Periodic solutions of a linear and weakly nonlinear wave equation in one dimension, I
On the existence and stability of the periodic solution of the second kind of a certain mechanical system
On perturbed nonlinear boundary value problems
On the periodic solution of a quasi-linear non-autonomous system
Periodic solutions of a weakly nonlinear wave equation in in a spherically symmetrical case
In the paper the conditions for the existence of a -periodic solution in of the system , are investigated provided that is sufficiently smooth and -periodic in .
Odhad chyby Runge-Kuttovy formule
Заметка по поводу статьи Ладислава Пуста: Влияние свойств источника переменной силы на колебании механической системы
O stabilitě integrálů soustavy diferenciálních rovnic v komplexním oboru
Stabilita integrálů soustavy diferenciálních rovnic v komplexním oboru
О периодических и почти периодических решениях системы обыкновенных дифференциальных уравнений
A linear and weakly nonlinear equation of a beam: the boundary-value problem for free extremities and its periodic solutions
Periodic solutions to abstract differential equations
Periodic solutions to a singular abstract differential equation
Correction to our paper “Periodic solutions to abstract differential equations”
Periodic solutions to weakly nonlinear autonomous wave equations
Periodic solutions of abstract and partial differential equations with deviation
Periodic solutions to linear partial differential equations of the first order
A note to a bifurcation result of H. Kielhöfer for the wave equation
A modification of a classical number-theorem on Diophantine approximations is used for generalizing H. kielhöfer's result on bifurcations of nontrivial periodic solutions to nonlinear wave equations.
Correction to our paper: “Periodic solutions of the first boundary value problem for a linear and weakly nonlinear heat equation”
Periodic solutions of the first boundary value problem for a linear and weakly nonlinear heat equation
One investigates the existence of an -periodic solution of the problem , provided the functions are sufficiently smooth and -periodic in . If , natural, such a solution always exists for sufficiently small . On the other hand, if , natural, some additional conditions have to be satisfied.
Page 1 Next