A new class of exact solutions of plane gasdynamic equations is found which describes piston-driven shocks into non-uniform media. The governing equations of these flows are taken in the coordinate system used earlier by Ustinov, and their similarity form is determined by the method of infinitesimal transformations. The solutions give shocks with velocities which either decay or grown in a finite or infinite time depending on the density distribution in the ambient medium, although their strength remains constant. The results of the present study are related to earlier investigations describing the propagation of shocks of constant strength into non-uniform media
If a piston with constant velocity moves into a shock tube containing material at rest and at unifor...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...
A new class of exact solutions of plane gasdynamic equations is found which describes piston-driven ...
International audienceIn present paper non similar solutions for plane, cylindrical and spherical un...
In present paper non similar solutions for plane, cylindrical and spherical unsteady flows of non-id...
A new second-order nonlinear partial differential equation is derived from one-dimensional unsteady ...
A new second-order nonlinear partial differential equation is derived from one-dimensional unsteady ...
A class of exact solutions is found for the equations of unsteady two-dimensional gas dynamics. The ...
In this thesis, we present certain exact solutions of the mathematical equations governing the one-d...
Self-similar solutions of the second kind for the unsteady one-dimensional flow behind converging sp...
A systematic study is made of an unsteady three dimensional motion of a shock wave of arbitrary stre...
A new theory of shock dynamics has been developed in the form of a finite number of compatibility co...
A group theoretic method is used to obtain an entire class of similarity solutions to the problem of...
In this paper, exact solutions with a linear velocity field are sought for the gas dynamics equation...
If a piston with constant velocity moves into a shock tube containing material at rest and at unifor...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...
A new class of exact solutions of plane gasdynamic equations is found which describes piston-driven ...
International audienceIn present paper non similar solutions for plane, cylindrical and spherical un...
In present paper non similar solutions for plane, cylindrical and spherical unsteady flows of non-id...
A new second-order nonlinear partial differential equation is derived from one-dimensional unsteady ...
A new second-order nonlinear partial differential equation is derived from one-dimensional unsteady ...
A class of exact solutions is found for the equations of unsteady two-dimensional gas dynamics. The ...
In this thesis, we present certain exact solutions of the mathematical equations governing the one-d...
Self-similar solutions of the second kind for the unsteady one-dimensional flow behind converging sp...
A systematic study is made of an unsteady three dimensional motion of a shock wave of arbitrary stre...
A new theory of shock dynamics has been developed in the form of a finite number of compatibility co...
A group theoretic method is used to obtain an entire class of similarity solutions to the problem of...
In this paper, exact solutions with a linear velocity field are sought for the gas dynamics equation...
If a piston with constant velocity moves into a shock tube containing material at rest and at unifor...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...
The theory of shock dynamics in two dimensions is reformulated to treat shock propagation in a non-u...