1,728,286 research outputs found

    Peter Hille und eine kurze Chronik der Peter-Hille-Gesellschaft

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    Rottschäfer N, Kienecker M. Peter Hille und eine kurze Chronik der Peter-Hille-Gesellschaft. Hille-Post. In Press;57:13-25

    Das vom Dunkel ausgelöschte Auge: Franz Stassens Hille-Porträt

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    Rottschäfer N. Das vom Dunkel ausgelöschte Auge: Franz Stassens Hille-Porträt. Hille-Post. Mitteilungen für die Freunde des Dichters. 2023;56:39-45

    Brief von Peter Hille an Alexander von Bernus

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    von Peter Hille an Alexander von Bernus sowie an Freistatt, Kritische Wochenschrift für moderne Kultur (München

    Letter from H. L. Hille to Senator Langer Regarding Construction Bids for the Garrison Dam Project, January 31, 1955

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    This letter, dated January 31, 1955, from Colonel H. L. Hille of the United States (US) Army Corps of Engineers, Garrison District, to US Senator William Langer, informs Langer of the planned invitation for bids for two components of the the Garrison Dam Project taking place on the Fort Berthold Indian Reservation: lawn construction in New Town, North Dakota, for which bids will be opened on or around March 1, 1955, and the construction of the East Abutment Grout Curtain, for which bids will be opened on or about March 15, 1955. The letter includes more detailed descriptions of the two projects, and enclosed with it are advance notices for each of the two projects. Advance notices, Hille writes, have been sent to all parties who are known to be interested in bidding on the work. See also: Letter from Senator Langer to H. L. Hille Regarding Construction Bids for the Garrison Dam Project, February 8, 1955https://commons.und.edu/langer-papers/1993/thumbnail.jp

    Letter from H. L. Hille to Representative Burdick Announcing Invitation of Bids for Lawn Construction on Fort Berthold Reservation, January 31, 1955

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    This letter dated January 31, 1955, from Colonel H. L. Hille to United States (US) Representative Usher Burdick, informs Burdick that the US Army Corps of Engineers proposes to issue an invitation for bids for lawn construction on the Fort Berthold Reservation. Hille details what the work will entail and where it will take place. Hille notes he has included a copy of the invitation for project bids with this letter. The included invitation for project bids gives specifics needed for a firm to submit an accurate bid and lists the required components for a submission.https://commons.und.edu/burdick-papers/1382/thumbnail.jp

    Hille Hadersen

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    HILLE HADERSEN Hille Hadersen ( - ) Cover ( - ) Prepage ( - ) Title page ( - ) [Kapitelanfang] (5) Zweiter Teil. Es gab einen furchtbaren Lärm. (55) Cover ( -

    Functional central limit theorems on Lie groups: A survey

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    The general solution of the functional central limit problems for triangular arrays of random variables with values in a Lie group is described. The role of processes of finite variation is clarified. The special case of processes with independent increments having Markov generator is treated. Connections with Hille–Yosida theory for two–parameter evolution families of operators and with the martingale problem are explained

    Hals, Hille Bobbe

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    HALS, HILLE BOBBE Hals, Hille Bobbe ( -

    The Bonenblust-Hille inequality for homogeneous polynomials is hypercontractive

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    The Bohnenblust-Hille inequality says that the 2mm+1\ell^{\frac{2m}{m+1}} -norm of the coefficients of an mm-homogeneous polynomial PP on Cn\Bbb{C}^n is bounded by P\| P \|_\infty times a constant independent of nn, where \|\cdot \|_\infty denotes the supremum norm on the polydisc Dn\mathbb{D}^n. The main result of this paper is that this inequality is hypercontractive, i.e., the constant can be taken to be CmC^m for some C>1C>1. Combining this improved version of the Bohnenblust-Hille inequality with other results, we obtain the following: The Bohr radius for the polydisc Dn\mathbb{D}^n behaves asymptotically as (logn)/n\sqrt{(\log n)/n} modulo a factor bounded away from 0 and infinity, and the Sidon constant for the set of frequencies {logn:na positive integerN}\bigl\{ \log n: n \text{a positive integer} \le N\bigr\} is Nexp{(1/2+o(1))logNloglogN}\sqrt{N}\exp\{(-1/\sqrt{2}+o(1))\sqrt{\log N\log\log N}\}

    A cb-Bohnenblust–Hille inequality with constant one and its applications in learning theory

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    The main result of this work shows that Bohnenblust–Hille inequality for m-homogeneous polynomials holds with constant one when the infinity norm is replaced by the completely bounded norm. Moreover, we show that this inequality finds some interesting consequences in quantum learning theory. In the second part of this paper, we broaden our investigation of the Bohnenblust–Hille inequality to other contexts. In particular, we extend recent results by Volberg and Zhang, demonstrating its applicability within a framework we have termed “Learning Low-Degree Quantum Objects”.Depto. de Análisis Matemático y Matemática AplicadaFac. de Ciencias MatemáticasInstituto de Ciencias Matemáticas (ICMAT)TRUEpu
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