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 ORBITAL INTEGRAL CORRESPONDENCE FOR THE PAIR  Neither do they compute the lowest term of the expansion of such a character, which should be the Fourier transform of an orbital integral
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ORBITAL INTEGRAL CORRESPONDENCE FOR THE PAIR (G2, Sp(1;R)). VIA THE CAUCHY HARISH-CHANDRA INTEGRAL

автор Pedro O. издательство Книга по Требованию Математический анализ. Кратные и криволинейные интегралы. Задачи, решения
Cтраниц 120        мягкая обложка       
Аннотация:Neither do they compute the lowest term of the expansion of such a character, which should be the Fourier transform of an orbital integral corresponding to a nilpotent orbit. The groups Sp(1; R), O(3; 4) form a dual pair in the sense of Howe. We attempt to extend this statement to nilpotent orbits and arrive at a conjecture, and compute the Cauchy Harish- Chandra integral for orbits in sp(1,R), and find they look like the Fourier transforms of orbital integrals of g2. We showed that this theory can be extended to include the case of G2. Then we interpret the Jacobson-Rallis-Schiffmann theorem as a statement that there is an injection from the regular semisimple orbits of sp(1; R) to those of g2, via unnormalized maps used in CIT. This leads to a correspondence of irreducible unitary representations between the double connected cover of Sp(1; R) and some irreducible unitary representations of O(3; 4). By a property of double transitivity, Rallis & Schiffmann showed that the restriction of the resulting representation to G2 remains irreducible, but don' t compute the characters of these representations. The goal of this work is to make progress in this direction.
Автор: Pedro O.
Издательство: Книга по Требованию
Год:2009
Цена:
2007 руб
Нет в наличии
Поиск: ORBITAL INTEGRAL CORRESPONDENCE FOR THE PAIR (G2, Sp(1;R)). VIA THE CAUCHY HARISH-CHANDRA INTEGRAL
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Ортомолекулярная медицина Orthomol Устрание причин заболеваний. Ортомоль это новый метод для лечения и профилактики болезней. Orthomol - ортомолекулярная медицина.
Приемы комического в языке произведений П.Г....

I have see u wi kli g eyes before, ma y of hem, bu ever a pair so o ally free from wi kle as hers. She was ’ kiddi g.’ Вудхауз неспроста в ответе героя дважды (причем один раз употреблено окказиональное прилагательное) делает акцент на слове wi kle. Таким образом он помогает читателю запомнить этот, как дальше окажется, существенный обмен репликами. Несколько страниц спустя, в диалоге между мистером Финк- Ноттлем, вновь повторяется тема мисс Бинг, угрожающей передать злополучную записную книжку сэру Уоткину. Мистер Финк-Ноттль спрашивает: ‘She really mea i ?’ ‘Yes.’ ‘ here was ’ – ‘ ‘A wi kle i her eye? o wi kle.’ Теперь, когда тема ‘a wi kle i her eye’ надолго закреплена в памяти читателя, Вудхауз на некоторое время к ней больше не возвращается. Но через какой-то промежуток она опять всплывает в диалоге персонажей. Теперь Бертрам Вустер ведет разговор со своей тетушкой Далией, рассказывая ей о том, что некто Спод пообещал отдубасить его. Тетушка не верит: ‘You’re sure he mea wha he said?’ ‘Qui e.’ ‘His bark may be worse ha his bi e.’ I smiled sadly. ‘I see where you’re headi g,’ I said. ‘I a o her mi u e you will be aski g if here was ’ a wi kle i his eye as he spoke. here was ’ .’ Это только один из многочисленных примеров возвращения на протяжении одного произведения к определенной теме с целью создания комического эффекта.
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