response of epoxy can be predicted beyond the time limits of conventional MD.
Source: openalex_inverted_index · Quality: baseline

Research context

OpenAlex topics: Energetic Materials and Combustion · Mechanical Behavior of Composites · Carbon Nanotubes in Composites

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (55)

Show source-provided references
1. Mechanical properties of boehmite evaluated by atomic force microscopy experiments and molecular dynamic finite element simulations10.1155/2016/5017213 ↗
2. Molecular modelling of epoxy resin crosslinking experimentally validated by near-infrared spectroscopy10.1016/j.commatsci.2019.01.054 ↗
3. Arlt · 2011
4. Chemically functionalized alumina nanoparticle effect on carbon fiber/epoxy composites10.1016/j.compscitech.2005.04.001 ↗
5. Effects of al(oh)o nanoparticle agglomerate size in epoxy resin on tension, bending, and fracture properties10.1007/s11051-017-3831-9 ↗
6. Atomistic modeling at experimental strain rates and timescales10.1088/0022-3727/49/49/493002 ↗
7. Atomistic simulation of the rate-dependent ductile-to-brittle failure transition in bicrystalline metal nanowires10.1021/acs.nanolett.7b04972 ↗
8. Phase transition for a hard sphere system10.1063/1.1743957 ↗
9. Classical molecular dynamics10.1063/5.0045455 ↗
10. Dreiding: A generic force field for molecular simulations10.1021/j100389a010 ↗
11. Reaxff: A reactive force field for hydrocarbons10.1021/jp004368u ↗
12. Molecular dynamics simulation of crosslinked epoxy resins: Curing and mechanical properties10.1016/j.eurpolymj.2016.04.019 ↗
13. Multiscale mechanics and molecular dynamics simulations of the durability of fiber-reinforced polymer composites10.1038/s43246-023-00391-2 ↗
14. Non-linear viscoelasticity of epoxy resins: Molecular simulation-based prediction and experimental validation10.1016/j.polymer.2019.121722 ↗
15. A theory for the low-temperature plastic deformation of glassy polymers10.1080/14786437308220987 ↗
16. Molecular dynamics simulations of compressive yielding in cross-linked epoxies in the context of argon theory10.1016/j.ijplas.2013.01.004 ↗
17. A multiscale model for the quasi-static thermo-plastic behavior of highly cross-linked glassy polymers10.1021/acs.macromol.5b01236 ↗
18. Tensile-strength-controlling factors in unidirectional carbon fiber reinforced plastic composites10.1016/j.compositesa.2020.106140 ↗
19. Multiscale model for failure prediction of carbon-fiber-reinforced composites under off-axis load10.1016/j.ijsolstr.2023.112489 ↗
20. Nanoreinforcement of poly(propylene fumarate)-based networks with surface modified alumoxane nanoparticles for bone tissue engineering10.1021/bm049768s ↗
21. Preparation and characterisation of epoxy/γ-aluminum oxide nanocomposites10.1016/j.compositesa.2009.01.010 ↗
22. Effect of filler dimensionality on mechanical properties of nanofiller reinforced polyolefin elastomers
23. Mapping atomistic to coarse-grained polymer models using automatic simplex optimisation to fit structural properties10.1021/ma001499k ↗
24. Multicentered gaussian-based potentials for coarse-grained polymer simulations: Linking atomistic and mesoscopic scales10.1002/polb.20380 ↗
25. Simultaneous iterative boltzmann inversion for coarse-graining of polyurea10.1021/ma500320n ↗
26. Mechanical properties of carbon nanotube reinforced polymer nanocomposites: A coarse-grained model10.1016/j.compositesb.2015.05.038 ↗
27. Optimisation assisted coarse-grained modeling of agglomerated nanoparticle reinforced thermosetting polymers10.1016/j.polymer.2021.123741 ↗
28. Computing the viscosity of supercooled liquids10.1063/1.3139006 ↗
29. Mapping strain rate dependence of dislocation-defect interactions by atomistic simulations10.1073/pnas.1310036110 ↗
30. IUPAC · 2025
31. Long time-scale atomistic modeling and simulation of deformation and flow in solids
32. Nudged elastic band method for finding minimum energy paths of transitions
33. Time-scaling in atomistics and the rate-dependent mechanical behavior of nanostructures10.1021/acs.nanolett.6b00117 ↗
34. Liquid-like pseudoelasticity of sub-10-nm crystalline silver particles10.1038/nmat4105 ↗
35. Elucidating atomistic mechanisms underlying water diffusion in amorphous polymers: An autonomous basin climbing-based simulation method10.1016/j.commatsci.2022.111565 ↗
36. The activated complex in chemical reactions10.1063/1.1749604 ↗
37. Viscosity, plasticity, and diffusion as examples of absolute reaction rates10.1063/1.1749836 ↗
38. The use of a mathematical model to describe isothermal stress–strain curves in glassy thermoplastics10.1098/rspa.1968.0029 ↗
39. Mechanical properties of epoxy/boehmite nanocomposites in dependency of mass fraction and surface modification – an experimental and numerical approach10.1016/j.polymer.2018.02.059 ↗
40. Lammps - a flexible simulation tool for particle-based materials modeling at the atomic, meso, and continuum scales10.1016/j.cpc.2021.108171 ↗
41. A unified formulation of the constant temperature molecular dynamics methods10.1063/1.447334 ↗
42. Canonical dynamics: Equilibrium phase-space distributions10.1103/PhysRevA.31.1695 ↗
43. Atomistic molecular modelling of crosslinked epoxy resin10.1016/j.polymer.2006.06.025 ↗
44. 2020
45. Type label framework for bonded force fields in lammps10.1021/acs.jpcb.3c08419 ↗
46. Parallel reactive molecular dynamics: Numerical methods and algorithmic techniques10.1016/j.parco.2011.08.005 ↗
47. Rapaport · 2004 · 15
48. Molecular modeling and simulation: An interdisciplinary guide
49. On the determination of molecular fields.—ii. from the equation of state of a gas10.1098/rspa.1924.0082 ↗
50. Machine-learning assisted coarse-grained model for epoxies over wide ranges of temperatures and cross-linking degrees10.1016/j.matdes.2019.108130 ↗
51. Determination of interaction parameters in a bottom-up approach employed in reactive dissipative particle dynamics simulations for thermosetting polymers10.1039/D3SM01743E ↗
52. Property modeling across transition temperatures in polymers: a robust stiffness–temperature model10.1016/S0032-3861(00)00614-5 ↗
53. Effect of strain rate upsetting process on mechanical behaviour of epoxy polymer10.4028/www.scientific.net/AMM.229-231.303 ↗
54. Hente · 2026
55. Transferability of coarse-grained force fields: The polymer case10.1063/1.2829409 ↗