On real solutions of systems of equations


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Resumo

Systems of equations f1 = ··· = fn−1 = 0 in ℝn = {x} having the solution x = 0 are considered under the assumption that the quasi-homogeneous truncations of the smooth functions f1,..., fn−1 are independent at x ≠ 0. It is shown that, for n ≠ 2 and n ≠ 4, such a system has a smooth solution which passes through x = 0 and has nonzero Maclaurin series.

Sobre autores

V. Kozlov

Steklov Mathematical Institute of Russian Academy of Sciences; RUDN University

Autor responsável pela correspondência
Email: kozlov@pran.ru
Rússia, Moscow; Moscow

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