Books

Quantum Mechanics: From Foundations to Applications (Hebrew-2 volumes)

To buy

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The cover of the book in Hebrew on quantum mechanics from foundations to applications describes interference pattern of waves. In quantum mechanics particles are described as matter waves.

A textbook in Hebrew  on Quantum Mechanics (for chemists, physicists, and engineers)N. Moiseyev, The Hebrew University Magnes Press : Quantum Mechanics : from foundations to Applications, The Hebrew University Magnes Press, (two volumes 864 pages), 2015.

NHQM-non hermitian quantum mechanics

To buy

The first textbook ever written on Non-Hermitian Quantum Mechanics, N. Moiseyev, Non-hermitian Quantum Mechanics, Cambridge University Press, 2011.

cover NHQM book

The cover of the book on non-hermitian quantum mechanics describes four dice to remind the readers that quantum mechanics provide statistical distribution for measurements of dynamical quantities even when the detectors are perfect (no deterministic laws in nature). The picture reminds the reader Einstein’s remark that “God does not play dice with the universe.” The symbols on the four dice indicate on the non-hermitian properties of the systems that are in metastable states: Complex energy, finite life time, and self-singularity (known as Exceptional Points in the spectrum).

Chapters in Books

  • Moiseyev, N., & Mailybaev, A. A. (2018). Effects of Exceptional Points in PT-Symmetric Waveguides. In Parity-time Symmetry and Its Applications (pp. 237-259). Springer, Singapore. View Article

 

  • Landau, A., Bhattacharya, D., Haritan, I., Ben-Asher, A., & Moiseyev, N. (2017). Ab initio complex potential energy surfaces from standard quantum chemistry packages. Advances in Quantum Chemistry, 74, 321-346. doi: View Article

 

  • Moiseyev, N. (1997). State-of-State Transition Probabilities and Control of Laser-Induced Dynamical Processes by The (T, T’) Method. In Multiparticle Quantum Scattering With Applications to Nuclear, Atomic and Molecular Physics (pp. 225-241). Springer, New York, NY.

 

  • Moiseyev, N. (1989). Complex scaling applied to trapping of atoms and molecules on solid surfaces. In Resonances The Unifying Route Towards the Formulation of Dynamical Processes Foundations and Applications in Nuclear, Atomic and Molecular Physics (pp. 459-474). Springer, Berlin, Heidelberg.

 

  • Moiseyev, N. ,(1984) The hermitian representation of the complex coordinate method: Theory and application. In: Albeverio S., Ferreira L.S., Streit L. (eds) Resonances — Models and Phenomena. Lecture Notes in Physics, vol 211. Springer, Berlin, Heidelberg. View Article

 

  • Certain P.R., Moiseyev N. (1981) “New” Molecular Bound and Resonance States. In: Pullman B. (eds) Intermolecular Forces. The Jerusalem Symposia on Quantum Chemistry and Biochemistry, vol 14. Springer, Dordrecht. View Article

 

Reviews

 

  • Arie Landau, Idan Haritan, Moiseyev, N. (2022). The RVP Method—From Real Ab-Initio Calculations to Complex Energies and Transition Dipoles, Front. REVIEW article: Phys.Sec. Physical Chemistry and Chemical Physics. View Review

 

  • Alon, O. E., Averbukh, V., & Moiseyev, N. (2004). Atoms, molecules, crystals and nanotubes in laser fields: From dynamical symmetry to selective high-order harmonic generation of soft X-rays. Advances in Quantum Chemistry, 47, 393-421. doi: View Article

 

  • Narevicius, E., & Moiseyev, N. (2003). Non-Hermitian Quantum Mechanics: Theory and Experiments Not Amenable to Conventional QM. In Advanced Topics in Theoretical Chemical Physics (pp. 311-338). Springer, Dordrecht. View Chapter

 

  • Moiseyev, (1998). Quantum theory of resonances: Calculating energies, widths and cross-sections by complex scaling. Phys. Rep.-Rev. Sec. Phys. Lett., 302(5-6), 212–293. doi: View Article.   

 

  • Moiseyev, N. (1995). Time-Independent Scattering Theory for General Time-Dependent Hamiltonians. Comments on Atomic and Molecular Physics, 31(2), 87-108.

 

  • Moiseyev,N. , & Korsch, H. (1990). Resonance positions and widths for time-periodic hamiltonians by the complex coordinate method. Isr. J. Chem., 30(1-2), 107–114.