Pages that link to "Item:Q2848012"
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The following pages link to Approximations of quantum-graph vertex couplings by singularly scaled potentials (Q2848012):
Displaying 15 items.
- Approximations of quantum-graph vertex couplings by singularly scaled rank-one operators (Q464335) (← links)
- Singularly perturbed hyperbolic problems on metric graphs: asymptotics of solutions (Q527231) (← links)
- Quantum Mayer graphs for Coulomb systems and the analog of the Debye potential (Q1609211) (← links)
- On the ground state of quantum graphs with attractive \(\delta \)-coupling (Q1933163) (← links)
- The semiclassical limit on a star-graph with Kirchhoff conditions (Q2227863) (← links)
- A discrete Schrödinger operator on a graph (Q2276501) (← links)
- Perturbation of threshold of the essential spectrum of the Schrödinger operator on the simplest graph with a small edge (Q2314291) (← links)
- Scale invariant effective Hamiltonians for a graph with a small compact core (Q2335048) (← links)
- A general approximation of quantum graph vertex couplings by scaled Schrödinger operators on thin branched manifolds (Q2391888) (← links)
- Scattering on graphs and one-dimensional approximations to \(N\)-dimensional Schrödinger oper\-ators. (Q2774831) (← links)
- Schrödinger operators on star graphs with singularly scaled potentials supported near the vertices (Q2872409) (← links)
- On Schrödinger operator with singular potential for geometric graphs (Q2896767) (← links)
- Conditions for realizing one-point interactions from a multi-layer structure model (Q5049664) (← links)
- Kreı̆n Formula and Convergence of Hamiltonians with Scaled Potentials in Dimension One (Q5126333) (← links)
- Quantum graphs: Coulomb-type potentials and exactly solvable models (Q6114479) (← links)
