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authorMartin Czygan <martin.czygan@gmail.com>2021-03-21 01:17:38 +0100
committerMartin Czygan <martin.czygan@gmail.com>2021-03-21 01:17:38 +0100
commit09a7e8c9d013f13a1aa1ef4e9b7f397647b79967 (patch)
tree122b474e27afbc66cba1182e983ef5c8555ed12f /skate/testdata/release/ml7eci5bmnc4zl6fc6vzscciwu
parenta7e0cf191ebf8fb499e0ab9a3b6cae45727f1286 (diff)
downloadrefcat-09a7e8c9d013f13a1aa1ef4e9b7f397647b79967.tar.gz
refcat-09a7e8c9d013f13a1aa1ef4e9b7f397647b79967.zip
initial import of skate
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+{
+ "abstracts": [
+ {
+ "content": "The area renormalization procedure gives an invariant of even-dimensional\nclosed submanifolds in a conformal manifold, which we call the Graham-Witten\nenergy, and it is a generalization of the classical Willmore energy. In this\npaper, we obtain an explicit formula for the second variation of this energy at\nminimal submanifolds in an Einstein manifold. As an application, we prove that\nthe even-dimensional totally geodesic spheres in the unit sphere are critical\npoints of the Graham-Witten energy with non-negative second variation.",
+ "lang": "en",
+ "mimetype": "text/plain",
+ "sha1": "0f031d5872ea960d5708b8adaa67db52eb269e7a"
+ }
+ ],
+ "contribs": [
+ {
+ "index": 0,
+ "raw_name": "Yuya Takeuchi",
+ "role": "author"
+ }
+ ],
+ "ext_ids": {
+ "arxiv": "1807.06307v1"
+ },
+ "extra": {
+ "arxiv": {
+ "base_id": "1807.06307",
+ "categories": [
+ "math.DG",
+ "hep-th"
+ ],
+ "comments": "10 pages, typos corrected"
+ },
+ "superceded": true
+ },
+ "ident": "ml7eci5bmnc4zl6fc6vzscciwu",
+ "language": "en",
+ "license_slug": "ARXIV-1.0",
+ "refs": [],
+ "release_date": "2018-07-17",
+ "release_stage": "submitted",
+ "release_type": "article",
+ "release_year": 2018,
+ "revision": "e93d62ec-142e-4e9d-b375-b39926d77212",
+ "state": "active",
+ "title": "On the second variation of the Graham-Witten energy",
+ "version": "v1",
+ "work_id": "a7vxbmynmfdphbpyzc43dejf54"
+}