
Die Autoren untersuchen das asymptotische Verhalten für \(t\to \infty\) von Lösungen der nichtlinearen Volterra-Integralgleichung \[ \quad u(t)+\int^{t}_{0}b(t-s)Au(s)ds\ni F(t),\quad t\geq 0, \] wobei A ein abgeschlossener nichtlinearer akkretiver Operator in einem Banachraum ist.
Other nonlinear integral equations, Banach space, convergence, Applied Mathematics, Hilbert space, Abstract integral equations, integral equations in abstract spaces, mean, Asymptotics of solutions to integral equations, ergodic theorems, closed, convolution, nonlinear Volterra integral equation, asymptotic behavior, nonlinear accretive operator, Analysis
Other nonlinear integral equations, Banach space, convergence, Applied Mathematics, Hilbert space, Abstract integral equations, integral equations in abstract spaces, mean, Asymptotics of solutions to integral equations, ergodic theorems, closed, convolution, nonlinear Volterra integral equation, asymptotic behavior, nonlinear accretive operator, Analysis
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