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On formally almost hypoelliptic polynomials of constant power

机译:关于形式上几乎恒功率的次椭圆多项式

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摘要

In this paper we study properties of differential operators (polynomials) with variable coefficients of constant power or of constant strength in the sense of L. Hormander. Necessary conditions for constancy of the strength and power of polynomials of many variables are obtained. For polynomials of two variables with real coefficients necessary and sufficient conditions for constancy of the power and for formally almost hypoellipticity, in terms of zeros and their multiplicities of the corresponding generalized-homogeneous subpolynomials of underlying polynomials are also obtained.
机译:在本文中,我们研究了L. Hormander意义上具有恒定功率或恒定强度的变系数的微分算子(多项式)的性质。获得了许多变量的多项式的强度和幂恒定的必要条件。对于具有实数系数的两个变量的多项式,对于幂的恒定性和形式上几乎为次椭圆形,具有必要的充分条件,并且还获得了零和基础多项式的相应广义齐次子多项式的乘数。

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