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Evgheni Strelcov (Fed)

Physicist

Evgheni Strelcov is a Physicist in the Advanced Electronics Group in the Nanoscale Device Characterization Division since 2015. He received B.S. and M.S. degrees in Inorganic Chemistry from Moldova State University, Moldova, and Ph.D. in Applied Physics from Southern Illinois University at Carbondale. His research interests include: advanced scanning probe microscopy; probing nanoscale charge transport and concurrent electrochemical and structural transformations in complex oxides; in situ and operando scanning probe and electron spectroscopy and microscopy of nanodevices; nanostructure-based metal-oxide gas sensors; nanostructure growth; complex compounds of 3d and 4f elements. Evgheni is working on developing metrology for probing charge transport and defect structure in wide band gap semiconductor materials and power electronics devices, as well as metrology for electronic device packaging operating at extreme temperatures.

Selected Publications

  • Constraining data mining with physical models: voltage- and oxygen pressure-dependent transport in multiferroic nanostructures, E. Strelcov, A. Belianinov, Y.-H.Hsie, Y.-H. Chu and S. V. Kalinin, Nano Letters, 15 (10), 6650-6657 (2015).
  • Probing Local Ionic Dynamics in Functional Oxides at the Nanoscale, E. Strelcov, Y. Kim, S. Jesse, I.N. Ivanov, I. Kravchenko, C.-H. Wang, Y.-C. Teng, Y.-H. Chu, and S.V. Kalinin, Nano Letters, 13, 3455-3462 (2013).
  • Gas Sensor Based on Metal−Insulator Transition in VO2 Nanowire Thermistor, E. Strelcov, Y. Lilach and A. Kolmakov, Nano Letters, 9, 2322-2326 (2009).

Publications

A quantum ruler for orbital magnetism in moiré quantum matter

Author(s)
Marlou Slot, Yulia Maximenko, Paul M. Haney, Sungmin Kim, Daniel Walkup, Evgheni Strelcov, En-Min Shih, Dilek Yildiz, Steven R. Blankenship, Kenji Watanabe, Takashi Taniguchi, Yafis Barlas, Nikolai Zhitenev, Fereshte Ghahari Kermani, Joseph A. Stroscio
Topological properties that underlie the rich emergent phases of moiré quantum matter (MQM) result from the eigenstate geometry of the moiré Hamiltonian. The
Created August 31, 2019, Updated May 17, 2024