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      "description": "To the extent possible under law, all copyright and related or neighbouring rights have been waived worldwide to the data made available through this API."
    },
    "documentation": "https://doi.org/10.5281/zenodo.14918287",
    "release_date": "2025-08-20T00:00:00",
    "funder": "https://doi.org/10.13039/501100003246",
    "ror_id": "https://ror.org/04jsz6e67",
    "date": "2026-11-04T00:00:00",
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  "projects": [
    {
      "project_id": "VI.Vidi.233.231",
      "title": "From ideals to quantum spaces: the noncommutative geometry of bounded symmetric domains",
      "funding_scheme_id": 4915,
      "funding_scheme": "NWO-Talentprogramma Vidi ENW 2023 ENW/Science",
      "department": "Exacte en Natuurwetenschappen",
      "sub_department": "Exacte en Natuurwetenschappen",
      "start_date": "2025-01-01T00:00:00",
      "reporting_year": 2024,
      "summary_nl": "Dit onderzoek richt zich op het classificeren van wiskundige objecten, zoals verzamelingen, vormen en functies, op een manier die hun essentie vastlegt. Dit doen wiskundigen  door middel van invarianten die, zoals een streepjescode,  de fundamentele kenmerken van deze objecten beschrijven. Voor kwantumruimten brengt deze classificatie verschillende uitdagingen met zich mee. Wij streven ernaar om de structuur en invarianten van deze ruimten in een bredere context te begrijpen. Om dit te bereiken volgen we het wiskundige principe van dualiteit en gebruiken we de gereedschappen van de niet-commutatieve meetkunde - een discipline die sterk beïnvloed is door kwantummechanica.",
      "summary_en": "In mathematics, a fundamental pursuit is the classification of mathematical objects, such as set, shapes, and functions, in a way that captures their essential characteristics without redundancy. This endeavor relies on the notion of invariants, which, akin to barcodes, encapsulate essential characteristics of these entities. For quantum spaces, this classification presents several challenges and has progressed only on a case-by-case basis. We strive to understand the structure and invariants of these spaces across a broader spectrum. To achieve this, we follow the mathematical principle of duality and employ the tools of noncommutative geometry—a discipline profoundly influenced by quantum theory.",
      "award_amount": 850000,
      "grant_id": "https://doi.org/10.61686/MHSOR46590",
      "project_members": [
        {
          "role": "Main Applicant",
          "member_id": 340092,
          "last_name": "Arici",
          "degree_pre_nominal": "dr.",
          "initials": "F.",
          "first_name": "Francesca",
          "organisation": "Universiteit Leiden||Faculteit der Wiskunde en Natuurwetenschappen||Mathematisch Instituut",
          "organisation_id": 74939,
          "ror": "https://ror.org/027bh9e22",
          "active": true
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          "role": "Project leader",
          "member_id": 340092,
          "last_name": "Arici",
          "degree_pre_nominal": "dr.",
          "initials": "F.",
          "first_name": "Francesca",
          "organisation": "Universiteit Leiden||Faculteit der Wiskunde en Natuurwetenschappen||Mathematisch Instituut",
          "organisation_id": 74939,
          "ror": "https://ror.org/027bh9e22",
          "active": true
        },
        {
          "role": "Researcher",
          "member_id": 340092,
          "last_name": "Arici",
          "degree_pre_nominal": "dr.",
          "initials": "F.",
          "first_name": "Francesca",
          "organisation": "Universiteit Leiden||Faculteit der Wiskunde en Natuurwetenschappen||Mathematisch Instituut",
          "organisation_id": 74939,
          "ror": "https://ror.org/027bh9e22",
          "active": true
        }
      ]
    }
  ]
}