Detail publikačního výsledku

Energy dissipation analysis of contact / impact of deformable bodies using numerical modelling

HOLIŠ, O.; DVOŘÁK, T.; KOIŠ, M.; TRCALA, M.; NĚMEC, I.; VALA, J.

Originální název

Energy dissipation analysis of contact / impact of deformable bodies using numerical modelling

Anglický název

Energy dissipation analysis of contact / impact of deformable bodies using numerical modelling

Druh

Článek WoS

Originální abstrakt

The numerical analysis of dissipative energy in dynamic problems involving 1 impact and contact phenomena relies on the physical principles of classical thermodynamics and on the constitutive equations of the material, supplemented by some additional considerations on potential contact interfaces. From the mathematical point of view, we come to a weak form of partial differential equation(s) of evolution with initial, boundary, and interface conditions, whose numerical analysis is required, using the method of discretisation in time and typically the finite element technique. The dissipative energy is an important metric, not merely for quantifying the portion of mechanical work permanently converted to plastic work and thermal energy. Crucially, the localised accumulation of this energy, often expressed as plastic work density, is the primary physical parameter driving microstructural changes, damage initiation, and crack propagation under intense loading. This paper demonstrates how the dissipative energy resulting from material nonlinearities can be evaluated in dynamic problems involving the impact of one body on another and provides a quantitative comparison of numerically calculated dissipated energy using three types of nonlinear constitutive material models, namely the plastic material model with Rankine-Hill criterion, the Mazars damage model, and the Kelvin-Voigt viscoelastic model.

Anglický abstrakt

The numerical analysis of dissipative energy in dynamic problems involving 1 impact and contact phenomena relies on the physical principles of classical thermodynamics and on the constitutive equations of the material, supplemented by some additional considerations on potential contact interfaces. From the mathematical point of view, we come to a weak form of partial differential equation(s) of evolution with initial, boundary, and interface conditions, whose numerical analysis is required, using the method of discretisation in time and typically the finite element technique. The dissipative energy is an important metric, not merely for quantifying the portion of mechanical work permanently converted to plastic work and thermal energy. Crucially, the localised accumulation of this energy, often expressed as plastic work density, is the primary physical parameter driving microstructural changes, damage initiation, and crack propagation under intense loading. This paper demonstrates how the dissipative energy resulting from material nonlinearities can be evaluated in dynamic problems involving the impact of one body on another and provides a quantitative comparison of numerically calculated dissipated energy using three types of nonlinear constitutive material models, namely the plastic material model with Rankine-Hill criterion, the Mazars damage model, and the Kelvin-Voigt viscoelastic model.

Klíčová slova

building materials; dynamic contact / impact of deformable bodies; dissipative 17 energy; computational modelling

Klíčová slova v angličtině

building materials; dynamic contact / impact of deformable bodies; dissipative 17 energy; computational modelling

Autoři

HOLIŠ, O.; DVOŘÁK, T.; KOIŠ, M.; TRCALA, M.; NĚMEC, I.; VALA, J.

Rok RIV

2026

Vydáno

31.01.2026

Nakladatel

MDPI

Periodikum

Buildings

Svazek

16

Číslo

3

Stát

Švýcarská konfederace

Strany od

1

Strany do

23

Strany počet

23

URL

Plný text v Digitální knihovně

BibTex

@article{BUT200347,
  author="Ondřej {Holiš} and Tomáš {Dvořák} and Matej {Koiš} and Ivan {Němec} and Miroslav {Trcala} and Jiří {Vala}",
  title="Energy dissipation analysis of contact / impact of deformable bodies using numerical modelling",
  journal="Buildings",
  year="2026",
  volume="16",
  number="3",
  pages="1--23",
  doi="10.3390/buildings16030592",
  url="https://www.mdpi.com/2075-5309/16/3/592"
}