Abstract. The influence of vibrational nonequilibrium sustained by an external heat source on the shock wave structure is investigated. The gas with stationary nonequilibrium has the five fields of the nonequilibrium degree S with qualitatively different acoustical properties. Nonequilibrium leads to the strong modification of shock waves. The shock wave adiabat for a nonequilibrium gas with an exponential relaxation law is constructed. Unlike the frozen adiabat, this adiabat has two branches. Possible shock wave structures are described in S –D bifurcation diagram (D is the stationary wave speed). Weak shock waves are unstable. They disintegrate into sequence of the self-sustaining waves. Two types of the self-sustained waves (the pulse an...
We present an equation for the heat-flux vector that goes beyond Fourier's Law of heat conduction, i...
213 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.Linear stability properties a...
As predicted by D'yakov [Shock wave stability, Zh. Eksp. Teor. Fiz. 27, 288 (1954)] and Kontorovich ...
When acoustic waves propagate in a gas, nonequilibrium phenomena can manifest themselves in either (...
After a brief introduction concerning shock waves and Riemann problem the talk is addressed in non- ...
The high temperatures generated in gases by shock waves give rise to physical and chemical phenomena...
An analysis and assessment of three mechanisms describing plasma/shock wave interactions was conduct...
Shock wave structure of gas having rotational and vibrational relaxation, calculated with one dimens...
The evolution of a characteristic shock in a relaxing gas is investigated and its interaction with a...
By employing the method of multiple time scales, we derive here the transport equations for the prim...
Fast self sustained waves (autowaves) associated with chemical or phase transformations are observe...
On the example of the Navier-Stokes model, this paper discusses the approach in which the surface of...
The nonlinear propagation of finite amplitude waves in the non-ideal compressible fluid dynamic (NIC...
The work of this thesis consists of two separate problems concerning the motion of detonation waves ...
Asymptotic and numerical analyses are presented for the travelling wave solution of the one-dimensio...
We present an equation for the heat-flux vector that goes beyond Fourier's Law of heat conduction, i...
213 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.Linear stability properties a...
As predicted by D'yakov [Shock wave stability, Zh. Eksp. Teor. Fiz. 27, 288 (1954)] and Kontorovich ...
When acoustic waves propagate in a gas, nonequilibrium phenomena can manifest themselves in either (...
After a brief introduction concerning shock waves and Riemann problem the talk is addressed in non- ...
The high temperatures generated in gases by shock waves give rise to physical and chemical phenomena...
An analysis and assessment of three mechanisms describing plasma/shock wave interactions was conduct...
Shock wave structure of gas having rotational and vibrational relaxation, calculated with one dimens...
The evolution of a characteristic shock in a relaxing gas is investigated and its interaction with a...
By employing the method of multiple time scales, we derive here the transport equations for the prim...
Fast self sustained waves (autowaves) associated with chemical or phase transformations are observe...
On the example of the Navier-Stokes model, this paper discusses the approach in which the surface of...
The nonlinear propagation of finite amplitude waves in the non-ideal compressible fluid dynamic (NIC...
The work of this thesis consists of two separate problems concerning the motion of detonation waves ...
Asymptotic and numerical analyses are presented for the travelling wave solution of the one-dimensio...
We present an equation for the heat-flux vector that goes beyond Fourier's Law of heat conduction, i...
213 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2004.Linear stability properties a...
As predicted by D'yakov [Shock wave stability, Zh. Eksp. Teor. Fiz. 27, 288 (1954)] and Kontorovich ...