Analog solution of a given problem in the back time
Analogies between differential equations: Singular solutions of difference equations of Clairaut's type.
Analyse semi-classique pour l'équation de Harper (avec application à l'équation de Schrödinger avec champ magnétique)
Analyse semi-classique pour l'équation de Harper. II: Comportement semi-classique près d'un rationnel
Analysis and comparison of several components mode synthesis methods on one-dimensional domains.
Analysis and numerical solutions of positive and dead core solutions of singular Sturm-Liouville problems.
Analysis for a molten carbonate fuel cell.
Analysis of a delayed SIR model with nonlinear incidence rate.
Analysis of a nonautonomous delayed predator-prey system with a stage structure for the predator in a polluted environment.
Analysis of a Nonautonomous HIV/AIDS Model
In this paper we have considered a nonlinear and nonautonomous stage-structured HIV/AIDS epidemic model with an imperfect HIV vaccine, varying total population size and distributed time delay to become infectious due to intracellular delay between initial infection of a cell by HIV and the release of new virions. Here, we have established some sufficient conditions on the permanence and extinction of the disease by using inequality analytical technique....
Analysis of a nontrivial, explicitly solvable multichannel scattering system
Analysis of a simple vector-host epidemic model with direct transmission.
Analysis of a single species with diffusion in a polluted environment.
Analysis of Adomian series solution to a class of nonlinear ordinary systems of Raman type.
Analysis of an impulsive predator-prey system with Monod-Haldane functional response and seasonal effects.
Analysis of immunotherapy models in the context of cancer dynamics
A basic mathematical model of the immune response when cancer cells are recognized is proposed. The model consists of six ordinary differential equations. It is extended by taking into account two types of immunotherapy: active immunotherapy and adoptive immunotherapy. An analysis of the corresponding models is made to answer the question which of the presented methods of immunotherapy is better. The analysis is completed by numerical simulations which show that the method of adoptive immunotherapy...
Analysis of pattern formation using numerical continuation
The paper deals with the issue of self-organization in applied sciences. It is particularly related to the emergence of Turing patterns. The goal is to analyze the domain size driven instability: We introduce the parameter , which scales the size of the domain. We investigate a particular reaction-diffusion model in 1-D for two species. We consider and analyze the steady-state solution. We want to compute the solution branches by numerical continuation. The model in question has certain symmetries....
Analysis of periodic solutions for nonlinear coupled integro-differential systems with variable delays
The objective of this work is the application of Krasnosel'skii's fixed point technique to prove the existence of periodic solutions of a system of coupled nonlinear integro-differential equations with variable delays. An example is given to illustrate this work.
Analysis of singularities and of integrability of ODE's by algorithms of Power Geometry
Here we present basic ideas and algorithms of Power Geometry and give a survey of some of its applications. In Section 2, we consider one generic ordinary differential equation and demonstrate how to find asymptotic forms and asymptotic expansions of its solutions. In Section 3, we demonstrate how to find expansions of solutions to Painlevé equations by this method, and we analyze singularities of plane oscillations of a satellite on an elliptic orbit. In Section 4, we consider the problem of local...
Analysis of stability problems via matrix Lyapunov functions.