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Continuous Dependence of Functional Differential Equations on the Scaling ParameterContinuous Dependence of Functional Differential Equations on the Scaling Parameter

Continuous Dependence of Coincidence Points on a Parameter for dependence of a coincidence point on a parameter to be continuous, Hölder continuous or Lipschitz continuous

Continuous dependence of solutions to functional differential equations on the scaling parameter uniform with respect to the scaling parameter p. This allows us to study the limit behaviour of solutions

On semilinear fractional order differential inclusions in Banach spaces of the solutions set and its continuous dependence on parameters and initial data. We demonstrate also

ON VOLTERRA OPERATOR INCLUSIONS AND DIFFERENTIAL INCLUSIONS WITH DEVIATING ARGUMENT and continuous dependence of the solutions on a parameter. These results were implemented to investigation of a

On the hybrid fractional differential equations with fractional proportional derivatives of a function with respect to a certain function is proved. Furthermore, the sufficient conditions of the continuous dependence on the given parameters

Taking into account physical and instrumental parameters in atomic absorption spectroscopy with a continuous radiation source curves on various parameters in atomic absorption spectrometry with a continuous radiation source. We

On the continuation of incompatible classes of Boolean tables from fragments of identical width for incompatible classes of Boolean tables from fragments of identical width depending on the following parameters

General parametrization of black holes: The only parameters that matter in the vicinity of a black hole, must depend mostly on a few of these parameters. Starting from

Taking into account physical and instrumental parameters in atomic absorption spectroscopy with a continuous radiation source curves on various parameters in atomic absorption spectrometry with a continuous radiation source. We

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