347,046 research outputs found

    [Stammbuch Caroline Neumann]

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    [STAMMBUCH CAROLINE NEUMANN] [Stammbuch Caroline Neumann] ( - ) Cover ( - ) Exlibris: Hans Stula ( - ) Einträge, S. 1 - 9 (1) Einträge, S. 11 - 17 (11

    [Stammbuch Bertha Neumann]

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    [STAMMBUCH BERTHA NEUMANN] [Stammbuch Bertha Neumann] ( - ) Cover ( - ) Exlibris: Hans Stula ( - ) Einträge, S. 1 - 19 (1) Einträge, S. 21 - 39 (21) Einträge, S. 41 - 59 (41) Einträge, S. 61 - 71 (61

    Der Gar zu gemein werdende Alte und Neue Betrug, Unter denen Reichsthalern

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    Nicht identisch mit VD18 80315232, dort: Erscheinungsvermerk "Hamburg/ druckts Conrad Neumann/ E. E. RahtsBuchdr.1704." und auf S. 148 abweichender Zeilenfall ab Z. 1 mit nur 6 Zeilen Errata; nicht identisch mit VD18 90467183, dort: "Hamburg/ Gedr. bey Conrad Neum. E. E. Hochw. RahtsBuchdr. 1704."Vorlageform des Erscheinungsvermerks: In Verlegung des Autoris und bey demselben zubekommen. Hamburg, druckts Conrad Neumann, E. E. Hochw. RahtsBuchdr. 1704.Ill., Titelvignette (Kupferst.

    Der Gar zu gemein werdende Alte und Neue Betrug, Unter denen Reichsthalern

    No full text
    Nicht identisch mit VD18 80315232, dort: Erscheinungsvermerk "Hamburg/ druckts Conrad Neumann/ E. E. RahtsBuchdr.1704." und auf S. 148 abweichender Zeilenfall ab Z. 1 mit nur 6 Zeilen Errata; nicht identisch mit VD18 90467205, dort: "Hamburg/ druckts Conrad Neumann/ E. E. RahtsBuchdr.1704."Vorlageform des Erscheinungsvermerks: In Verlegung des Autoris und bey demselben zubekommen. Hamburg, Gedr. bey Conrad Neum. E. E. Hochw. RahtsBuchdr. 1704.Ill., Titelvignette (Kupferst.

    Neumann problem on the semi-line for the Burgers equation

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    In this article, the Neumann problem on the semi-line for the Burgers equation is considered. The problem is reduced to a nonlinear integral equation in one independent variable, whose unique solution is proven to exist for small time. An explicit solution is discussed as well

    Algebraic integrability of confluent Neumann system

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    In this paper we study the Neumann system, which describes the harmonic oscillator (of arbitrary dimension) constrained to the sphere. In particular we will consider the confluent case where two eigenvalues of the potential coincide, which implies that the system has S1S^1 symmetry. We will prove complete algebraic integrability of the confluent Neumann system and show that its flow can be linearized on the generalized Jacobian torus of some singular algebraic curve. The symplectic reduction of S 1 action will be described and we will show that the general Rosochatius system is a symplectic quotient of the confluent Neumann system, where all the eigenvalues of the potential are double

    Three nontrivial solutions for the p-Laplacian Neumann problems with a concave nonlinearity near the origin

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    We consider a nonlinear Neumann problem driven by the p- Laplacian, with a right-hand side nonlinearity which is concave near the origin. Using variational techniques, combined with the method of upper-lower solutions and with Morse theory, we show that the problem has at least three nontrivial smooth solutions, two of which have a constant sign (one positive and one negative).FCTPOCI/MAT/55524/200

    Kochen-Specker theorem for von Neumann algebras

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    The Kochen-Specker theorem has been discussed intensely ever since its original proof in 1967. It is one of the central no-go theorems of quantum theory, showing the non-existence of a certain kind of hidden states models. In this paper, we first offer a new, non-combinatorial proof for quantum systems with a type I_n factor as algebra of observables, including I_infinity. Afterwards, we give a proof of the Kochen-Specker theorem for an arbitrary von Neumann algebra R without summands of types I_1 and I_2, using a known result on two-valued measures on the projection lattice P(R). Some connections with presheaf formulations as proposed by Isham and Butterfield are made
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