Works citing   [Math. Phys. Anal. Geom. 9 (2006), 335-352]

1. M. Jilek:
   Straight Quantum Waveguide with Robin Boundary Conditions,
   SIGMA 3 (2007), art. no. 108.
   
   
2. O. Olendski and L. Mikhailovska:
   Analytical and numerical study of a curved planar waveguide with combined Dirichlet and Neumann boundary conditions in a uniform magnetic field,
   Phys. Rev. B 77 (2008), Art. No. 174405.
   
   
3. O. Olendski and L. Mikhailovska:
   Theory of a curved planar waveguide with Robin boundary conditions,
   Phys. Rev. E 81 (2010), Art. No. 036606.
   
   
4. O. Olendski:
   Resonant alteration of propagation in guiding structures with complex Robin parameter and its magnetic-field-induced restoration,
   Ann. Phys. 326 (2011), 1479-1500.
   
   
5. M. H. Al-Hashimi and U.-J. Wiese:
   From a particle in a box to the uncertainty relation in a quantum dot and to reflecting walls for relativistic fermions,
   Ann. Phys. 327 (2012), 1-28.
   
   
6. A. L. Delitsyn, B. T. Nguyen and D. S. Grebenkov:
   Trapped modes in finite quantum waveguides,
   Eur. Phys. J. B 85, (2012), art. no. 176.
   
   
7. G. Bouchitte, L. Mascarenhas and L. Trabucho:
   Thin waveguides with Robin boundary conditions,
   J. Math. Phys. 53 (2012), Art. No. 123517.
   
   
8. D. S. Grebenkov, B.-T. Nguyen:
   Geometrical structure of Laplacian eigenfunctions,
   SIAM Rev. 55 (2013) 601-667.
   
   
9. P. Exner and A. Minakov:
   Curvature-induced bound states in Robin waveguides and their asymptotical properties ,
   J. Math. Phys. 55 (2014), 122101.
   
   
10. R. Novak:
    Bound states in waveguides with complex Robin boundary conditions,
    Asympt. Anal. 96 (2016) 251-281.
    
    
11. S. Jimbo and K. Kurata:
    Asymptotic Behavior of Eigenvalues of the Laplacian on a Thin Domain under the Mixed Boundary Condition,
    Indiana Univ. Math. J. 65 (2016), 867-898.
    
    
12. A. F. Rossini:
    On the spectrum of Robin Laplacian in a planar waveguide,
    Czechoslovak Math. J. 69 (2019), 485-501.