Numerical solution of differential-difference equations having an interior layer using nonstandard finite differences

This paper addresses the solution of a differential-difference type equation having an interior layer behaviour.A difference scheme is suggested to solve this equation using a non-standard finite difference method.Finite KNIFE PARTS differences are derived from the first and second order derivatives.Using these approximations, the given equation is

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Public Health Leadership in a VUCA World Environment: Lessons Learned during the Regional Emergency Rollout of SARS-CoV-2 Vaccinations in Heidelberg, Germany, during the COVID-19 Pandemic

The purpose of this work is to share Eyeliner methods used and lessons learned during a comprehensive inter-institutional pandemic disaster response in Heidelberg, Germany, conveying experiences of the regional SARS-CoV-2 vaccination rollout campaign for up to 1,000,000 vaccines in the year 2020.In this volatile, uncertain, complex, and ambiguous (

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