Works citing   [Ann. Phys. 349 (2014), 268-287]

1. P. Freitas and P. Siegl:
   Spectra of graphene nanoribbons with armchair and zigzag boundary conditions,
   Rev. Math. Phys. 26 (2014), 1450018.
   
   
2. C. A. Downing and M. E. Portnoi:
   One-dimensional Coulomb problem in Dirac materials,
   Phys. Rev. A 90 (2014), 052116.
   
   
3. J. R. F. Lima and F. Moraes:
   Indirect band gap in graphene from modulation of the Fermi velocity,
   Solid State Communications 201 (2015), 82-87.
   
   
4. L. A. Gonzalez-Diaz, A. A. Diaz, S. Diaz-Solorzano and J. R. Darias:
   Self-adjoint Dirac type Hamiltonians in one space dimension with a mass jump,
   J. Phys. A: Math. Theor. 48 (2015), 045207.
   
   
5. O. Oliveira, A. J. Chaves, W. de Paula and T. Frederico:
   Signature of curved QFT effects on the optical properties of deformed graphene,
   EPL 117 (2017), 27003.
   
   
6. A. Schulze-Halberg and P. Roy:
   Construction of zero-energy states in graphene through the supersymmetry formalism,
   J. Phys. A: Math. Theor. 50 (2017), 365205.
   
   
7. M. V. Ioffe and D. N. Nishnianidze:
   Zero energy states for a class of two-dimensional potentials in graphene,
   Mod. Phys. Lett. B 32 (2018) 1850329.
   
   
8. T. Rojjanason, P. Burikbam and K. Pimsamarn:
   Charged fermion in (1+2)-dimensional wormhole with axial magnetic field,
   Eur. Phys. J. C 79 (2019) 660.
   
   
9. R. R. S.. Oliveira, V. F. S. Borges and M. F. Sousa:
   Energy Spectrum of a Dirac Particle with Position-Dependent Mass Under the Influence of the Aharonov-Casher Effect,
   Braz. J. Phys. 49 (2019), 801-807.
   
   
10. A. L. Phan, D. N. Le, V. H. Le and P. Roy:
    Electronic spectrum of spherical fullerene molecules in the presence of generalized magnetic fields,
    Eur. Phys. J. Plus 135 (2020), 6.
    
    
11. M. Castillo-Celeita and D. J. Fernandez:
    Dirac electron in graphene with magnetic fields arising from first-order intertwining operators,
    J. Phys. A: Math. Theor. 53 (2020), 035302.