“…Recently, linear topological defects have been studied by the KatanaevVolovich approach [1] in such systems as circular orbits [3][4][5], quantum scattering problems [6], bound states [7][8][9], and in the analog of the Aharonov-Bohm effect K. Bakke (B) Departamento de Física, Universidade Federal da Paraíba, Caixa Postal 5008, 58051-970, João Pessoa, Paraiba, Brazil e-mail: kbakke@fisica.ufpb.br for bound states [10][11][12]. The study of the influence of linear topological defects has been extended to the interaction between the topological defect and the harmonic oscillator [13,14], the application of the selfadjoint extension method [15][16][17], geometric phases for neutral particles [18][19][20][21][22][23], the Landau quantization for a charged particle and a neutral particle [24][25][26][27][28][29][30], and the Holonomic quantum computation [31,32]. An interesting work [33] has established an analogy between a uniform distribution of parallel screw dislocations and a uniform magnetic field, shown that Landau quantization can be achieved and coined the expression "elastic Landau quantization" [33].…”