2,474 research outputs found

    Adomo's physiognomical image of Mahler: the convergence of music, painting, and language

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    This study makes a case for the manifestation of mannerism in the music of Mahler through a close reading of Adomo's monograph on the composer, concurrently supporting the theory that mannerism is a distinct style, not limited to fixed periods, conditions in art, or media. The label 'Mannerism' connotes the style of sixteenth century Italian fine art, circumscribed by various art historians in the twentieth century. This study argues that the style is evident beyond the constraints of the sixteenth century, through the investigation of its manifestations in different artworks, created both in earlier and more contemporary times. The argument is constructed from a detailed comparison of the characteristics of the style in the paintings of sixteenth century Italian artists Arcimboldo and Parmigianino, the early twentieth century music by Schoenberg and Mahler, and Virginia Woolfs last novel. The comparison is facilitated by the utilisation of Barthes's writings on Arcimboldo, John Ashbery's poem about one of Parmigianino's paintings, and, predominantly, Adomo's interpretation of Mahler. The study also addresses issues that concern a comparison between different media, such as the problematical nature of the convergence of the arts. For example, the comparison of linguistic elements in both Arcimboldo's and Mahler's artworks is difficult to conduct without implying that art or music become language; the notion of a painterly language, or a musical language is complex and ambiguous. The study deals with the issue of whether one medium has to be fundamentally similar to another, in order to identify common characteristics between the two. In accordance with Adorno's writings on this paradigm, the conclusion drawn supports the position that the style of mannerism can be identified as manifesting itself in different mediums, without the necessity to scrutinise the fundamental connection between music, painting and literary forms

    Non-bipartite graphs of small Mahler measure

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    We classify all non-bipartite graphs that have Mahler measurebelow12(1 +√5). (The bipartite case was covered in an earlier paper by thesecond and third authors.

    Gustav Mahler - Richard Strauss. Carteggio

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    Carteggio completo tra i due compositori Gustav Mahler e Richard Strauss (+ saggio esplicativo)

    The Mahler Family Letters

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    Intro -- CONTENTS -- ABBREVIATIONS -- INTRODUCTION: Gustav Mahler and His Family -- THE EARLY YEARS (VIENNA, KASSEL, PRAGUE, LEIPZIG) -- Chronology -- Letters -- BUDAPEST, SEPTEMBER 1888-MARCH 1891 -- Chronology -- Letters -- Undated Letters from Budapest -- HAMBURG, MARCH 1891-APRIL 1897 -- Chronology -- Letters -- Undated Letters from Hamburg -- VIENNA, APRIL 1897-NOVEMBER 1907 -- Chronology -- Letters -- Undated Letters from Vienna -- THE LAST YEARS (NEW YORK, TOBLACH, VIENNA) -- Chronology -- Posthumous Events -- Letters -- APPENDIX: Biographical Notes -- INDEX -- A -- B -- C -- D -- E -- F -- G -- H -- I -- J -- K -- L -- M -- N -- O -- P -- Q -- R -- S -- T -- U -- V -- W -- Y -- Z -- PHOTO GALLERYDescription based on publisher supplied metadata and other sources.Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, YYYY. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries

    Twisted Mahler discrete residues

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    Recently we constructed Mahler discrete residues for rational functions and showed they comprise a complete obstruction to the Mahler summability problem of deciding whether a given rational function f(x)f(x) is of the form g(xp)g(x)g(x^p)-g(x) for some rational function g(x)g(x) and an integer p>1p > 1. Here we develop a notion of λ\lambda-twisted Mahler discrete residues for λZ\lambda\in\mathbb{Z}, and show that they similarly comprise a complete obstruction to the twisted Mahler summability problem of deciding whether a given rational function f(x)f(x) is of the form pλg(xp)g(x)p^\lambda g(x^p)-g(x) for some rational function g(x)g(x) and an integer p>1p>1. We provide some initial applications of twisted Mahler discrete residues to differential creative telescoping problems for Mahler functions and to the differential Galois theory of linear Mahler equations

    Gustav Mahler Jugendorchestr

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    This work is focused on a prominent youth international orchestra - Gustav Mahler Jugendorchester ( GMJO).It offers a view on its foundation, history, his initiator Claudio Abbado and it discusses Gustav Mahler himself. The author shares his personal experiences with participating in this orchestra and explains some of the close initiatives and orchestras - Nestlé and Salzburg Festival Young Conductors Award, Mahler Chamber Orchestra and Gustav Mahler Academy in Bolzano

    G. Mahler.- Symphonie N° 2 Auferstehung. Deutsche Grammophon 427 262

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    Weber Edith. G. Mahler.- Symphonie N° 2 Auferstehung. Deutsche Grammophon 427 262. In: Cahiers de sociologie économique et culturelle, n°13, 1990. pp. 182-183

    A purity theorem for Mahler equations

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    International audienceThe principal aim of this paper is to establish a purity theorem for Mahler functions that is reminiscent of famous purity theorems for G-functions by D. and G. Chudnovsky and for E-functions (and, more generally, for holonomic arithmetic Gevrey series) by Y. André. Our approach is based on a preliminary study of independent interest of the nature of the solutions of Mahler equations. Roughly speaking, we prove a reduction result for Mahler systems, implying that any Mahler equation admits a complete basis of solutions formed of what we call generalized Mahler series. These are sums involving Puiseux series, Hahn series of a very special type and solutions of inhomogeneous equations of order 1 with constant coefficients. In the light of B. Adamczewski, J. P. Bell and D. Smertnig's recent height gap theorem, we introduce a natural filtration on the set of generalized Mahler series according to the arithmetic growth of the coefficients of the Puiseux series involved in their decomposition. This filtration has five pieces. Our purity theorem states that the membership of a generalized Mahler series to one of the three largest pieces of this filtration propagates to any other generalized Mahler series solution of its minimal Mahler equation. We also show that this statement does not extend to the smallest two pieces.</div

    Mahler and Film: The Case of Woody Allen

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    This paper will examine the relationship between Mahler and ‘moving image’ in the case of Woody Allen. As we know, the American director has a long-standing love affair with classical music. His films foreground music in many and interesting ways. One example can be found in "Another Woman" (1988). Here the Symphony No. 4 by Mahler plays an intra-diegetic role, but it goes beyond the simple ‘informative function’ about the social milieu of the main character. Mahler’s music appears also in other films, but in a wider perspective it operates as a focal point of most of Allen’s filmography. Through the comparative analysis between emblematic scenes, I’ll try to explain the particular nature of the relationship between Allen and Mahler and in what sense this relationship constitutes an absolutely positive case of ‘Mahler reception’
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