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| -rw-r--r-- | skate/testdata/release/kukfjxop6vdtlldynhm57sjpna | 79 | ||||
| -rw-r--r-- | skate/testdata/release/pgcuewadijepxllmccksczqwku | 491 | ||||
| -rw-r--r-- | skate/testdata/release/r6fguusjobgythv5wnujnqkw2q | 39 | ||||
| -rw-r--r-- | skate/testdata/release/v43g5g7xjbd3lhcsnctfa7f3ue | 43 | ||||
| -rw-r--r-- | skate/testdata/release/zztbhjw4ljdadhuzraccgbqzl4 | 766 | ||||
| -rw-r--r-- | skate/testdata/verify.csv | 4 |
6 files changed, 1422 insertions, 0 deletions
diff --git a/skate/testdata/release/kukfjxop6vdtlldynhm57sjpna b/skate/testdata/release/kukfjxop6vdtlldynhm57sjpna new file mode 100644 index 0000000..15301ec --- /dev/null +++ b/skate/testdata/release/kukfjxop6vdtlldynhm57sjpna @@ -0,0 +1,79 @@ +{ + "abstracts": [ + { + "content": "<jats:title>Abstract</jats:title>\n<jats:p>In this work, we consider the (3+1) dimensional conformable fractional Zakharov-Kuznetsov equation with power law nonlinearity. Solitary wave solutions, soliton wave solutions, elliptic wave solutions, and periodic (hyperbolic) wave rational solutions are obtained by means of the unified method. The solutions showed that this method provides us with a powerful mathematical tool for solving nonlinear conformable fractional evolution equations in various fields of applied sciences.</jats:p>", + "mimetype": "application/xml+jats", + "sha1": "65925469ab36d8ab5ef03ea660b790ce89aa2ca3" + } + ], + "container_id": "gsce6selufe75hcbrfoxtlgzai", + "contribs": [ + { + "extra": { + "seq": "first" + }, + "index": 0, + "raw_name": "M.S. Osman", + "role": "author" + }, + { + "index": 1, + "raw_name": "Hadi Rezazadeh", + "role": "author" + }, + { + "index": 2, + "raw_name": "Mostafa Eslami", + "role": "author" + } + ], + "ext_ids": { + "doi": "10.1515/nleng-2018-0163" + }, + "extra": { + "crossref": { + "license": [ + { + "URL": "http://creativecommons.org/licenses/by/4.0", + "content-version": "unspecified", + "delay-in-days": 0, + "start": "2019-01-28T00:00:00Z" + } + ], + "subject": [ + "General Engineering", + "Modelling and Simulation", + "Computer Networks and Communications", + "General Chemical Engineering" + ], + "type": "journal-article" + } + }, + "ident": "kukfjxop6vdtlldynhm57sjpna", + "license_slug": "CC-BY", + "pages": "559-567", + "publisher": "Walter de Gruyter GmbH", + "refs": [ + { + "container_name": "Mathematics Mathematics", + "extra": { + "authors": [ + "Chung" + ] + }, + "index": 0, + "key": "ref611", + "locator": "279", + "title": "Journal of computational and Applied Fractional Newton mechanics with con - formable fractional derivative Journal of Computational and Applied Sheikhani", + "year": 2015 + } + ], + "release_date": "2019-01-28", + "release_stage": "published", + "release_type": "article-journal", + "release_year": 2019, + "revision": "3880566b-9408-4164-8d41-f700fd92a377", + "state": "active", + "title": "Traveling wave solutions for (3+1) dimensional conformable fractional Zakharov-Kuznetsov equation with power law nonlinearity", + "work_id": "xtwgxuyljrhsrbesgmxx2oufxq" +} diff --git a/skate/testdata/release/pgcuewadijepxllmccksczqwku b/skate/testdata/release/pgcuewadijepxllmccksczqwku new file mode 100644 index 0000000..a85752d --- /dev/null +++ b/skate/testdata/release/pgcuewadijepxllmccksczqwku @@ -0,0 +1,491 @@ +{ + "abstracts": [], + "container_id": "hm5redp6wzc6baljrmzqlxr4fa", + "contribs": [ + { + "extra": { + "more_affiliations": [ + "Department of Mathematics, Pabna University of Science and Technology, Pabna, Bangladesh" + ], + "seq": "first" + }, + "given_name": "Md Nur", + "index": 0, + "raw_affiliation": "School of Mathematical Sciences, University of Science and Technology of China, Hefei, People's Republic of China", + "raw_name": "Md Nur Alam", + "role": "author", + "surname": "Alam" + }, + { + "creator_id": "zerctehodncthig4up3t2lnq64", + "given_name": "Cemil", + "index": 1, + "raw_affiliation": "Department of Mathematics, Faculty of Sciences, Van Yuzuncu Yil University, Van, Turkey", + "raw_name": "Cemil