1. Bisection algorithm for computing the frequency response gain of sampled-data systems---infinite-dimensional congruent transformation approach.  
   Ito, Yoshimichi; Hagiwara, Tomomichi; Maeda, Hajime; Araki, Mituhiko  
   IEEE Trans. Automat. Control 46 (2001), no. 3, 369--381, Math. Sci. Net.  
2. n-variable bisection.  
   Münnich, Ákos;  Maksa, Gyula;  Mokken, Robert J.  
   J. Math. Psych. 44 (2000), no. 4, 569--581, Math. Sci. Net.  
3. Average-Case Optimality of a Hybrid Secant-Bisection Method  
   Erich Novak, Klaus Ritter, Henryk Wozniakowski  
   Mathematics of Computation, Vol. 64, No. 212. (Oct, 1995), pp. 1517-1539, Jstor.  
4. The bisection method in higher dimensions  
   Wood, G. R.  
   Math. Programming 55 (1992), no. 3, Ser. A, 319--337, Math. Sci. Net.  
5. Locating three-dimensional roots by a bisection method.  
   Greene, John M.  
   J. Comput. Phys. 98 (1992), no. 2, 194--198, Math. Sci. Net.  
6. The Bisection Method: Which Root? (in Notes)  
   Arthur Benjamin  
   American Mathematical Monthly, Vol. 94, No. 9. (Nov, 1987), pp. 861-863, Jstor.  
7. Linear Convergence and the Bisection Algorithm (in Notes)  
   Edwin H. Kaufman, Jr, Terry D. Lenker  
   American Mathematical Monthly, Vol. 93, No. 1. (Jan, 1986), pp. 48-51, Jstor.  
8. The Bisection Method: A Best Case Analysis (in The Teaching of Mathematics)  
   A. Finbow  
   American Mathematical Monthly, Vol. 92, No. 4. (Apr, 1985), pp. 285-286, Jstor.  
9. The Bisection Algorithm is Not Linearly Convergent  
   Sui-Sun Cheng and Tzon-Tzer Lu  
   College Math Journal: Volume 16, Number 1, (1985), Pages: 56-57.  
10. Which Root Does the Bisection Algorithm Find? (in Classroom Notes in Applied Mathematics)  
    George Corliss  
    SIAM Review, Vol. 19, No. 2. (Apr, 1977), pp. 325-327, Jstor.  

(c) John H. Mathews 2003