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References
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A. Eremenko and A. Gabrielov,
Rational functions with real critical points and the B. and M. Shapiro Conjecture in real enumerative geometry,
Annals of Math. (2) 155 (2002), 105--129.
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| [EG02b] |
A. Eremenko and A. Gabrielov,
Degrees of real Wronski maps,
Discrete and Comput. Geom., 28 (2002), 331-347.
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A. Eremenko and A. Gabrielov,
Elementary proof of the B. and M. Shapiro Conjecture for rational functions,
math.AG/0512370.
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A. Eremenko and A. Gabrielov, M. Shapiro, and A. Vainshtein,
Rational functions and real Schubert calculus,
Proc. Amer. Math. Soc., 134 (2006), 949--957.
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D. Laksov and S. Kleiman,
Schubert calculus,
Amer. Math. Monthly, 79 (1972), 1061--1082.
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| [MTV09a] |
E. Mukhin, V. Tarasov, and A. Varchenko,
The B. and M. Shapiro Conjecture in real algebraic geometry and the Bethe Ansatz,
Annals of Math. (2) 170 (2009), 863--881.
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| [MTV09b] |
E. Mukhin, V. Tarasov, and A. Varchenko,
Schubert Calculus and representations of the general linear group,
J. Amer. Math. Soc. 22 (2009), 909--940.
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| [P] |
K. Purbhoo,
Reality and transversality for Schubert calculus in OG(n,2n+1),
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