Shabnam Beheshti
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
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Shabnam Beheshti has a total of 4 co-authors. Here are the top co-authors by number of shared publications:
- Floyd L. Williams
University of Massachusetts
1 shared publication - Genevieve Walsh
Department of Mathematics , University of Texas , Austin , TX , 78712
1 shared publication - Joseph Corneli
University of Edinburgh
1 shared publication - Miguel Carrión Álvarez
Department of Mathematics, 057 , University of California , Riverside , CA , 92521-0135
1 shared publication
Latest Publications
- Open Access
Explicit soliton-black hole correspondence for static configurations
We construct an explicit map that transforms static, generalized sine-Gordon metrics to black hole type metrics. This, in particular, provides for a further description of the Cadoni correspondence (which extends the Gegenberg-Kunstatter correspondence) of soliton solutions and extremal black hole solutions in 2D dilaton gravity.
Open AccessExplicit soliton-black hole correspondence for static configurations
We construct an explicit map that transforms static, generalized sine-Gordon metrics to black hole type metrics. This, in particular, provides for a further description of the Cadoni correspondence (which extends the Gegenberg-Kunstatter correspondence) of soliton solutions and extremal black hole solutions in 2D dilaton gravity.
- 1 January 2003
- Published by Taylor & Francis in Experimental Mathematics
- Vol. 12 (1) , 79-89
Double Bubbles in the Three-Torus
We present a conjecture, based on computational results, on the area-minimizing method of enclosing and separating two arbitrary volumes in the flat cubic three-torus, T 3. For comparable small volumes, we prove that the standard double bubble from R 3 is area-minimizing.
- 1 January 2003
- Published by Taylor & Francis in Experimental Mathematics
- Vol. 12 (1) , 79-89
Double Bubbles in the Three-Torus
We present a conjecture, based on computational results, on the area-minimizing method of enclosing and separating two arbitrary volumes in the flat cubic three-torus, T 3. For comparable small volumes, we prove that the standard double bubble from R 3 is area-minimizing.