From b34e8e1c942c45ab448e091b9e51c916a84cca53 Mon Sep 17 00:00:00 2001 From: Martin Czygan Date: Thu, 24 Dec 2020 02:18:51 +0100 Subject: add cases --- tests/data/release/2bquff6yhffgzaxkbncmu3kshi | 54 ++++++++++++++++++++++++++ tests/data/release/4zsgxrjpzzg5hbffh4ad4a774a | 55 +++++++++++++++++++++++++++ tests/data/release/myayyezdibc2flxxspaflymmu4 | 55 +++++++++++++++++++++++++++ tests/data/release/v2dwuua2rbhyjee2mjvumrdjry | 44 +++++++++++++++++++++ tests/data/verify.csv | 6 +++ 5 files changed, 214 insertions(+) create mode 100644 tests/data/release/2bquff6yhffgzaxkbncmu3kshi create mode 100644 tests/data/release/4zsgxrjpzzg5hbffh4ad4a774a create mode 100644 tests/data/release/myayyezdibc2flxxspaflymmu4 create mode 100644 tests/data/release/v2dwuua2rbhyjee2mjvumrdjry (limited to 'tests/data') diff --git a/tests/data/release/2bquff6yhffgzaxkbncmu3kshi b/tests/data/release/2bquff6yhffgzaxkbncmu3kshi new file mode 100644 index 0000000..55c86b0 --- /dev/null +++ b/tests/data/release/2bquff6yhffgzaxkbncmu3kshi @@ -0,0 +1,54 @@ +{ + "abstracts": [ + { + "content": "In this paper, we show that the Givental group action on genus zero\ncohomological field theories, also known as formal Frobenius manifolds or\nhypercommutative algebras, naturally arises in the deformation theory of\nBatalin--Vilkovisky algebras. We prove that the Givental action is equal to an\naction of the trivialisations of the trivial circle action. This result relies\non the equality of two Lie algebra actions coming from two apparently remote\ndomains: geometry and homotopical algebra.", + "lang": "en", + "mimetype": "text/plain", + "sha1": "1dfef4245d595da9e003606bf5a4a662b06ff7ee" + } + ], + "contribs": [ + { + "index": 0, + "raw_name": "Vladimir Dotsenko", + "role": "author" + }, + { + "index": 1, + "raw_name": "Sergey Shadrin", + "role": "author" + }, + { + "index": 2, + "raw_name": "Bruno Vallette", + "role": "author" + } + ], + "ext_ids": { + "arxiv": "1304.3343v3" + }, + "extra": { + "arxiv": { + "base_id": "1304.3343", + "categories": [ + "math.QA", + "math.AG" + ], + "comments": "26 pages. Substantially changed version containing an extra section", + "journal_ref": "J. \\'Ec. polytech. Math. 2 (2015), 213-246" + } + }, + "ident": "2bquff6yhffgzaxkbncmu3kshi", + "language": "en", + "license_slug": "ARXIV-1.0", + "refs": [], + "release_date": "2014-06-09", + "release_stage": "submitted", + "release_type": "article", + "release_year": 2014, + "revision": "f55f54fd-87d1-4fee-b850-a1b41ac5269e", + "state": "active", + "title": "Givental Action and Trivialisation of Circle Action", + "version": "v3", + "work_id": "2ernmbelnzccnjhlwddvh44hjq" +} diff --git a/tests/data/release/4zsgxrjpzzg5hbffh4ad4a774a b/tests/data/release/4zsgxrjpzzg5hbffh4ad4a774a new file mode 100644 index 0000000..21009a0 --- /dev/null +++ b/tests/data/release/4zsgxrjpzzg5hbffh4ad4a774a @@ -0,0 +1,55 @@ +{ + "abstracts": [ + { + "content": "In this paper, we show that the Givental group action on genus zero\ncohomological field theories, also known as formal Frobenius manifolds or\nhypercommutative algebras, naturally arises in the deformation theory of\nBatalin--Vilkovisky algebras. We prove that the Givental action is equal to an\naction of the trivialisations of the trivial circle action. This result relies\non the equality of two Lie algebra actions coming from two apparently remote\ndomains: geometry and homotopical algebra.", + "lang": "en", + "mimetype": "text/plain", + "sha1": "1dfef4245d595da9e003606bf5a4a662b06ff7ee" + } + ], + "contribs": [ + { + "index": 0, + "raw_name": "Vladimir Dotsenko", + "role": "author" + }, + { + "index": 1, + "raw_name": "Sergey Shadrin", + "role": "author" + }, + { + "index": 2, + "raw_name": "Bruno Vallette", + "role": "author" + } + ], + "ext_ids": { + "arxiv": "1304.3343v2" + }, + "extra": { + "arxiv": { + "base_id": "1304.3343", + "categories": [ + "math.QA", + "math.AG" + ], + "comments": "26 pages. Substantially changed version containing an extra section", + "journal_ref": "J. \\'Ec. polytech. 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We prove that the Givental action is equal to an\naction of the trivialisations of the trivial circle action. This result relies\non the equality of two Lie algebra actions coming from two apparently remote\ndomains: geometry and homotopical algebra.", + "lang": "en", + "mimetype": "text/plain", + "sha1": "1dfef4245d595da9e003606bf5a4a662b06ff7ee" + } + ], + "contribs": [ + { + "index": 0, + "raw_name": "Vladimir Dotsenko", + "role": "author" + }, + { + "index": 1, + "raw_name": "Sergey Shadrin", + "role": "author" + }, + { + "index": 2, + "raw_name": "Bruno Vallette", + "role": "author" + } + ], + "ext_ids": { + "arxiv": "1304.3343v1" + }, + "extra": { + "arxiv": { + "base_id": "1304.3343", + "categories": [ + "math.QA", + "math.AG" + ], + "comments": "26 pages. Substantially changed version containing an extra section", + "journal_ref": "J. \\'Ec. polytech. 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