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Shub, Michael - Department of Mathematics, University of Toronto
Newton Flow and Interior Point Methods in Linear Programming.
UNIQUE ERGODICITY, STABLE ERGODICITY AND THE MAUTNER PHENOMENON FOR DIFFEOMORPHISMS
All, most, some differentiable dynamical Michael Shub
COMPLEXITY OF BEZOUT'S THEOREM VII: DISTANCE ESTIMATES IN THE CONDITION METRIC
A note on the finite variance of the averaging function for polynomial system solving.
Convexity properties of the condition number Carlos Beltran
Expanding maps of the circle rerevisited: Positive Lyapunov exponents in a rich family
Manuscript submitted to Website: http://AIMsciences.org AIMS' Journals
Dynamics of two dimensional Blaschke products. Enrique R. Pujals and Michael Shub
COMPLEXITY OF BEZOUT'S THEOREM VI: GEODESICS IN THE CONDITION (NUMBER) METRIC
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