1. V Hansen (2006). Functional Analysis: Entering Hilbert Space. Functional Analysis: Entering Hilbert Space
2. F Brackx,R Delanghe,F Sommen (1982). Clifford analysis. Clifford analysis
3. Hugo Campos,Vladislav Kravchenko (2012). Fundamentals of Bicomplex Pseudoanalytic Function Theory: Cauchy Integral Formulas, Negative Formal Powers and Schrödinger Equations with Complex Coefficients. Complex Analysis and Operator Theory, 7(2), 485-518.
4. Hugo Campos,Vladislav Kravchenko,Luis Méndez (2012). Complete Families of Solutions for the Dirac Equation Using Bicomplex Function Theory and Transmutations. Advances in Applied Clifford Algebras, 22(3), 577-594.
5. W Baylis,J Keselica (2012). The Complex Algebra of Physical Space: A Framework for Relativity. Advances in Applied Clifford Algebras, 22(3), 537-561.
6. R Delanghe,F Sommen,V Soucek (1992). Clifford analysis and spinor valued functions. Clifford analysis and spinor valued functions
7. K Charak,R Kumar,D Rochon Infinite Dimensional Bicomplex Spectral Decomposition Theorem. Adv. Appl. Clifford Algebr
8. R Lavoie,D Rochon (2012). The Bicomplex Heisenberg Uncertainty Principle, Theoretical Concepts of Quantum Mechanics. The Bicomplex Heisenberg Uncertainty Principle, Theoretical Concepts of Quantum Mechanics
9. V Hansen (2006). Functional Analysis: Entering Hilbert Space. Functional Analysis: Entering Hilbert Space
10. J Horvath (2004). On the Riesz-Fischer theorem. Studia Scientiarum Mathematicarum Hungarica, 41(4), 467-478.
11. J Neumann (1955). Review of John von Neumann,Mathematical Foundations of Quantum Mechanics, translated from the German edition by Robert T. Beyer, Princeton: Princeton University Press, 1955(1958). Physics and Philosophy, 294-298.
12. G Price (1991). An Introduction to Multicomplex Spaces and Functions. An Introduction to Multicomplex Spaces and Functions
13. V Garant–pelletier,D Rochon (2009). ON A GENERALIZED FATOU–JULIA THEOREM IN MULTICOMPLEX SPACES. Fractals, 17(03), 241-255.
14. D Rochon,M Shapiro (2004). On algebraic properties of bicomplex and hyperbolic numbers. Analele Universitatii Oradea, Fasc. Matematica, 11, 71-110.
15. J Ryan (1982). Complexified Clifford Analysis. Complex Var. Elliptic Equ, 1, 119-149.
16. G Sobczyk (1995). The hyperbolic number plane. Coll. Maths. Jour, 26, 268-280.
17. A Vajiac,M Vajiac (2012). Multicomplex hyperfunctions. Complex Variables and Elliptic Equations, 57(7-8), 751-762.
18. Raphaël Gervais Lavoie,louis Marchildon,Dominic Rochon (2010). Infinite-dimensional bicomplex Hilbert spaces. Annals of Functional Analysis, 1(2), 75-91.
19. R Gervais Lavoie,L Marchildon,D Rochon (2010). The Bicomplex Quantum Harmonic Oscillator. Nuovo Cimento Soc. Ital. Fis. B, 125, 1173-1192.
20. R Gervais Lavoie,L Marchildon,D Rochon (2011). Hilbert Space of the Bicomplex Quantum Harmonic Oscillator. Hilbert Space of the Bicomplex Quantum Harmonic Oscillator, 1327, 148-157.
21. J Mathieu,L Marchildon,D Rochon (2012). The bicomplex quantum Coulomb potential problem. Canadian Journal of Physics, 91(12), 1093-1100.
22. D Notes,S Rochon,Tremblay (2004). Bicomplex quantum mechanics: I. The generalized Schrödinger equation. Adv. Appl. Clifford Algebr, 14, 231-248.
23. D Rochon,S Tremblay (2006). Bicomplex Quantum Mechanics: II. The Hilbert Space. Advances in Applied Clifford Algebras, 16(2), 135-157.
