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876 tulosta hakusanalla Michaelangelo Rodriguez

Eine Analyse der kunsthistorischen Debatte uber Michelangelos Skulptur Sieger

Eine Analyse der kunsthistorischen Debatte uber Michelangelos Skulptur Sieger

Sonja Longolius

Grin Publishing
2007
nidottu
Studienarbeit aus dem Jahr 2003 im Fachbereich Kunst - Bildhauerei, Skulptur, Plastik, Note: 1, Universitat Hamburg (Kunstgeschichte), Veranstaltung: Michelanglelo als Bildhauer, Sprache: Deutsch, Abstract: Nach Michelangelos Tod im Jahr 1564 fand man in seiner Florentiner Werkstatt funf Marmorarbeiten. Bei vier dieser Skulpturen handelte es sich um die sogenannten Boboli-Sklaven, welche fur einen spaten Entwurf des Juliusgrabmals in Rom geplant waren, dort aber nie eingesetzt wurden und schlussendlich in den Besitz von Cosimo I. gelangten. Die funfte Statue der Via Mozza ist noch heute in mehreren Belangen ratselhaft und wird in der deutschen Literatur weitlaufig als der "Sieger" beziehungsweise als der "Sieg" bezeichnet. Die Meinungen der Kunsthistoriker uber den Sieger, seinen geplanten Aufstellungsort sowie sein Entstehungsdatum gehen sehr weit auseinander. Meist wird der Sieger in der kunstgeschichtlichen Literatur der letzten beiden Jahrhunderte dem Juliusgrabmal zugeordnet. Einige Kunsthistoriker gehen hingegen davon aus, dass der Sieger als Einzelskulptur geschaffen wurde und nichts mit diesem Monument zu tun hatte. Die Deutungen des Siegers reichen vom homoerotischen Privatmonument Michelangelos bis zu einer neuartigen Interpretation antiker Siegesallegorien. Seine Datierung variiert uber einen Zeitraum von achtundzwanzig Jahren, also fast die Halfte von Michelangelos Leben als Bildhauer. Kaum ein Werk Michelangelos ist demnach so umstritten wie der Sieger. Die Arbeit "Michelangelos Sieger" beleuchtet die kunsthistorische Debatte uber diese ratselhafte Skulptur und erweitert diese um eigene Ansatze.
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Sigmund Freuds Figurliche Psychoanalyse: Der Moses Michelangelos Und Die Sammlung Von Idolen

Sigmund Freuds Figurliche Psychoanalyse: Der Moses Michelangelos Und Die Sammlung Von Idolen

Horst Bredekamp

Schwabe Verlag
2023
nidottu
Sigmund Freuds Untersuchung des Moses von Michelangelo sowie seine Sammlung antiker Kleinskulpturen bieten, gemeinsam betrachtet, Elemente einer visuellen Psychoanalyse, die dem ikonoklastischen Grundzug dieser Wissenschaft widerspricht. Freud bezog seine Statuetten in die Behandlungspraxis ein und liea sich auch selbst von ihnen inspirieren. Seine Sammlung, das zeigt dieser Band, ist ein Schlussel fur seine Wissenschaft des Unbewussten. Um ihre Wirkung zu nutzen, musste Freud diese Form der Behandlungspraxis verbergen, sie verhullen. Nur wenn man diese Motive berucksichtigt, ist zu erschlieaen, wie stark die Psychoanalyse als ein Ort der Befreiung von kulturellen Zwangen gedeutet werden kann: Freuds Beschaftigung mit dem Moses und seine Sammlung waren die Antipoden zum mosaischen Bilderverbot. Erst so konnte er den unterkundigen Bildern der Traumata einen Freiheitsraum vermitteln, in dem sich diese bewaltigen lieaen.
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The Voice of Pistoletto

The Voice of Pistoletto

Michelangleo Pistoletto; Alain Elkann

Rizzoli Ex Libris
2014
sidottu
A dynamic and far-reaching dialogue with one of Europe's most influential contemporary artists about his vision of unifying art and everyday life. In 2013, at the age of eighty, Michelangelo Pistoletto was the subject of a six-month exhibition at the Louvre in Paris. Here, in an insightful, passionate, and humorous dialogue with his interviewer, Alain Elkann, he reflects on his legacy. Illustrated with more than two hundred photographs of his life and work, The Voice of Pistoletto demystifies the story of the growth of an artist, candidly discussing his inspirations; his relationships with gallerists, critics, and curators of great renown; and the comparisons and critiques of his fellow contemporary masters, from Magritte to Picasso, Koons to Cattelan, Giacometti to Bacon. The result is a conversational collage that illuminates Pistoletto's own creative life and gives readers a privileged view of the history of contemporary art in general.
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El Humanismo De Adolf Hitler

