A fixed point approach to the stability of differential equations .
A fixed point method to compute solvents of matrix polynomials
Matrix polynomials play an important role in the theory of matrix differential equations. We develop a fixed point method to compute solutions of matrix polynomials equations, where the matricial elements of the matrix polynomial are considered separately as complex polynomials. Numerical examples illustrate the method presented.
A Floquet-Liapunov theorem in Fréchet spaces
A forced quasilinear wave equation with dissipation
A formal series solution of the one-dimensional Schrödinger equation
A formula for the logarithm of the KZ associator.
A four-point problem for differential equations of the second order
A four-point problem for second-order differential systems
A fourth-order boundary value problem with one-sided Nagumo condition.
A functional differential equation in Banach spaces
A functional-differential equation in a Banach space
A Galerkin method of for singular boundary value problems.
A Galerkin Method with Modified Piecewise Polynomials for Solving a Second-Order Boundary Value Problem.
A General Cooperation Theorem for Hypercycles.
A general form of the product integral and linear ordinary differential equations
A general framework for stability analysis of gene regulatory networks with delay.
A general Hilbert space approach to framelets.
A general method to solve fractional differential equations on
A general synchronization method of chaotic communication systems via Kalman filtering
A general theorem concerning the growth of solutions of first-order algebraic differential equations