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arXiv math/9707230math.CV
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关于多项式函数在无穷远处的Lojasiewicz指数

On the Lojasiewicz exponent at infinity for polynomial functions

Laurentiu Paunescu, Alexandru Zaharia

摘要:

整函数无穷远处的Lojasiewicz指数是其梯度的无穷大增长率的度量。作者计算了3变量复多项式x - 3 x^{2n+1} y^{2 q} + 2 x^{3 n +1} y ^{3q} + y z在无穷远处的Lojasiewicz指数

英文摘要:

The Lojasiewicz exponent at infinity of an entire function measures of the infimal rate of growth of its gradient. The authors compute the Lojasiewicz exponents at infinity of the 3-variable complex polynomials x - 3 x^{2n+1} y^{2q} + 2 x^{3n+1} y^{3q} + y z

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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