{
  "annotation_id": "b999edde-322b-46fa-bf66-131a588e9b4f",
  "date_created": "2026-03-02T18:02:27.359000Z",
  "date_modified": "2026-03-02T18:02:27.359000Z",
  "file_hash": "7d5da12e7a94347db2c91e43e8bd3c04491fbb8475c14e30712c4230e4cc4233",
  "private": false,
  "record": {
    "abstract": "Recently, quantized versions of random walks have been explored as effective\nelements for quantum algorithms. In the simplest case of one dimension, the\ntheory has remained divided into the discrete-time quantum walk and the\ncontinuous-time quantum walk. Though the properties of these two walks have\nshown similarities, it has remained an open problem to find the exact relation\nbetween the two. The precise connection of these two processes, both quantally\nand classically, is presented. Extension to higher dimensions is also\ndiscussed.",
    "arxiv_id": "quant-ph/0606050",
    "authors": [
      "Frederick W. Strauch"
    ],
    "categories": [
      "quant-ph"
    ],
    "doi": "10.1103/PhysRevA.74.030301",
    "journal_ref": "Phys. Rev. A 74, 030301 (R) (2006)",
    "title": "Connecting the discrete and continuous-time quantum walks",
    "url": "https://arxiv.org/abs/quant-ph/0606050"
  },
  "schema_id": "dorsal/arxiv",
  "source": {
    "execution_id": "56afe490-9d4b-4806-a022-1fe0e7fbcc45",
    "id": "arXiv Dataset IDs",
    "type": "Model",
    "variant": "snapshot-2026-03-01",
    "version": "0.1.0"
  },
  "user_id": 1000002
}