On the complexity of bilinear forms: dedicated to the memory of Jacques Morgenstern
STOC '95 Proceedings of the twenty-seventh annual ACM symposium on Theory of computing
Fast computation of discrete invariants associated to a differential rational mapping
Journal of Symbolic Computation - Special issue: International symposium on symbolic and algebraic computation (ISSAC 2002)
Comparing global strategies for coding adjoints
Scientific Programming
Kaltofen's division-free determinant algorithm differentiated for matrix adjoint computation
Journal of Symbolic Computation
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This note is about a simple and algorithmic proof of the striking result of BAUR-STRASSEN [1] showing that the complexity of the evaluation of a rational function of several variables and all its derivatives is bounded above by three times the complexity of the evaluation of the function itself.