JSON-LD is the canonical representation for SciGraph data.

TIP: You can open this SciGraph record using an external JSON-LD service: JSON-LD Playground Google SDTT

[
  {
    "@context": "https://springernature.github.io/scigraph/jsonld/sgcontext.json", 
    "about": [
      {
        "id": "http://purl.org/au-research/vocabulary/anzsrc-for/2008/0601", 
        "inDefinedTermSet": "http://purl.org/au-research/vocabulary/anzsrc-for/2008/", 
        "name": "Biochemistry and Cell Biology", 
        "type": "DefinedTerm"
      }, 
      {
        "id": "http://purl.org/au-research/vocabulary/anzsrc-for/2008/06", 
        "inDefinedTermSet": "http://purl.org/au-research/vocabulary/anzsrc-for/2008/", 
        "name": "Biological Sciences", 
        "type": "DefinedTerm"
      }
    ], 
    "author": [
      {
        "affiliation": {
          "alternateName": "University of Rome Tor Vergata", 
          "id": "https://www.grid.ac/institutes/grid.6530.0", 
          "name": [
            "Department of Mathematics, Universit\u00e0 degli Studi di Roma \u201cTor Vergata\u201d"
          ], 
          "type": "Organization"
        }, 
        "familyName": "Cannarsa", 
        "givenName": "Piermarco", 
        "id": "sg:person.014257010655.09", 
        "sameAs": [
          "https://app.dimensions.ai/discover/publication?and_facet_researcher=ur.014257010655.09"
        ], 
        "type": "Person"
      }, 
      {
        "affiliation": {
          "alternateName": "University of Rome Tor Vergata", 
          "id": "https://www.grid.ac/institutes/grid.6530.0", 
          "name": [
            "Department of Mathematics, Universit\u00e0 degli Studi di Roma \u201cTor Vergata\u201d"
          ], 
          "type": "Organization"
        }, 
        "familyName": "D\u2019Aprile", 
        "givenName": "Teresa", 
        "id": "sg:person.010325532647.72", 
        "sameAs": [
          "https://app.dimensions.ai/discover/publication?and_facet_researcher=ur.010325532647.72"
        ], 
        "type": "Person"
      }
    ], 
    "citation": [
      {
        "id": "https://doi.org/10.1201/b15702", 
        "sameAs": [
          "https://app.dimensions.ai/details/publication/pub.1109727765"
        ], 
        "type": "CreativeWork"
      }
    ], 
    "datePublished": "2015", 
    "datePublishedReg": "2015-01-01", 
    "description": "The concept of measure of a set originates from the classical notion of volume of an interval in \\(\\mathbb R^N\\). Starting from such an intuitive idea, by a covering process one can assign to any set a nonnegative number which \u201cquantifies its extent\u201d. Such an association leads to the introduction of a set function called exterior measure, which is defined for all subsets of \\(\\mathbb R^N\\). The exterior measure is monotone but fails to be additive. Following Carath\u00e9odory\u2019s construction, it is possible to select a family of sets for which the exterior measure enjoys further properties such as countable additivity. By restricting the exterior measure to such a family one obtains a complete measure. This is the procedure that allows to define the Lebesgue measure in \\(\\mathbb R^N\\). The family of all Lebesgue measurable sets is very large: sets that fail to be measurable can only be constructed by using the Axiom of Choice.", 
    "genre": "chapter", 
    "id": "sg:pub.10.1007/978-3-319-17019-0_1", 
    "inLanguage": [
      "en"
    ], 
    "isAccessibleForFree": false, 
    "isPartOf": {
      "isbn": [
        "978-3-319-17018-3", 
        "978-3-319-17019-0"
      ], 
      "name": "Introduction to Measure Theory and Functional Analysis", 
      "type": "Book"
    }, 
    "name": "Measure Spaces", 
    "pagination": "3-35", 
    "productId": [
      {
        "name": "doi", 
        "type": "PropertyValue", 
        "value": [
          "10.1007/978-3-319-17019-0_1"
        ]
      }, 
      {
        "name": "readcube_id", 
        "type": "PropertyValue", 
        "value": [
          "d7ce345d9e01d00e4729406a66233921f06654af46253e789f822b58d5f8e90d"
        ]
      }, 
      {
        "name": "dimensions_id", 
        "type": "PropertyValue", 
        "value": [
          "pub.1045305170"
        ]
      }
    ], 
    "publisher": {
      "location": "Cham", 
      "name": "Springer International Publishing", 
      "type": "Organisation"
    }, 
    "sameAs": [
      "https://doi.org/10.1007/978-3-319-17019-0_1", 
      "https://app.dimensions.ai/details/publication/pub.1045305170"
    ], 
    "sdDataset": "chapters", 
    "sdDatePublished": "2019-04-16T01:27", 
    "sdLicense": "https://scigraph.springernature.com/explorer/license/", 
    "sdPublisher": {
      "name": "Springer Nature - SN SciGraph project", 
      "type": "Organization"
    }, 
    "sdSource": "s3://com-uberresearch-data-dimensions-target-20181106-alternative/cleanup/v134/2549eaecd7973599484d7c17b260dba0a4ecb94b/merge/v9/a6c9fde33151104705d4d7ff012ea9563521a3ce/jats-lookup/v90/0000000001_0000000264/records_8700_00000593.jsonl", 
    "type": "Chapter", 
    "url": "http://link.springer.com/10.1007/978-3-319-17019-0_1"
  }
]

Download the RDF metadata as:  json-ld nt turtle xml License info

This table displays all metadata directly associated to this object as RDF triples.

69 TRIPLES      22 PREDICATES      27 URIs      19 LITERALS      7 BLANK NODES