El Humanismo De Adolf Hitler

Michellangelo Fanscini

Palibrio
2018
pokkari
La Segunda Guerra Mundial no termin en el Juicio de Nuremberg. La Gran Conflagraci n contin a hasta el presente y es escenificada por los dos contendientes originales; el oro y la sangre. Los due os mundiales del dinero, a trav s de la globalizaci n y dem s sistemas financieros y los nacionalsocialistas que reafirman su convicci n por la Vida y la Voluntad del Poder o a n permanecen en la arena del Coliseo bajo la mirada prudente y cautelosa del Vaticano en espera constante del fatal desenlace de cualquiera de ambos Gladiadores. Una de las t cticas de lucha de los nacionalsocialistas es la divulgaci n de su aut ntica ideolog a que brilla con un sol de vida y deber ser. Por ello han elegido a sus mejores mentes. Esta obra como su par "La Filosof a Nazi" del mismo autor, demuestran la existencia del pertinaz conflicto y su vigoroso esfuerzo por la victoria. Este libro, como el otro, develan las ocultas fuerzas que determinar n un ya futuro pr ximo.
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El Humanismo De Adolf Hitler

El Humanismo De Adolf Hitler

Michellangelo Fanscini

Palibrio
2018
sidottu
La Segunda Guerra Mundial no termin en el Juicio de Nuremberg. La Gran Conflagraci n contin a hasta el presente y es escenificada por los dos contendientes originales; el oro y la sangre. Los due os mundiales del dinero, a trav s de la globalizaci n y dem s sistemas financieros y los nacionalsocialistas que reafirman su convicci n por la Vida y la Voluntad del Poder o a n permanecen en la arena del Coliseo bajo la mirada prudente y cautelosa del Vaticano en espera constante del fatal desenlace de cualquiera de ambos Gladiadores. Una de las t cticas de lucha de los nacionalsocialistas es la divulgaci n de su aut ntica ideolog a que brilla con un sol de vida y deber ser. Por ello han elegido a sus mejores mentes. Esta obra como su par "La Filosof a Nazi" del mismo autor, demuestran la existencia del pertinaz conflicto y su vigoroso esfuerzo por la victoria. Este libro, como el otro, develan las ocultas fuerzas que determinar n un ya futuro pr ximo.
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Inverse Linear Problems on Hilbert Space and their Krylov Solvability

Inverse Linear Problems on Hilbert Space and their Krylov Solvability

Noè Angelo Caruso; Alessandro Michelangeli

Springer Nature Switzerland AG
2022
sidottu
This book presents a thorough discussion of the theory of abstract inverse linear problems on Hilbert space. Given an unknown vector f in a Hilbert space H, a linear operator A acting on H, and a vector g in H satisfying Af=g, one is interested in approximating f by finite linear combinations of g, Ag, A2g, A3g, … The closed subspace generated by the latter vectors is called the Krylov subspace of H generated by g and A. The possibility of solving this inverse problem by means of projection methods on the Krylov subspace is the main focus of this text.After giving a broad introduction to the subject, examples and counterexamples of Krylov-solvable and non-solvable inverse problems are provided, together with results on uniqueness of solutions, classes of operators inducing Krylov-solvable inverse problems, and the behaviour of Krylov subspaces under small perturbations. An appendix collects material on weaker convergence phenomena in general projection methods.This subject of this book lies at the boundary of functional analysis/operator theory and numerical analysis/approximation theory and will be of interest to graduate students and researchers in any of these fields.
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Inverse Linear Problems on Hilbert Space and their Krylov Solvability

