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Malajovich, Gregorio - Instituto de Matemática, Universidade Federal do Rio de Janeiro
Newton's Method on Riemannian Manifolds: Covariant Alpha-Theory.
SIAM J. MATRIX ANAL. APPL. c 2010 Society for Industrial and Applied Mathematics Vol. 31, No. 3, pp. 14911506
On the Curvature of the Central Path of Linear Programming Theory.
arXiv:math.NA/0212179v112Dec2002 High Probability Analysis of the Condition Number of
Lower bounds for some decision problems over C Gregorio Malajovich
ON A TRANSFER THEOREM FOR THE P = NP CONJECTURE GREGORIO MALAJOVICH
On the Complexity of Computing Error Bounds James Demmel
Condition Number Bounds for Problems with Integer Coefficients*
On the structure of NPC Gregorio Malajovich
A FAST AND STABLE ALGORITHM FOR SPLITTING POLYNOMIALS
On the Complexity of Path-Following Newton Algorithms for Solving Systems of Polynomial Equations
An E ective Version of Kronecker's Theorem on Simultaneous Diophantine Approximation
UNITARY INVARIANCE OF THE KOSTLAN NORM (LINEAR ALGEBRA PROOF)
Polynomial Systems and the Momentum Map Gregorio Malajovich y J. Maurice Rojas z x
UNITARY INVARIANCE OF THE KOSTLAN NORM (LINEAR ALGEBRA PROOF)
WORST POSSIBLE CONDITION NUMBER OF POLYNOMIAL SYSTEMS
On the Geometry of Graeffe Iteration Gregorio Malajovich
ON GENERALIZED NEWTON ALGORITHMS : QUADRATIC CONVERGENCE, PATH-FOLLOWING
Random Sparse Polynomial Systems Gregorio Malajovich
WORST POSSIBLE CONDITION NUMBER OF POLYNOMIAL SYSTEMS
Ultimate Polynomial Time Gregorio Malajovich
A GENERIC WORST-CASE BOUND ON THE CONDITION NUMBER OF A HOMOTOPY
To Tangent Graeffe Iteration, by Gregorio Malajovich and Jorge P. Zubelli Numerische Mathematik 89 749782 (2001), DOI 10.1007/s002110100278
A GENERIC WORST-CASE BOUND ON THE CONDITION NUMBER OF A HOMOTOPY
An Effective Version of Kronecker's Theorem on Simultaneous Diophantine Approximation
Tangent Graeffe Iteration Gregorio Malajovich
Computing Multi-Homogeneous Bezout Numbers is Gregorio Malajovich