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Asymptotic analysis of oscillatory integrals via the Newton polyhedra of the phase and the amplitude

机译:通过相位和振幅的牛顿多面体对振动积分进行渐近分析

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摘要

The asymptotic behavior at infinity of oscillatory integrals is in detail investigated by using the Newton polyhedra of the phase and the amplitude. We are especially interested in the case that the amplitude has a zero at a critical point of the phase. The properties of poles of local zeta functions, which are closely related to the behavior of oscillatory integrals, are also studied under the associated situation.
机译:通过使用相位和振幅的牛顿多面体,详细研究了振荡积分无穷大处的渐近行为。我们对在相位的临界点振幅为零的情况特别感兴趣。在相关情况下,还研究了与振动积分行为密切相关的局部ζ函数的极点性质。

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  • 来源
    《Journal of the Mathematical Society of Japan》 |2013年第2期|521-562|共42页
  • 作者单位

    Faculty of Mathematics Kyushu University Motooka 744, Nishi-ku Pukuoka 819-0395, Japan;

    Faculty of Mathematics Kyushu University Motooka 744, Nishi-ku Fukuoka 819-0395, Japan;

    Faculty of Mathematics Kyushu University Motooka 744, Nishi-ku Fukuoka 819-0395, Japan;

  • 收录信息 美国《科学引文索引》(SCI);
  • 原文格式 PDF
  • 正文语种 eng
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