A Higher-Order Sensitive Finite Differences Scheme Of The Cauchy Problem For 2D Linear Hyperbolic Equations With Constant Coefficients In A Class Of Discontinuous Functions

Özet

In this study we develop a finite difference scheme for practical calculation of the Cauchy problem for the 2D scalar advection equation with a higher accuracy order constant coefficient, encountered in different fields of hydrodynamics. For this aim, to develop an auxiliary problem having some advantages over the main problem is introduced. The proposed auxiliary problem permits us to construct a higher-order sensitive finite differences scheme.

Açıklama

Anahtar Kelimeler

Modelling equations of hydrodynamics, Weak solution in a class of discontinuous functions, Moving network

Kaynak

WoS Q Değeri

Scopus Q Değeri

Cilt

Sayı

Künye

BUJSE 13/1 (2020), 6-12