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As an application, we discuss the Bergman projection and duality.
As an application, we discuss the existence of a solution for a periodic boundary value problem.
As an application, we discuss the existence of solutions to an integral equations.
As an application, we discuss relativistic α-stable processes (relativistic Hamiltonian when α= 1) in κ-fat open sets.
As an immediate application, we discuss the computation of first exit times of diffusions from a domain.
In a second application we discuss the use of a subset of the VAMMPIRE database for validation of scoring functions.
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In Section "Applications" we discuss only some corollaries for generalized vector quasi-equilibrium problems as example.
The key point in the applications we discuss is that the interpolation theorem can handle the case q⩽1.
As applications, we discuss the existence of Hitsuda Skorokhod integral for Lévy processes, Kubo Takenaka formula for Lévy processes, and Itô formula for generalized Lévy white noise functionals.
For space applications, we discuss the use of in situ space resources and ways of making these systems compact and light-weight.
Moreover, to move beyond proof-of-concept into translational applications, we discuss future prospects for integrating personalized immunoengineering with optogenetics to overcome critical hurdles in cancer immunotherapy.
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