[過去ﾛｸﾞ] ガロア第一論文と乗数イデアル他関連資料スレ2 (1002ﾚｽ)
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12(3): 2023/03/04(土)13:14 ID:Ykziy9We(5/7) AAS
>>10

"Kohn" Multiplier ideal
で検索すると下記ヒット
起源は、ここの[ 8] J. J. Kohn,(1979)かな
下記”microlocal”は、佐藤の”microlocal”か？
・・そうみたい、はっきり分からないがｗ

外部ﾘﾝｸ:projecteuclid.org
省8

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13: 2023/03/04(土)13:14 ID:Ykziy9We(6/7) AAS
>>12
つづき

Ideals of holomorphic multipliers in a somewhat different context have been
used by Nadel (see [15]) and by Siu (see [16]) to prove global theorems
in algebraic geometry. Here we will be concerned with the ideals that
arise in the study of local regularity. We will briefly explain the use
of subelliptic estimates then we define local and microlocal multipliers
省11

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18(1): 2023/03/04(土)19:00 ID:JhTBBGo5(2/2) AAS
>>12
>>下記”microlocal”は、佐藤の”microlocal”か？

溝畑のmicrolacalでもある。

Microlocal analysis considers (generalized, hyper-) functions, operators, etc. in the "microlocal" range. Here, "microlocal" means seeing the matter more locally than usual by introducing the (cotangential) direction at every point. In Fourier analysis it corresponds to viewing things locally in both x
and ξ
. In view of the uncertainty principle, this is possible only by considering the objects modulo regular parts. This idea was first used in the study of pseudo-differential operators by P.D. Lax, S. Mizohata, L. Hörmander, etc. V.P. Maslov has enriched the theory by the introduction of a canonical structure. M. Sato has constructed the sheaf of micro-functions on the cotangent sphere bundle S∗M
of the base space M
省1

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384: 2023/03/14(火)20:52 ID:5bTCTU61(4/7) AAS
>>380
ありがとう
なるほど
それは一つの見解ではあるね

で、正しいかどうか分からないが
Inter-universal geometry と ABC予想 (応援スレ) 68
2chｽﾚ:math
省14

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