A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial differential equations (PDEs). However, there is no general method to solve them. Obtaining solutions for differential equations is one of the greatest problem for both applied mathematics and physics. Multiple integration methods have been developed to the day to solve particular types of differential equations, specially those focused on physical or biological phenomena. In this work, we review several applications of the Lie method to obtain solutions of reaction-diffusion equations describing cell dynamics and tumour invasion
Abstract. In this paper we present some new applications of Lie symmetry analysis to problems in sto...
In this paper, a mathematical model of a cancer sub-network is analysed from the view point of Lie s...
AbstractIn this paper we introduce new methods based upon integrating Lie symmetries for the constru...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
Lie group analysis is arguably the most systematic vehicle for finding exact solutions of differenti...
In this paper, a special subclass of reaction diffusion systems with two arbitrary constitutive func...
The nonlinear tumor equation in spherical coordinates assuming that both the diffusivity and the kil...
In this paper, we study a generalized Fisher equation with variable coefficients which has applicati...
Abstract. In this paper we present some new applications of Lie symmetry analysis to problems in sto...
In this paper, a mathematical model of a cancer sub-network is analysed from the view point of Lie s...
AbstractIn this paper we introduce new methods based upon integrating Lie symmetries for the constru...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A huge variety of phenomena are governed by ordinary differential equations (ODEs) and partial diffe...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
A generalisation of the Lie symmetry method is applied to classify a coupled system of reaction-diff...
Lie group analysis is arguably the most systematic vehicle for finding exact solutions of differenti...
In this paper, a special subclass of reaction diffusion systems with two arbitrary constitutive func...
The nonlinear tumor equation in spherical coordinates assuming that both the diffusivity and the kil...
In this paper, we study a generalized Fisher equation with variable coefficients which has applicati...
Abstract. In this paper we present some new applications of Lie symmetry analysis to problems in sto...
In this paper, a mathematical model of a cancer sub-network is analysed from the view point of Lie s...
AbstractIn this paper we introduce new methods based upon integrating Lie symmetries for the constru...