The search session has expired. Please query the service again.
The search session has expired. Please query the service again.
Displaying 101 –
120 of
1670
We present a hybrid finite-volume-particle numerical method for computing the transport of a passive pollutant by a flow. The flow is modeled by the one- and two-dimensional Saint-Venant system of shallow water equations and the pollutant propagation is described by a transport equation. This paper is an extension of our previous work [Chertock, Kurganov and Petrova, J. Sci. Comput. (to appear)], where the one-dimensional finite-volume-particle method has been proposed. The core idea behind the...
We present a hybrid finite-volume-particle numerical method for computing the transport of a passive pollutant by a flow. The flow is modeled by the one- and two-dimensional Saint-Venant system of shallow water equations and the pollutant
propagation is described by a transport equation.
This paper is an extension of our previous work [Chertock, Kurganov and Petrova, J. Sci. Comput.
(to appear)], where the one-dimensional finite-volume-particle method has been proposed.
The core idea behind the...
A criterion for the unique solvability of and sufficient conditions for the correctness of the modified Vallèe-Poussin problem are established for the linear ordinary differential equations with singularities.
An orthogonal system of polynomials, arising from a second-order ordinary differential equation, is presented.
We consider a boundary value problem for first order nonconvex differential inclusion and we obtain some existence results by using the set-valued contraction principle.
Currently displaying 101 –
120 of
1670