More Like this

1. Long-Range Dipole–Dipole Interactions in a Plasmonic Lattice

   https://doi.org/10.1021/acs.nanolett.1c02835  

   Boddeti, Ashwin K.; Guan, Jun; Sentz, Tyler; Juarez, Xitlali; Newman, Ward; Cortes, Cristian; Odom, Teri W.; Jacob, Zubin (January 2022, Nano Letters)
2. Dipole Moment of a Superatom

   https://doi.org/10.1103/PhysRevLett.133.213601  

   Yang, B; Li, Y; Nie, S; Mei, Y; Nguyen, H; Berman, P R; Kuzmich, A (November 2024, Physical Review Letters)
3. Dipole-Dipole Frequency Shifts in Multilevel Atoms

   https://doi.org/10.1103/PhysRevLett.127.013401  

   Cidrim, A.; Piñeiro Orioli, A.; Sanner, C.; Hutson, R. B.; Ye, J.; Bachelard, R.; Rey, A. M. (June 2021, Physical Review Letters)

   null (Ed.)
4. Convex Regular Polychora Nanocrystals with Dipole–Dipole Interactions

   https://doi.org/10.3390/nano15100771  

   Ciftja, Orion; Batle, Josep; Hafez, Mohamed Ahmed (May 2025, Nanomaterials)

   Structures composed of classical dipoles in higher-dimensional space present a unique opportunity to venture beyond the conventional paradigm of few-body or cluster physics. In this work, we consider the six convex regular polychora that exist in an Euclidean four-dimensional space as a theoretical benchmark for hte investigation of dipolar systems in higher dimensions. The structures under consideration represent the four-dimensional counterparts of the well-known Platonic solids in three-dimensions. A dipole is placed in each vertex of the structure and is allowed to interact with the rest of the system via the usual dipole–dipole interaction generalized to the higher dimension. We use numerical tools to minimize the total interaction energy of the systems and observe that all six structures represent dipole clusters with a zero net dipole moment. The minimum energy is achieved for dipoles arranging themselves with orientations whose angles are commensurate or irrational fractions of the number π. 

   more » « less
5. Population mixing due to dipole-dipole interactions in a one-dimensional array of multilevel atoms

   https://doi.org/10.1103/PhysRevA.98.033815  

   Munro, E.; Asenjo-Garcia, A.; Lin, Y.; Kwek, L. C.; Regal, C. A.; Chang, D. E. (September 2018, Physical Review A)