Eitan Rothstein, Physicist (Ph.D)

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Eitan Rothstein, Physicist (Ph.D) Curriculum Vitae Personal Details Name Eitan Aharon Rothstein Date of Birth 27/June/1979 Email [email protected] [email protected] Webpage http://physweb.bgu.ac.il/~rotshtei/ Education 2009 - present Ph.D. (combined track) Physics Dep. Ben-Gurion University of the Negev, Israel. Research under the guidance of Prof. Amnon Aharony and Prof. Ora Entin-Wholman. Thesis: The Noise Spectra of a Quantum Dot. Due completion until Oct. 2013. 2007-2009 M.Sc. Physics Dep. Ben-Gurion University of the Negev, Israel. Research under the guidance of Prof. Amnon Aharony and Prof. Ora Entin-Wholman. Thesis: The Noise Spectra of a Quantum Dot. 2004-2007 B.Sc. Physics Dep. Ben-Gurion University of the Negev, Israel. Graduated with Honors. Summer 2005 The Emma and Oscar Getz Summer Science Scholarship for Israeli Students. Physics Dept. Weizmann Institute of Science. Research under the guidance of Prof. Amos Breskin. Computation Skills My main expertise is in Mathematica. I have some experience with C and Matlab. I studied C, C++, and Jave in Sivan (2001). Writing in LATEX. Web development using HTML editors. Awards Haim Zabey award for excellence in M.Sc. research. 'Hanegev' fellowship for Ph.D. students at BGU. Publications E. A. Rothstein, O. Entin-Wohlman, and A. Aharony, Phys. Rev. B, 79, 075307 (2009). Noise spectra of a quantum dot. N. Gabdank, E. A. Rothstein, O. Entin-Wohlman, and A. Aharony, Phys. Rev. B 84, 235435 (2011). Noise spectra of an interacting quantum dot. Presentations and Posters Correlated Electron Day (Haifa, May 2008). DIP Workshop (Munich, Nov. 2008). The 54th annual meeting of the Israel Physical Society (BGU, Dec 2008). Condensed Matter Seminar (BGU, Feb 2009). The 55th annual meeting of the Israel Physical Society (Bar Ilan, Dec 2009). Condensed Matter Seminar (University of Latvia, Riga, Latvia, Sep 2010). The 28th Jersulaem Winter School in Theoretical Physics (Hebrew University, Jerusalem, Jan 2011). (Poster.) The Negev Physics Fete (Sde Boker Campus, BGU, Apr 2011). Condensed Matter Theory Lunch (BGU, Nov 2011). Teaching Experience Teaching Assistant 2007-2013 I have taught as a teaching assistant a variety of courses, such as: Physics 1 and 2, Thermodynamic and Statistical Mechanics 1 and 2, Atomic and Molecular Physics, Solid State Physics 2, and Electrodynamics 1. Lecturer 2012-2013 As a lecturer I have taught Introduction to Physics and Physics 1. I was the ﬁrst PhD. Student in the department who taught a course which was not Introduction to Physics. My student survey grades for teaching (both as a lecturer and as an assistant) are very high. Languages Mother tongue Hebrew High level English Basic level Spanish 2.

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Series Analysis of Randomly Diluted Nonlinear Networks with Negative Nonlinearity Exponent
University of Pennsylvania ScholarlyCommons Department of Physics Papers Department of Physics 9-1-1987 Series Analysis of Randomly Diluted Nonlinear Networks With Negative Nonlinearity Exponent Yigal Meir Raphael Blumenfeld A. Brooks Harris University of Pennsylvania, [email protected] Amnon Aharony Follow this and additional works at: https://repository.upenn.edu/physics_papers Part of the Physics Commons Recommended Citation Meir, Y., Blumenfeld, R., Harris, A., & Aharony, A. (1987). Series Analysis of Randomly Diluted Nonlinear Networks With Negative Nonlinearity Exponent. Physical Review B, 36 (7), 3950-3952. http://dx.doi.org/ 10.1103/PhysRevB.36.3950 At the time of publication, author A. Brooks Harris was affiliated withel T Aviv University, Tel Aviv, Israel. Currently, he is a faculty member in the Physics Department at the University of Pennsylvania. This paper is posted at ScholarlyCommons. https://repository.upenn.edu/physics_papers/306 For more information, please contact [email protected]. Series Analysis of Randomly Diluted Nonlinear Networks With Negative Nonlinearity Exponent Abstract The behavior of randomly diluted networks of nonlinear resistors, for each of which the voltage-current relationship is |V|=r|I|α, where α is negative, is studied using low-concentration series expansions on d-dimensional hypercubic lattices. The average nonlinear resistance ⟨R⟩ between a pair of points on the same cluster, a distance r apart, scales as rζ(α)/ν, where ν is the correlation-length exponent for percolation, and we have estimated ζ(α) in the range −1≤α≤0 for 1≤d≤6. ζ(α) is discontinuous at α=0 but, for α<0, ζ(α) is shown to vary continuously from ζmax, which describes the scaling of the maximal self-avoiding-walk length (for α→0−), to ζBB, which describes the scaling of the backbone (at α=−1).
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Vita and Publications ◊ December 23, 2004 ◊ 12
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