Sentence examples for dissipation in terms of from inspiring English sources

Furthermore, the study researches the separation of the total dissipation in terms of the change in elastic energy and in terms of the material dissipation by a configurational change obtained from the global energy momentum balance.

By defining Lagrangian and dissipation functions in terms of physically-relevant contributions and invoking the Rayleigh formalism for damped systems, we are able to recover the governing equations of thermoelasticity as the Euler Lagrange equations.

The heat dissipation is quantified in terms of the interfacial thermal conductance, by imposing a one-dimensional heat flux across the simulation domain.

This study uses energy conservation to reformulate the previously suggested dissipation rate correlations in terms of pumping power which allows for empirical testing.

In a quasi-incompressible case, this numerical dissipation is tentatively interpreted in terms of turbulent dissipation, yielding the evaluation of equivalent Taylor micro-scales.

The numerical dissipation is also interpreted in terms of subgrid-scale dissipation in a LES context, yielding equivalent Smagorinsky "constants" which do not level off with time and which remain larger than the commonly accepted values of the classical Smagorinsky constant.

A fuel, a dissipation and a product in terms of exergy will be associated to the heat.

This approach performs optimization for energy dissipation and migration cost in terms of the context length of the transferred runnables.

The dissipative terms can be rewritten in terms of energy dissipations cause to the vehicle and by the payload: E{x}_{vehicle}={m}_vleft( cg{v}_{av}t+frac{1}{2}{v}_{max}^2right)+fraC}_DA{rho}_{airho}{v}ir}{v}_{av}^3t (3). is the component due to vehicle even at zero payload E{x}_{payload}={m}_pleft( cg{v}_{av}t+frac{1}{2}{v}_{max}^2right) (4). is the component due to payload.

For heat conduction, a principle of minimum entransy dissipation is established based on the second law of thermodynamics in terms of entransy dissipation, which leads to the governing equation of the steady Fourier heat conduction without heat source.

The mechanical dissipation functions are also expressed in terms of the axial strain.