Hermitizable, isospectral complex second-order differential operators

Article Properties
Cite
Chen, Mu-Fa, and Jin-Yu Li. “Hermitizable, Isospectral Complex Second-Order Differential Operators”. Frontiers of Mathematics in China, vol. 15, no. 5, 2020, pp. 867-89, https://doi.org/10.1007/s11464-020-0859-4.
Chen, M.-F., & Li, J.-Y. (2020). Hermitizable, isospectral complex second-order differential operators. Frontiers of Mathematics in China, 15(5), 867-889. https://doi.org/10.1007/s11464-020-0859-4
Chen, Mu-Fa, and Jin-Yu Li. “Hermitizable, Isospectral Complex Second-Order Differential Operators”. Frontiers of Mathematics in China 15, no. 5 (2020): 867-89. https://doi.org/10.1007/s11464-020-0859-4.
Chen MF, Li JY. Hermitizable, isospectral complex second-order differential operators. Frontiers of Mathematics in China. 2020;15(5):867-89.
Journal Category
Science
Mathematics
Refrences
Title Journal Journal Categories Citations Publication Date
On spectrum of Hermitizable tridiagonal matrices Frontiers of Mathematics in China
  • Science: Mathematics
 2 2020
Hermitizable, isospectral complex matrices or differential operators Frontiers of Mathematics in China
  • Science: Mathematics
 4 2018
Criteria for Discrete Spectrum of 1D Operators Communications in Mathematics and Statistics
  • Science: Mathematics
 7 2014
Isospectral Operators Communications in Mathematics and Statistics
  • Science: Mathematics
 9 2014
Spectral equivalences, Bethe ansatz equations, and reality properties in 𝒫𝒯-symmetric quantum mechanics Journal of Physics A: Mathematical and General 417 2001