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The Time-fractional Airy Equation on the Metric GraphInitial boundary value problem for the time-fractional Airy equation on a graph with finite bonds

Nonlinear Schrödinger equations on periodic metric graphs potentials on periodic metric graphs. Assuming that the spectrum of linear part does not contain zero, we

A Glazman–Povzner–Wienholtz theorem on graphs to Schrödinger operators on graphs. We first obtain the corresponding theorem for Schrödinger operators on metric

Unified Transform method for the Schr¨odinger Equation on a Simple Metric Graph¨odinger equation on simple metric graphs was obtained with the use of the Fokas method. This method uses special

Nonlinear Schrödinger equation with growing potential on infinite metric graphsThe paper deals with nonlinear Schrödinger equations on infinite metric graphs. We assume

Stability of coincidence points and set-valued covering maps in metric spaces in metric spaces. A set-valued map ψfrom X to Y was defined as a map sending each point x ε X to a non

Graph theory for modeling and analysis of the human lymphatic system different metrics such as graph energy, clustering, robustness, etc. © 2020 by the authors. Licensee MDPI

Structures and measures in knowledge processing modelssemantic metrics

Quality metrics analysis of the communities detection algorithms in social networks of the social network VKontakte. We selected a user and built a social graph of his friends. Based

Spectral Theory of Infinite Quantum Graphs restriction on the geometry of the underlying metric graph that there is a positive lower bound on the lengths

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