{
  "meta": {
    "api_type": "NWO Projects API",
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      "name": "CC0 1.0 Universal",
      "url": "https://creativecommons.org/publicdomain/zero/1.0",
      "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": "2026-11-05T00:00:00",
    "count": 1,
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  "projects": [
    {
      "project_id": "VI.Vidi.223.055",
      "title": "Finding monodromy in perturbations of classical and quantum integrable systems",
      "funding_scheme_id": 4702,
      "funding_scheme": "NWO-Talentprogramma Vidi ENW 2022",
      "department": "Exacte en Natuurwetenschappen",
      "sub_department": "Exacte en Natuurwetenschappen",
      "start_date": "2024-04-01T00:00:00",
      "reporting_year": 2023,
      "summary_nl": "Verschillende systemen in de natuurkunde, scheikunde en mechanica zijn verstoringen van integreerbare modellen. Meetkundig gezien betekent dit dat de dynamica van dergelijke systemen bij benadering regulier is, terwijl hun quantum eigenschappen lokaal op een rooster kunnen worden gemodelleerd.\n\n\n\nDit onderzoek is gericht op de volgende vraag: welk deel van de meetkunde van een integreerbaar model blijft onveranderd onder kleine verstoringen en kan daarom ook in het oorspronkelijke systeem aanwezig zijn? Deze vraag zult voornamelijk woorden onderzocht voor het zogenaamde fenomeen “quantum-monodromie”, en veralgemeniseringen daarvan, dat vaak in specifieke voorbeelden van integreerbare modellen voorkomt.",
      "summary_en": "Various systems in physics, chemistry, and mechanics are perturbations of integrable models. Geometrically this means that the system exhibits approximately regular dynamics, while its quantum properties can locally be modelled on a lattice.\n\n\n\nThis research focuses on the following question: which part of the geometry of an integrable model is stable under small perturbations and can therefore be found also in the original system? This question will primarily be investigated in the context of the so-called “quantum monodromy” phenomenon and its generalisations, which are very frequently observed in concrete examples of integrable models.",
      "award_amount": 800000,
      "grant_id": "https://doi.org/10.61686/NWFSX42174",
      "project_members": [
        {
          "role": "Main Applicant",
          "member_id": 439219,
          "last_name": "Martynchuk",
          "degree_pre_nominal": "dr.",
          "initials": "N.",
          "first_name": "Nikolay",
          "organisation": "Rijksuniversiteit Groningen||Faculty of Science and Engineering (FSE)||Bernoulli Institute for Mathematics Computer Science and Artificial Intelligence",
          "organisation_id": 72806,
          "ror": "https://ror.org/012p63287",
          "active": true
        },
        {
          "role": "Project leader",
          "member_id": 439219,
          "last_name": "Martynchuk",
          "degree_pre_nominal": "dr.",
          "initials": "N.",
          "first_name": "Nikolay",
          "organisation": "Rijksuniversiteit Groningen||Faculty of Science and Engineering (FSE)||Bernoulli Institute for Mathematics Computer Science and Artificial Intelligence",
          "organisation_id": 72806,
          "ror": "https://ror.org/012p63287",
          "active": true
        },
        {
          "role": "Researcher",
          "member_id": 439219,
          "last_name": "Martynchuk",
          "degree_pre_nominal": "dr.",
          "initials": "N.",
          "first_name": "Nikolay",
          "organisation": "Rijksuniversiteit Groningen||Faculty of Science and Engineering (FSE)||Bernoulli Institute for Mathematics Computer Science and Artificial Intelligence",
          "organisation_id": 72806,
          "ror": "https://ror.org/012p63287",
          "active": true
        }
      ]
    }
  ]
}