Comparison of homotopy analysis method and homotopy perturbation method through an evolution equation Songxin Liang ∗ , David J. Jeffrey Department of Applied Mathematics, University of Western Ontario, London, Ontario

First Page		Document Content
Date: 2009-06-06 02:56:31 Asymptotic analysis Mathematical physics Differential equations Ordinary differential equations Functional analysis Homotopy analysis method Partial differential equation Perturbation theory Taylor series Heat equation		Comparison of homotopy analysis method and homotopy perturbation method through an evolution equation Songxin Liang ∗ , David J. Jeffrey Department of Applied Mathematics, University of Western Ontario, London, Ontario Add to Reading List Source URL: www.apmaths.uwo.ca Download Document from Source Website File Size: 197,83 KB Share Document on Facebook

	MODULI OF STOKES TORSORS AND SINGULARITIES OF DIFFERENTIAL EQUATIONS by Jean-Baptiste Teyssier Abstract. — Let M be a meromorphic connection with poles along a smooth divisor DocID: 1xU9F - View Document
	Towards Solving Differential Equations through Neural Programming Forough Arabshahi 1 Sameer Singh 1 Animashree Anandkumar 2 1. Introduction Differential equations are used to model numerous phenomena such as heat, elec DocID: 1xU7Z - View Document
	Modeling and Simulation of Differential Equations in Scicos DocID: 1vqdY - View Document
	C. R. Acad. Sci. Paris, Ser. I–162 http://france.elsevier.com/direct/CRASS1/ Partial Differential Equations Sharp decay rates for the fastest conservative diffusions DocID: 1voVh - View Document
	Stratified order one differential equations in positive characteristic DocID: 1vlUn - View Document