However, here we consider the general Hirota equation (4) in a different way and derive the multisoliton solutions, breather solutions, rogue wave solutions, and conservation laws of this equation.
Most Democrats hold that the solution is conservation, particularly stiffer fuel efficiency standards.
We consider finite volume methods for the numerical solution of conservation laws.
The combination of these produces a quick algorithm for the solution of conservation laws.
Jain et al. [9] discussed difference schemes based on splines in compression for the solution of conservation laws.
A new class of high-order monotonicity-preserving schemes for the numerical solution of conservation laws is presented.
The numerical solution of conservation laws by minimizing the residuals of an overdetermined set of discrete equations is studied.
Finite-difference and finite-volume formulations are analyzed in order to clear up the confusion concerning their application to the numerical solution of conservation laws.
This manuscript is concerned with the detection of shock discontinuities in the solution of conservation laws for high-order discontinuous Galerkin methods.
The derivation of the finite element formulation is based on the weak solution of conservation of mass and linear momentum and on the Galerkin method.
