Mathematical Physics of Quantum Wires and Devices: From Spectral Resonances to Anderson Localization
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Exner, Leaky quantum graphs: a review, in . Exner, R. Gawlista, Band spectra of rectangular graph superlattices, Phys. B53 , Exner, M. Helm, and P. Stollmann, Localization on a quantum graph with a random potential on the edges, Rev. Exner, J. Keating, P. Kuchment, T.
Sunada, and A. Pure Math. Exner and H. A 33 , no.
Laboratoire de Physique Théorique et Modèles Statistiques
Exner and O. Post, Convergence of spectra of graph-like thin man- ifolds, J. Post, Convergence of resonances on thin branched quantum waveguides. Exner and P. Seba, Quantum motion on a half-line connected to a plane, J. Exner, P. Seba, Free quantum motion on a branching graph, Rep. Seba, Bound states in curved quantum waveguides, J. Seba, Resonance statistics in a microwave cavity with a thin antenna, Phys.
A , — Tater, D. Turek, Approximations of singular vertex couplings in quantum graphs, Rev. Exner and S. Vugalter, On the number of particles that a curved quantum waveguide can bind, J. Figotin and P. Kuchment, Band-gap structure of the spectrum of periodic and acoustic media. Applied Math.
Flechsig and S. Gnutzmann, On the spectral gap in Andreev graphs, in .
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Fox, V. Oleinik, and B. Pavlov, A Dirichlet-to-Neumann map ap- proach to resonance gaps and bands of periodic networks, in Recent advances in differential equations and mathematical physics, —, Contemp. Freidlin, M. Freidlin and A. Freiling, M. Yurko, An inverse spectral prob- lem for Sturm-Liouville operators with singular potentials on star-type graphs, in .
Friedlander, Genericity of simple eigenvalues for a metric graph, Israel J. Friedlander, Extremal properties of eigenvalues for a metric graph, Ann. Fourier Grenoble 55 , no.
Wave phenomena in disordered systems contributions
Fulling, Local spectral density and vacuum energy near a quan- tum graph vertex, in , —, Fulling, Vacuum energy and spectral analysis for Robin bound- aries and quantum graphs, J. A 39 , no. Fulling, L. Kaplan, and J.
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A 76 , Fulling, P. Kuchment, and J. Wilson, Index theorems for quantum graphs, J. Fulling and J. Gerasimenko, Inverse scattering problem on a noncompact graph, Theor. Gerasimenko and B. Pavlov, Scattering problems on non-compact graphs, Theor. Gnutzmann and U. Smilansky, Quantum graphs: Applications to quantum chaos and universal spectral statistics, Advances in Physics, 55 , no. Grieser, Thin tubes in mathematical physics, global analysis and spectral geometry, in . Poly- cyclic Hydrocarbons, Trans. Faraday Soc. A de- rived algebraic scheme, Proc. Grigorchuk and V.
Nekrashevych, Self-similar groups, operator al- gebras and Schur complement, J. Modern Dynamics 1 , no. Gruber, D. Lenz, and I. Gutkin and U. Smilansky, Can one hear the shape of a graph? Harmer, Hermitian symplectic geometry and extension theory, J. Harrison, Quantum graphs with spin Hamiltonians, in . Harrison, P. Kuchment, A. Sobolev, and B. On occurrence of spectral edges for periodic operators inside the Brillouin zone.
Jour- nal of Physics A: Mathematical and Theoretical, 40 27 , Hislop and O. Horton, H. Stark, and A. Terras, Zeta functions of weighted and covering graphs, in . Hul, M.
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Lawniczak, S. Bauch, and L. Sirko, Simulation of quantum graphs by microwave networks, in   N. Keating, Quantum graphs and quantum chaos, in . Kigami, Analysis on Fractals, Cambridge Univ. Henri Poincar 8 , no. Kostrykin and R.
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A 32 , II: The inverse problem with possible applications to quantum computers, Fortschr. Schrader, The generalized star product and the factorization of scattering matrices on graphs, J. Kostrykin, J. Schrader, Contraction Semigroups on Metric Graphs, in . Kottos and U. Smilansky, Quantum chaos on graphs, Phys.
Smilansky, Periodic orbit theory and spectral statis- tics for quantum graphs, Ann.
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Smilansky, Chaotic scattering on graphs, Phys. Berenstein and D. Struppa Editors , EditEl, , — Kuchment, Graph models of wave propagation in thin structures, Waves in Random Media 12 , no. Begehr, R. Gilbert, and M. Wang Editors , Kluwer Acad. Kuchment Editor , Quantum graphs and their applications, a spe- cial issue of Waves in Random media, 14 , no. Kuchment, Quantum Graphs I. Some basic structures, in , , S—S Kuchment, Quantum Graphs II. Some spectral properties of quan- tum and combinatorial graphs, J.