545,569 research outputs found

    The Duchess of Malfi (1969)

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    Playwright: John Webster Director: Hal Todd Set Design: J. Wendell Johnson Costumes: Berneice Prisk Lighting: Paul Myrvold Academic Year: 1968-1969https://scholarworks.sjsu.edu/productions_1960s/1011/thumbnail.jp

    Total reality of conormal bundles of hypersurfaces in almost complex manifolds

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    A generalization to the almost complex setting of a well-known result by S. Webster is given. Namely, we prove that if Γ\Gamma is a strongly pseudoconvex hypersurface in an almost complex manifold (M,J)(M, J), then the conormal bundle of Γ\Gamma is a totally real submanifold of (T^*M, \J), where \J is the lifted almost complex structure on T∗MT^*M defined by Ishihara and Yano.Comment: 8 page

    Pseudohermitian invariants and classification of CR mappings in generalized ellipsoids

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    We discuss the problem of classifying all local CR diffeomorphisms of a strictly pseudoconvex surface. Our method exploits the Tanaka--Webster pseudohermitian invariants, their transformation formulae, and the Chern--Moser invariants. Our main application concerns a class of generalized ellipsoids where we classify all local CR mappings.Comment: Accepted version, to appear on J. Math. Soc. Japa

    Daniel Webster and the Modernization of American Law

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    Book review of Alfred S. Konefsky & Andrew J. King\u27s The Papers of Daniel Webster: Legal Paper

    Book Review: The Papers of Daniel Webster, Legal Papers, Volume 3: The Federal Practice. Andrew J. King Editor.

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    Book review: The Papers of Daniel Webster, Legal Papers, Volume 3: The Federal Practice. Andrew J. King editor. Hanover, N.H.: University Press of New England. 1989. Pp. xxxi, 1098. Reviewed by: James W. Ely, Jr

    Book Review: The Papers of Daniel Webster, Legal Papers, Volume 3: The Federal Practice. Andrew J. King Editor.

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    Book review: The Papers of Daniel Webster, Legal Papers, Volume 3: The Federal Practice. Andrew J. King editor. Hanover, N.H.: University Press of New England. 1989. Pp. xxxi, 1098. Reviewed by: James W. Ely, Jr

    Report of the CGIAR/TAC Secretariat Mission to ICIPE, Nairobi

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    Report of the CGIAR/TAC Secretariat Mission to ICIPE, Nairobi (by J. K. Coulter and B. N. Webster), to discuss possible arrangements for collaborative work between ICIPE and the IARCs. Agenda document presented at TAC's Eleventh Meeting, October 1975

    A Bishop surface with a vanishing Bishop invariant

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    We derive a complete set of invariants for a formal Bishop surface near a point of complex tangent with a vanishing Bishop invariant under the action of formal transformations. We prove that the modular space of Bishop surfaces with a vanishing Bishop invariant and with a fixed Moser invariant s<∞s<\infty is of infinite dimension. We also prove that the equivalence class of the germ of a generic real analytic Bishop surface near a complex tangent with a vanishing Bishop invariant can not be determined by a finite part of the Taylor expansion of its defining equation. This answers, in the negative, a problem raised by J. Moser in 1985 after his joint work with Webster in 1983 and his own work in 1985
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