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The Schrödinger model for the minimal representation of the indefinite orthogonal group O(p, q) / Toshiyuki Kobayashi, Gen Mano.
Math/Physics/Astronomy Library QA3 .A57 no.1000
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LIBRA QA3 .A57 no.1-no.154, no.156-no.228, no.230-no.236, no.238-no.289, no.291-no.312, no.314-no.334, no.336-no.338
Available from offsite location
Math/Physics/Astronomy Library QA3 .A57 no.313 (1984),no.335 (1985),no.339 (1986)-no.599 (1997) no.605 (1997)-no.860 (2006),no.865 (2006)-no.1243 (2019),no.1252 (2019)-no.1286 (2020),no.1288 (2020)-no.1385 (2022),no.1392 (2023)-no.1548 (2025),no.1554 (2025)-no.1620 (2026)
Mixed Availability
- Format:
- Book
- Author/Creator:
- Kobayashi, Toshiyuki, 1962-
- Series:
- Memoirs of the American Mathematical Society ; 0065-9266 no. 1000.
- Memoirs of the American Mathematical Society, 0065-9266 ; no. 1000
- Language:
- English
- Subjects (All):
- Representations of Lie groups.
- Schrödinger equation.
- Physical Description:
- v, 132 pages ; 26 cm.
- Place of Publication:
- Providence, R.I. : American Mathematical Society, 2011.
- Summary:
- Kobayashi (U. of Tokyo) and Mano continue their project to develop geometric analysis of a single infinite dimensional representation, namely, the minimal representation of pi of the indefinite (even) orthogonal group. Here they focus on the L2, or Schrodinger model. They established the local formula for the model in a previous paper, and here consider the global formula of the whole group action. Their topics include two models of the minimal representation of O(p,q), the radial part of the inversion, the main theorem, Bessel distributions. There is no index. Annotation ©2011 Book News, Inc., Portland, OR (booknews.com)
- Notes:
- "Volume 213, number 1000 (first of 5 numbers )."
- Includes bibliographical references and index.
- ISBN:
- 9780821847572
- 0821847570
- OCLC:
- 728892093
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