Works citing   [Arch. Ration. Mech. Anal. 188 (2008), 245-264]

1. C. Cacciapuoti and P. Exner:
   Nontrivial edge coupling from a Dirichlet network squeezing: the case of a bent waveguide,
   J. Phys. A: Math. Theor. 40 (2007), F511-F523.
   
   
2. P. Exner and M. Fraas:
   A remark on helical waveguides,
   Phys. Lett. A 369 (2007), 393-399.
   
   
3. C. Forster:
   Trapped modes for an elastic plate with a perturbation of Young's modulus,
   Comm. Partial Differential Equations 33 (2008), 1339-1367.
   
   
4. M. Znojil:
   Fundamental length in quantum theories with PT-symmetric Hamiltonians. II. The case of quantum graphs ,
   Phys. Rev. D 80 (2009), Art. No. 105004.
   
   
5. C. R. de Oliveira:
   Quantum singular operator limits of thin Dirichlet tubes via Gamma-convergence,
   Rep. Math. Phys. 67 (2011), 1-32.
   
   
6. C. R. de Oliveira and A. A. Verri:
   On the spectrum and weakly effective operator for Dirichlet Laplacian in thin deformed tubes,
   J. Math. Anal. Appl. 381 (2011), 454-468.
   
   
7. D. Borisov and G. Cardone:
   Planar waveguide with "twisted" boundary conditions: Discrete spectrum,
   J. Math. Phys. 52, 12, (dec 2011), art. no. 123513.
   
   
8. D. Borisov and G. Cardone:
   Planar waveguide with "twisted" boundary conditions: Small width,
   J. Math. Phys. 53 (2012), art. no. 023503.
   
   
9. V. Jakubsky and M. S. Plyushchay:
   Supersymmetric twisting of carbon nanotubes,
   Phys. Rev. D 85 (2012), Art. No. 045035.
   
   
10. G. Bouchitte, L. Mascarenhas and L. Trabucho:
    Thin waveguides with Robin boundary conditions,
    J. Math. Phys. 53 (2012), Art. No. 123517.
    
    
11. D. Borisov and K. Pankrashkin:
    Quantum waveguides with small periodic perturbations: gaps and edges of Brillouin zones,
    J. Phys. A: Math. Theor. 46 (2013), art. no. 235203.
    
    
12. S. Kondej:
    Schrodinger operator with a strong varying interaction on a curve in R^2,
    J. Math. Phys. 54 (2013) 093511.
    
    
13. P. Exner and D. Barseghyan:
    Spectral estimates for Dirichlet Laplacians on perturbed twisted tubes,
    Operators and Matrices 8 (2014) 167-183.
    
    
14. S. A. Nazarov, K. Ruotsalainen and P. Uusitalo:
    Bound states of waveguides with two right-angled bends,
    J. Math. Phys. 56 (2015) 021505.
    
    
15. M. Choulli and E. Soccorsi:
    An inverse anisotropic conductivity problem induced by twisting a homogeneous cylindrical domain,
    J. Spectr. Theory 5 (2015), 295-329.
    
    
16. M. Egert, R. Haller-Dintelmann and J. Rehberg:
    Hardy's Inequality for Functions Vanishing on a Part of the Boundary,
    Potential Anal. 43 (2015), 49-78.
    
    
17. S. Haag, J. Lampart and S. Teufel:
    Generalised Quantum Waveguides,
    Ann. H. Poincare 16 (2015), 2535-2568.
    
    
18. C. R. Mamani and A. A. Verri:
    Influence Of Bounded States In The Neumann Laplacian In A Thin Waveguide,
    Rocky Mt. J. Math. 48 (2018), 1993-2021.
    
    
19. F. L. Bakharev and P. Exner:
    Geometrically induced spectral effects in tubes with a mixed Dirichlet-Neumann boundary,
    Rep. Math. Phys. 81 (2018), 213-231.
    
    
20. C. R. Mamani and A. A. Verri:
    Absolute Continuity and Band Gaps of the Spectrum of the Dirichlet Laplacian in Periodic Waveguides,
    Bull. Braz. Math. Soc. 49 (2018) 495-513.
    
    
21. V. Bruneau, P. Miranda and N. Popoff:
    Resonances near thresholds in slightly twisted waveguides,
    Rep. Math. Phys. 81 (2018), 213-231.
    
    
22. D. Barseghyan and A. Khrabustovskyi:
    Spectral estimates for Dirichlet Laplacian on tubes with exploding twisting velocity,
    Oper. Matrices 13 (2019), 311-322.
    
    
23. 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.
    
    
24. C. R. Mamani and A. A. Verri:
    A note on the spectrum of the Neumann Laplacian in thin periodic waveguides,
    Colloq. Math. 162 (2018) 211-234.
    
    
25. P. Exner:
    Spectral properties of soft quantum waveguides,
    J. Phys. A: Math. Theor. 53 (2020) 355302.