Inverse Linear Problems on Hilbert Space and their Krylov Solvability

Noè Angelo Caruso; Alessandro Michelangeli

Springer Nature Switzerland AG
2023
nidottu
This book presents a thorough discussion of the theory of abstract inverse linear problems on Hilbert space. Given an unknown vector f in a Hilbert space H, a linear operator A acting on H, and a vector g in H satisfying Af=g, one is interested in approximating f by finite linear combinations of g, Ag, A2g, A3g, … The closed subspace generated by the latter vectors is called the Krylov subspace of H generated by g and A. The possibility of solving this inverse problem by means of projection methods on the Krylov subspace is the main focus of this text.After giving a broad introduction to the subject, examples and counterexamples of Krylov-solvable and non-solvable inverse problems are provided, together with results on uniqueness of solutions, classes of operators inducing Krylov-solvable inverse problems, and the behaviour of Krylov subspaces under small perturbations. An appendix collects material on weaker convergence phenomena in general projection methods.This subject of this book lies at the boundary of functional analysis/operator theory and numerical analysis/approximation theory and will be of interest to graduate students and researchers in any of these fields.
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Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians

Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians

Matteo Gallone; Alessandro Michelangeli; Sergio Albeverio

Springer International Publishing AG
2023
sidottu
This book introduces and discusses the self-adjoint extension problem for symmetric operators on Hilbert space. It presents the classical von Neumann and Krein–Vishik–Birman extension schemes both in their modern form and from a historical perspective, and provides a detailed analysis of a range of applications beyond the standard pedagogical examples (the latter are indexed in a final appendix for the reader’s convenience).Self-adjointness of operators on Hilbert space representing quantum observables, in particular quantum Hamiltonians, is required to ensure real-valued energy levels, unitary evolution and, more generally, a self-consistent theory. Physical heuristics often produce candidate Hamiltonians that are only symmetric: their extension to suitably larger domains of self-adjointness, when possible, amounts to declaring additional physical states the operator must act on in order to have a consistent physics, and distinct self-adjoint extensions describe different physics.Realising observables self-adjointly is the first fundamental problem of quantum-mechanical modelling.The discussed applications concern models of topical relevance in modern mathematical physics currently receiving new or renewed interest, in particular from the point of view of classifying self-adjoint realisations of certain Hamiltonians and studying their spectral and scattering properties. The analysis also addresses intermediate technical questions such as characterising the corresponding operator closures and adjoints. Applications include hydrogenoid Hamiltonians, Dirac–Coulomb Hamiltonians, models of geometric quantum confinement and transmission on degenerate Riemannian manifolds of Grushin type, and models of few-body quantum particles with zero-range interaction.Graduate students and non-expert readers will benefit from a preliminary mathematical chapter collecting all the necessary pre-requisites on symmetric and self-adjoint operators on Hilbert space (including the spectral theorem), and from a further appendix presenting the emergence from physical principles of the requirement of self-adjointness for observables in quantum mechanics.
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Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians

Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians

Matteo Gallone; Alessandro Michelangeli; Sergio Albeverio

Springer International Publishing AG
2024
nidottu
This book introduces and discusses the self-adjoint extension problem for symmetric operators on Hilbert space. It presents the classical von Neumann and Krein–Vishik–Birman extension schemes both in their modern form and from a historical perspective, and provides a detailed analysis of a range of applications beyond the standard pedagogical examples (the latter are indexed in a final appendix for the reader’s convenience).Self-adjointness of operators on Hilbert space representing quantum observables, in particular quantum Hamiltonians, is required to ensure real-valued energy levels, unitary evolution and, more generally, a self-consistent theory. Physical heuristics often produce candidate Hamiltonians that are only symmetric: their extension to suitably larger domains of self-adjointness, when possible, amounts to declaring additional physical states the operator must act on in order to have a consistent physics, and distinct self-adjoint extensions describe different physics.Realising observables self-adjointly is the first fundamental problem of quantum-mechanical modelling.The discussed applications concern models of topical relevance in modern mathematical physics currently receiving new or renewed interest, in particular from the point of view of classifying self-adjoint realisations of certain Hamiltonians and studying their spectral and scattering properties. The analysis also addresses intermediate technical questions such as characterising the corresponding operator closures and adjoints. Applications include hydrogenoid Hamiltonians, Dirac–Coulomb Hamiltonians, models of geometric quantum confinement and transmission on degenerate Riemannian manifolds of Grushin type, and models of few-body quantum particles with zero-range interaction.Graduate students and non-expert readers will benefit from a preliminary mathematical chapter collecting all the necessary pre-requisites on symmetric and self-adjoint operators on Hilbert space (including the spectral theorem), and from a further appendix presenting the emergence from physical principles of the requirement of self-adjointness for observables in quantum mechanics.
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