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Proof of work

Xem 1-9 trên 9 kết quả Proof of work
  • Bài viết Thuật toán đồng thuận PoW (Proof of work) của mạng lưới blockchain trình bày các thuật toán đồng thuận PoW trong mạng lưới Blockchain. Lĩnh vực blockchain vẫn còn rất mới mẻ và còn nhiều tiềm năng khám phá.

    pdf2p vipriyankagandhi 27-07-2022 17 4   Download

  • The present paper provides insight of the behind the scene technology in order to attain better understanding of the securitization prospects pertaining to the same.

    pdf5p guineverehuynh 18-06-2020 9 1   Download

  • “Mixed agreements create no great difficulties as long as their implementation runs smoothly.” The ECT is a living proof of this fact. As it has been shown, certain problems of compliance of the ECT within the EC area have already aroused.

    pdf9p guineverehuynh 21-06-2020 56 2   Download

  • Exponential decay of correlations for C 4 contact Anosov flows is established. This implies, in particular, exponential decay of correlations for all smooth geodesic flows in strictly negative curvature. 1. Introduction The study of decay of correlations for hyperbolic systems goes back to the work of Sinai [36] and Ruelle [32]. While many results were obtained through the years for maps, some positive results have been established for Anosov flows only recently. Notwithstanding the proof of ergodicity, and mixing, for geodesic flows on manifolds of negative curvature [15], [1], [35], ...

    pdf39p tuanloccuoi 04-01-2013 57 6   Download

  • We introduce a class of metric spaces which we call “bolic”. They include hyperbolic spaces, simply connected complete manifolds of nonpositive curvature, euclidean buildings, etc. We prove the Novikov conjecture on higher signatures for any discrete group which admits a proper isometric action on a “bolic”, weakly geodesic metric space of bounded geometry. 1. Introduction This work has grown out of an attempt to give a purely KK-theoretic proof of a result of A. Connes and H. Moscovici ([CM], [CGM]) that hyperbolic groups satisfy the Novikov conjecture. ...

    pdf43p tuanloccuoi 04-01-2013 37 7   Download

  • OF INVARIANT FIBER BUNDLES FOR DYNAMIC EQUATIONS ON MEASURE CHAINS ¨ CHRISTIAN POTZSCHE AND STEFAN SIEGMUND Received 8 August 2003 m -SMOOTHNESS We present a new self-contained and rigorous proof of the smoothness of invariant fiber bundles for dynamic equations on measure chains or time scales. Here, an invariant fiber bundle is the generalization of an invariant manifold to the nonautonomous case.

    pdf42p sting12 10-03-2012 36 7   Download

  • In 1991, David Gale and Raphael Robinson, building on explorations carried out by Michael Somos in the 1980s, introduced a three-parameter family of rational recurrence relations, each of which (with suitable initial conditions) appeared to give rise to a sequence of integers, even though a priori the recurrence might produce non-integral rational numbers. Throughout the '90s, proofs of integrality were known only for individual special cases. In the early '00s, Sergey Fomin and Andrei Zelevinsky proved Gale and Robinson's integrality conjecture.

    pdf37p thulanh8 19-09-2011 58 14   Download

  • A combinatorial bijection between k-edge colored trees and colored Pr¨ufer codes for labelled trees is established. This bijection gives a simple combinatorial proof for the number k(n − 2)!nk−n n−2 of k-edge colored trees with n vertices.A k-edge colored tree is a labelled tree whose edges are colored from a set of k colors such that any two edges with a common vertex have different colors

    pdf7p thulanh5 12-09-2011 84 7   Download

  • We establish three identities involving Dyck paths and alternating Motzkin paths, whose proofs are based on variants of the same bijection. We interpret these identities in terms of closed random walks on the halfline. We explain how these identities arise from combinatorial interpretations of certain properties of the -Hermite and -Laguerre ensembles of random matrix theory. We conclude by presenting two other identities obtained in the same way, for which finding combinatorial proofs is an open problem....

    pdf16p thulanh5 12-09-2011 70 4   Download

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