| [EG1] | A. EREMENKO AND A. GABRIELOV, Rational functions with real critical points and B. and M. Shapiro conjecture in real enumerative geometry. Annals of Math., 155 (2002), pp. 105-129. |
| [EG2] | _____________, Degrees of real Wronski Map. Discrete and Computational Geometry, 28 (2002), pp. 331-347. |
| [HSS] | B. HUBER, F. SOTTILE, AND B. STURMFELS, Numerical Schubert calculus, J. Symb. Comp., 26 (1998), pp. 767-788. |
| [KS] | V. KHARLAMOV AND F. SOTTILE, Maximally inflected real rational curves. math.AG/0206268, 2002. |
| [SS] | B. SHAPIRO and V. SEDYKH, Two conjectures on convex curves. math.AG/0208218. |
| [So1] | F. SOTTILE, The conjecture of Shapiro and Shapiro. An archive of computations and computer algebra scripts, http://www.expmath.org/extra/9.2/sottile, 1999. |
| [So2] | _________, The special Schubert calculus is real, ERA of the AMS, 5 (1999), pp. 35-39. |
| [So3] | _________, Real rational curves in Grassmannians, J. Amer. Math. Soc., 13 (2000), pp. 333-341. |
| [So4] | _________, Real Schubert calculus: Polynomial systems and a conjecture of Shapiro and Shapiro, Exper. Math., 9 (2000), pp. 161-182. |
| [So5] | _________, Some real and unreal enumerative geometry for flag manifolds, Mich. Math. J., 48 (2000), pp. 573-592. Special Issue in Honor of Wm. Fulton. |
| [So6] | _________, Rational curves in Grassmannians: systems theory, reality, and transversality. to appear in Advances in Algebraic Geometry Motivated by Physics, ed. by E. Previato, Contemporary Math. 276, 2001, pp. 9-42. |
| [So7] | _________, Elementary Transversality in the Schubert calculus in any Characteristic. www.arXiv.org/math.AG/0010319, Mich. Math. J., to appear. |
| [ST] | F. SOTTILE and T. THEOBALD, Real lines tangent to 2n-2 quadrics in Rn. |
| [V] | J. VERSCHELDE, Numerical evidence of a conjecture in real algebraic geometry. Exper. Math., 9 (2000), pp. 183 - 196. |