Transformations of linear differential equations of second order and adjoined nonlinear equations
Transformations of linear Hamiltonian systems preserving oscillatory behaviour
Transformations of linear second order ordinary differential equations
Transformations of ordinary differential equations
The paper describes the general form of an ordinary differential equation of an order which allows a nontrivial global transformation consisting of the...
Transitions d’Anderson pour des opérateurs de Schrödinger quasi-périodiques en dimension 1
Transport equations with partially velocities
We prove the uniqueness of weak solutions for the Cauchy problem for a class of transport equations whose velocities are partially with bounded variation. Our result deals with the initial value problem where is the vector fieldwith a boundedness condition on the divergence of each vector field . This model was studied in the paper [LL] with a regularity assumption replacing our hypothesis. This settles partly a question raised in the paper [Am]. We examine the details of the argument of...
Transport in a molecular motor system
Intracellular transport in eukarya is attributed to motor proteins that transduce chemical energy into directed mechanical energy. This suggests that, in nonequilibrium systems, fluctuations may be oriented or organized to do work. Here we seek to understand how this is manifested by quantitative mathematical portrayals of these systems.
Transport in a molecular motor system
Intracellular transport in eukarya is attributed to motor proteins that transduce chemical energy into directed mechanical energy. This suggests that, in nonequilibrium systems, fluctuations may be oriented or organized to do work. Here we seek to understand how this is manifested by quantitative mathematical portrayals of these systems.
Transversal homoclinics in nonlinear systems of ordinary differential equations.
Travaux de Moser sur la stabilité des mouvements périodiques
Travaux récents sur les points singuliers des équations différentielles linéaires
Traveling front solutions for a diffusive epidemic model with external sources
Traveling wave fronts in spatially discrete reaction-diffusion equations on higher-dimensional lattices.
Traveling wave solutions in a class of higher dimensional lattice differential systems with delays and applications
In this paper, we are concerned with the existence of traveling waves in a class of delayed higher dimensional lattice differential systems with competitive interactions. Due to the lack of quasimonotonicity for reaction terms, we use the cross iterative and Schauder's fixed-point theorem to prove the existence of traveling wave solutions. We apply our results to delayed higher-dimensional lattice reaction-diffusion competitive system.
Travelling wave solutions for the Painlevé-integrable coupled KdV equations.
Travelling wave solutions in delayed cellular neural networks with nonlinear output.
Travelling Waves in Partially Degenerate Reaction-Diffusion Systems
We study the existence and some properties of travelling waves in partially degenerate reaction-diffusion systems. Such systems may for example describe intracellular calcium dynamics in the presence of immobile buffers. In order to prove the wave existence, we first consider the non degenerate case and then pass to the limit as some of the diffusion coefficient converge to zero. The passage to the limit is based on a priori estimates of solutions independent of the values of the diffusion coefficients....
Travelling waves in the lattice epidemic model.
Trench's perturbation theorem for dynamic equations.
Triangular stochastic matrices generated by infinitesimal elements
We show that each element in the semigroup of all non-singular upper (or lower) triangular stochastic matrices is generated by the infinitesimal elements of , which form a cone consisting of all upper (or lower) triangular intensity matrices.