Works citing   [Rev. Math. Phys. 24 (2012), 1250018]

1. G. Bouchitte, L. Mascarenhas and L. Trabucho:
   Thin waveguides with Robin boundary conditions,
   J. Math. Phys. 53 (2012), Art. No. 123517.
   
   
2. J. Stockhofe and P. Schmelcher:
   Nonadiabatic couplings and gauge-theoretical structure of curved quantum waveguides,
   Phys. Rev. A 89 (2014), 033630.
   
   
3. A. Hussein:
   Sign-indefinite second-order differential operators on finite metric graphs,
   Rev. Math. Phys. 26 (2014), 1430003.
   
   
4. C. Kreisbeck and L. Mascarenhas:
   Asymptotic spectral analysis in semiconductor nanowire heterostructures,
   Appl. Anal. 94 (2015), 1153-1191.
   
   
5. B. T. Kaynak and O. T. Turgut:
   Infinitely many singular interactions on noncompact manifolds,
   Ann. Phys. 356 (2015), 426-437.
   
   
6. S. Haag, J. Lampart and S. Teufel:
   Generalised Quantum Waveguides,
   Ann. H. Poincare 16 (2015), 2535-2568.
   
   
7. F. Mehats and N. Raymond:
   Strong Confinement Limit for the Nonlinear Schrodinger Equation Constrained on a Curve,
   Ann. H. Poincare 18 (2017), 281-306.
   
   
8. C. R. De Oliveira and A. A. Verri:
   Mild singular potentials as effective Laplacians in narrow strips,
   Math. Scand. 120 (2017), 145-160.
   
   
9. S. Boegli, P. Siegl and Ch. Tretter:
   Approximations of spectra of Schrodinger operators with complex potentials on R^d,
   Comm. Partial Differential Equations 42 (2017), 1001-1041.
   
   
10. C. R. De Oliveira, L. Hartmann and A. A. Verri:
    Effective Hamiltonians in surfaces of thin quantum waveguides,
    J. Math. Phys. 60 (2019), 022101.
    
    
11. A. A. Verri:
    Dirichlet Laplacian in a thin twisted strip,
    Int. J. Math. 30 (2019) 1950006.
    
    
12. V. Bruneau, P. Miranda, D. Parra and N. Popoff:
    Eigenvalue and Resonance Asymptotics in Perturbed Periodically Twisted Tubes: Twisting Versus Bending,
    Ann. H. Poincare 21 (2020) 377-403.
    
    
13. C. de Oliveira and A. A. Verri:
    On the Neumann Laplacian in nonuniformly collapsing strips,
    Commun. Contemp. Math. 22 (2020) 1950021.
    
    
14. C. R. Mamani and A. A. Verri:
    A note on the spectrum of the Neumann Laplacian in thin periodic waveguides,
    Colloq. Math 162 (2020) 211-234.