30 research outputs found

    Getting started with the ContentDM Project Client Part 1: The things you need to do ahead of time

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    This is the first part of a five-step tutorial on setting up the software for participation in the Alaska's Digital Archives project. It describes the steps that must be completed before downloading the software. Part 2 is installing the software, Part 3 is Creating a project, Part 4 is Setting up a project, Part 5 is Adding files to a project

    Getting started with the ContentDM Project Client Part 4: setting up your project

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    This is the fourth part of a five-step tutorial on setting up the software for participation in the Alaska's Digital Archives project. It describes the steps that must be completed to fill in the default information that will apply to all files added to the project. Part 1 is the steps that must be complete prior to installing the software, Part 2 is installing the software, Part 3 is Creating a project, Part 5 is Adding files to a project

    Getting started with the ContentDM Project Client part 5: Adding files to your project

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    This is the fifth part of a five-step tutorial on setting up the software for participation in the Alaska's Digital Archives project. It describes how to add the files (images, audio, documents, etc.,) to a project in preparation for attaching descriptive metadata to those files. Part 1 is the steps that must be complete prior to installing the software, Part 2 is installing the software, Part 3 is Creating a project, Part 4 is Setting up a project

    Getting started with the ContentDM Project Client Part 2: installing the software

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    This is the second part of a five-step tutorial on setting up the software for participation in the Alaska's Digital Archives project. It describes the steps to download and install the software. Part 1 is the steps that must be complete prior to installing the software, Part 3 is Creating a project, Part 4 is Setting up a project, Part 5 is Adding files to a project

    Editing uploaded records in the Alaska's Digital Archives

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    This tutorial describes how to edit metadata, files, and bands for records uploaded to the Alaska's Digital Archives

    Getting started with the ContentDM Project Client part 3: Creating a project

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    This is the third part of a five-step tutorial on setting up the software for participation in the Alaska's Digital Archives project. It describes the steps that must be completed to create a project: the function within the ContentDM software that allows you to attach metadata to files. Part 1 is the steps that must be complete prior to installing the software, Part 2 is installing the software, Part 4 is Setting up a project, Part 5 is Adding files to a project

    Infinite-dimensional diffusions as limits of random walks on partitions

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    The present paper originated from our previous study of the problem of harmonic analysis on the infinite symmetric group. This problem leads to a family {P_z} of probability measures, the z-measures, which depend on the complex parameter z. The z-measures live on the Thoma simplex, an infinite-dimensional compact space which is a kind of dual object to the infinite symmetric group. The aim of the paper is to introduce stochastic dynamics related to the z-measures. Namely, we construct a family of diffusion processes in the Toma simplex indexed by the same parameter z. Our diffusions are obtained from certain Markov chains on partitions of natural numbers n in a scaling limit as n goes to infinity. These Markov chains arise in a natural way, due to the approximation of the infinite symmetric group by the increasing chain of the finite symmetric groups. Each z-measure P_z serves as a unique invariant distribution for the corresponding diffusion process, and the process is ergodic with respect to P_z. Moreover, P_z is a symmetrizing measure, so that the process is reversible. We describe the spectrum of its generator and compute the associated (pre)Dirichlet form.Comment: AMSTex, 33 pages. Version 2: minor changes, typos corrected, to appear in Prob. Theor. Rel. Field

    On Exceptional Times for generalized Fleming-Viot Processes with Mutations

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    If Y\mathbf Y is a standard Fleming-Viot process with constant mutation rate (in the infinitely many sites model) then it is well known that for each t>0t>0 the measure Yt\mathbf Y_t is purely atomic with infinitely many atoms. However, Schmuland proved that there is a critical value for the mutation rate under which almost surely there are exceptional times at which Y\mathbf Y is a finite sum of weighted Dirac masses. In the present work we discuss the existence of such exceptional times for the generalized Fleming-Viot processes. In the case of Beta-Fleming-Viot processes with index α∈ ]1,2[\alpha\in\,]1,2[ we show that - irrespectively of the mutation rate and α\alpha - the number of atoms is almost surely always infinite. The proof combines a Pitman-Yor type representation with a disintegration formula, Lamperti's transformation for self-similar processes and covering results for Poisson point processes

    A result on the infinitely many neutral alleles diffusion model

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    Alaska's Digital Archives metadata standards guide

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    This document will lay out the requirements or suggestions for the content of each field that accompanies the items you’ll be adding to the Alaska’s Digital Archives. This should be used in tandem with the Adding Metadata tutorial which will explain the process of filling in the metadata fields.Introduction; Important things to know about entering metadata; Definitions for the sections below; Field standard
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