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handle: 11380/946699 , 11391/1156312
Weprovideanewapproachtoobtainsolutionsofevolutionequationswithnonlin- ear and nonlocal in time boundary conditions. Both, compact and noncompact semigroups are considered. As an example we show a "principle of huge growth": every control of a reaction-diffusion system necessarily leads to a profile preserving nonlinear huge growth for an appropriate initial value condition. As another example we apply the approach with noncompact semigroups also to a class of age-population models, based on a hyperbolic conservation law.
Nonlinear boundary condition, nonlocal boundary condition, function triple degree, nonlinear Fredholm map, semilinear partial differential equation, nonuniqueness, age-population model, profile-preserving growth, Age-population model, Function triple degree, Nonlinear boundary condition, Nonlinear Fredholm map, Nonlocal boundary condition, Nonuniqueness, Profile-preserving growth, Semilinear partial differential equation
Nonlinear boundary condition, nonlocal boundary condition, function triple degree, nonlinear Fredholm map, semilinear partial differential equation, nonuniqueness, age-population model, profile-preserving growth, Age-population model, Function triple degree, Nonlinear boundary condition, Nonlinear Fredholm map, Nonlocal boundary condition, Nonuniqueness, Profile-preserving growth, Semilinear partial differential equation
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