{"dcterms:modified":"2025-09-09","dcterms:creator":"bonndata","@type":"ore:ResourceMap","schema:additionalType":"Dataverse OREMap Format v1.0.1","dvcore:generatedBy":{"@type":"schema:SoftwareApplication","schema:name":"Dataverse","schema:version":"6.6 build 1829-192cdc4","schema:url":"https://github.com/iqss/dataverse"},"@id":"https://bonndata.uni-bonn.de/catalog/datasets/10.60507/FK2/5PUB1P/exportformat/oai-ore.json","ore:describes":{"citation:dsDescription":{"citation:dsDescriptionValue":"Those files contain a numerical implementation of the generalized Baik-Rains distribution and some other related materials.","citation:dsDescriptionDate":"2025-08-05"},"author":[{"citation:authorName":"Emrah, Elnur","citation:authorAffiliation":"University of Bristol"},{"citation:authorName":"Ferrari, Patrik","citation:authorAffiliation":"University of Bonn"},{"citation:authorName":"Liu, Min","citation:authorAffiliation":"University of Bonn"}],"citation:freeKeyword":[{"citation:freeKeywordValue":"Generalized Baik-Rains distribution"},{"citation:freeKeywordValue":"Bornemann's method"},{"citation:freeKeywordValue":"KPZ universality"},{"citation:freeKeywordValue":"Last passage percolation"}],"codeMeta20:softwareRequirementsItem":[{"softwareRequirements":"Matlab R2022a"},{"softwareRequirements":"Mathematica 13.1"},{"softwareRequirements":"Bornemann's RMTFredholmToolbox"}],"citation:datasetContact":{"citation:datasetContactName":"Liu, Min","citation:datasetContactAffiliation":"University of Bonn","citation:datasetContactEmail":"liu@iam.uni-bonn.de"},"publication":{"publicationIDType":"doi"},"codeVersion":"Matlab R2022a and Mathematica 13.1","subject":"Mathematical Sciences","dateOfDeposit":"2025-08-05","citation:depositor":"Liu, Min","title":"Critical fluctuations of the exponential last passage percolation with thick boundaries","programmingLanguage":["Matlab","Mathematica"],"grantNumber":[{"citation:grantNumberAgency":"DFG, German Research Foundation","citation:grantNumberValue":"390685813"},{"citation:grantNumberAgency":"EPSRC","citation:grantNumberValue":"P/W032112/1"},{"citation:grantNumberAgency":"Knut and Alice Wallenberg Foundation","citation:grantNumberValue":"KAW 2015.0270"}],"@id":"https://doi.org/10.60507/FK2/5PUB1P","@type":["ore:Aggregation","schema:Dataset"],"schema:version":"1.0","schema:name":"Critical fluctuations of the exponential last passage percolation with thick boundaries","schema:dateModified":"2025-09-09 11:15:40.082","schema:datePublished":"2025-09-09","schema:creativeWorkStatus":"RELEASED","schema:license":"https://mit-license.org/","dvcore:fileTermsOfAccess":{"dvcore:fileRequestAccess":false},"schema:includedInDataCatalog":"bonndata","schema:isPartOf":{"schema:name":"Bonn Mathematics","@id":"https://bonndata.uni-bonn.de/dataverse/math","schema:description":"Research data from all areas of <a href=\"https://www.mathematics.uni-bonn.de/en\">Bonn mathematics</a>.\n","schema:isPartOf":{"schema:name":"bonndata","@id":"https://bonndata.uni-bonn.de/dataverse/bonndata-root","schema:description":"<h3>bonndata is the institutional, cross-disciplinary research data repository for the publication of research data for all researchers at the University of Bonn.\n<br> bonndata is provided by the <a href=\"https://www.hrz.uni-bonn.de/de\">University IT and Data Center </a> and maintained by the <a href=\"https://www.forschungsdaten.uni-bonn.de/de\">Research Data Service Center</a>.\n<br><hr>\nReady to get started with bonndata? \n<br>\nHave a look at our <a href=\"https://confluence.team.uni-bonn.de/x/-1dqBg\">User Guide</a> to get to know the bonndata workflow, tips and tricks!\n<br><hr>\nQuestions? Need assistance? \n<br>\nGet in touch: <b> researchdata@uni-bonn.de</h3>\n<br><hr>"}},"schema:inLanguage":"en","ore:aggregates":[{"schema:name":"BR_1.txt","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/S8CCXH","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11873/BR_1.txt","@type":"ore:AggregatedResource","schema:fileFormat":"text/plain","dvcore:filesize":1462,"dvcore:storageIdentifier":"file://198792a1236-d6a3521952f2","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"a0ef631771adc72e371d973ecdd3b33e"}},{"schema:name":"BR_1_2.txt","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/17ZDAN","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11871/BR_1_2.txt","@type":"ore:AggregatedResource","schema:fileFormat":"text/plain","dvcore:filesize":1462,"dvcore:storageIdentifier":"file://198792a1739-ea8e4e099592","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"5cfb0bcd358657cad9ba5ca615ca470b"}},{"schema:name":"Determinant.nb","dvcore:restricted":false,"dvcore:directoryLabel":"Mathematica","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/LDP6A0","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11876/Determinant.nb","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.nb","dvcore:filesize":15206,"dvcore:storageIdentifier":"file://198792b1c44-794f74025c17","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"9cb959bdca357aa91758eccb53172323"}},{"schema:name":"F_tau.m","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/XQWRHD","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11874/F_tau.m","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.mathematica.package","dvcore:filesize":864,"dvcore:storageIdentifier":"file://198792a19b6-27d0429bdcab","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"7839b60e7dd88adc093c6af00aed0dcb"}},{"schema:name":"Install.txt","dvcore:restricted":false,"schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/SSAU7Z","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/13170/Install.txt","@type":"ore:AggregatedResource","schema:fileFormat":"text/plain","dvcore:filesize":375,"dvcore:storageIdentifier":"file://1992d65d7e4-1ca93d156448","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"49f257241984f9b1410dac946f2d752e"}},{"schema:name":"K_tau_11.m","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/ZLLLDG","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11875/K_tau_11.m","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.mathematica.package","dvcore:filesize":245,"dvcore:storageIdentifier":"file://198792a1bda-8cdfb210e71a","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"7c4e62c3496642ea91fbca9e2c323caa"}},{"schema:name":"K_tau_12.m","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/OKCAW9","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11870/K_tau_12.m","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.mathematica.package","dvcore:filesize":1272,"dvcore:storageIdentifier":"file://198792a1ddc-f60682d9ee41","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"2d445f21bbf9824696867e1e8a682780"}},{"schema:name":"K_tau_21.m","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/THEPFO","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11869/K_tau_21.m","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.mathematica.package","dvcore:filesize":918,"dvcore:storageIdentifier":"file://198792a1ed2-bbbede5cc397","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"ff7de8ddafadb765d28f5e40804cf84a"}},{"schema:name":"K_tau_22.m","dvcore:restricted":false,"dvcore:directoryLabel":"Matlab","schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/MFLR4G","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11872/K_tau_22.m","@type":"ore:AggregatedResource","schema:fileFormat":"application/vnd.wolfram.mathematica.package","dvcore:filesize":335,"dvcore:storageIdentifier":"file://198792a1f9e-837316adc704","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"0109f967da1b7b18e5140d01ef50d6ee"}},{"schema:description":"Readme","schema:name":"ReadMe.pdf","dvcore:restricted":false,"schema:version":1,"dvcore:datasetVersionId":466,"@id":"doi:10.60507/FK2/5PUB1P/7LT5PN","schema:sameAs":"https://bonndata.uni-bonn.de/catalog/downloads/11877/ReadMe.pdf","@type":"ore:AggregatedResource","schema:fileFormat":"application/pdf","dvcore:filesize":229086,"dvcore:storageIdentifier":"file://198792b7135-65797e1042c3","dvcore:rootDataFileId":-1,"dvcore:checksum":{"@type":"MD5","@value":"624c6ff5eba6292421bd6f1a8a0a05e2"}}],"schema:hasPart":["doi:10.60507/FK2/5PUB1P/S8CCXH","doi:10.60507/FK2/5PUB1P/17ZDAN","doi:10.60507/FK2/5PUB1P/LDP6A0","doi:10.60507/FK2/5PUB1P/XQWRHD","doi:10.60507/FK2/5PUB1P/SSAU7Z","doi:10.60507/FK2/5PUB1P/ZLLLDG","doi:10.60507/FK2/5PUB1P/OKCAW9","doi:10.60507/FK2/5PUB1P/THEPFO","doi:10.60507/FK2/5PUB1P/MFLR4G","doi:10.60507/FK2/5PUB1P/7LT5PN"]},"@context":{"author":"http://purl.org/dc/terms/creator","citation":"https://dataverse.org/schema/citation/","codeMeta20":"https://codemeta.github.io/terms/","codeVersion":"https://schema.org/softwareVersion","dateOfDeposit":"http://purl.org/dc/terms/dateSubmitted","dcterms":"http://purl.org/dc/terms/","dvcore":"https://dataverse.org/schema/core#","grantNumber":"https://schema.org/sponsor","ore":"http://www.openarchives.org/ore/terms/","programmingLanguage":"https://schema.org/programmingLanguage","publication":"http://purl.org/dc/terms/isReferencedBy","publicationIDType":"http://purl.org/spar/datacite/ResourceIdentifierScheme","schema":"http://schema.org/","softwareRequirements":"https://schema.org/softwareRequirements","subject":"http://purl.org/dc/terms/subject","title":"http://purl.org/dc/terms/title"}}