Tunç", + "role": "author", + "surname": "Tunç" + } + ], + "ext_ids": { + "doi": "10.1080/16583655.2019.1708542" + }, + "extra": { + "crossref": { + "alternative-id": [ + "10.1080/16583655.2019.1708542" + ], + "license": [ + { + "URL": "http://creativecommons.org/licenses/by/4.0/", + "content-version": "vor", + "delay-in-days": 0, + "start": "2019-12-30T00:00:00Z" + } + ], + "type": "journal-article" + } + }, + "ident": "pgcuewadijepxllmccksczqwku", + "language": "en", + "license_slug": "CC-BY", + "pages": "94-100", + 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"CIT0056", + "locator": "62", + "year": 2013 + }, + { + "extra": { + "doi": "10.1080/16583655.2019.1595359" + }, + "index": 54, + "key": "CIT0057" + } + ], + "release_date": "2019-12-30", + "release_stage": "published", + "release_type": "article-journal", + "release_year": 2019, + "revision": "979c54af-eac9-4302-ab13-094a9fd457cf", + "state": "active", + "title": "Constructions of the optical solitons and other solitons to the conformable fractional Zakharov–Kuznetsov equation with power law nonlinearity", + "volume": "14", + "work_id": "x36ei2qjffcz7hciga5mvwcgn4" +} diff --git a/skate/testdata/release/r6fguusjobgythv5wnujnqkw2q b/skate/testdata/release/r6fguusjobgythv5wnujnqkw2q new file mode 100644 index 0000000..5107c17 --- /dev/null +++ b/skate/testdata/release/r6fguusjobgythv5wnujnqkw2q @@ -0,0 +1,39 @@ +{ + "abstracts": [], + "container_id": "lzfv534ahfcedh4w6sklgjsxvm", + "contribs": [ + { + "extra": { + "seq": "first" + }, + "index": 0, + "raw_name": "HANS BURCHARDT", + "role": "author" + } + ], + "ext_ids": { + "doi": "10.1097/00003086-198304000-00005" + }, + "extra": { + "crossref": { + "type": "journal-article" + }, + "subtitle": [ + "" + ] + }, + "ident": "r6fguusjobgythv5wnujnqkw2q", + "issue": "174", + "language": "en", + "pages": "28???42", + "publisher": "Ovid Technologies (Wolters Kluwer Health)", + "refs": [], + "release_stage": "published", + "release_type": "article-journal", + "release_year": 1983, + "revision": "bc3e393f-bb47-4445-889b-33bc42a8ed72", + "state": "active", + "title": "The Biology of Bone Graft Repair", + "volume": "&NA;", + "work_id": "jla7l6xurbcgbbhu2xeujov45e" +} diff --git a/skate/testdata/release/v43g5g7xjbd3lhcsnctfa7f3ue b/skate/testdata/release/v43g5g7xjbd3lhcsnctfa7f3ue new file mode 100644 index 0000000..a7bcff4 --- /dev/null +++ b/skate/testdata/release/v43g5g7xjbd3lhcsnctfa7f3ue @@ -0,0 +1,43 @@ +{ + "abstracts": [ + { + "content": "Cancellous and cortical autografts histologically have three differences: (1) cancellous grafts are revascularized more rapidly and completely than cortical grafts; (2) creeping substitution of cancellous bone initially involves an appositional bone formation phase, followed by a resorptive phase, whereas cortical grafts undergo a reverse creeping substitution process; (3) cancellous grafts tend to repair completely with time, whereas cortical grafts remain as admixtures of necrotic and viable bone. Physiologic skeletal metabolic factors influence the rate, amount, and completeness of bone repair and graft incorporation. The mechanical strengths of cancellous and cortical grafts are correlated with their respective repair processes: cancellous grafts tend to be strengthened first, whereas cortical grafts are weakened. Bone allografts are influenced by the same immunologic factors as other tissue grafts. Fresh bone allografts may be rejected by the host's immune system. The histoincompatibility antigens of bone allografts are presumably the proteins or glycoproteins on cell surfaces. The matrix proteins may or may not elicit graft rejection. The rejection of a bone allograft is considered to be a cellular rather than a humoral response, although the humoral component may play a part. The degree of the host response to an allograft may be related to the antigen concentration and total dose. The rejection of a bone allograft is histologically expressed by the disruption of vessels, an inflammatory process including lymphocytes, fibrous encapsulation, peripheral graft resorption, callus bridging, nonunions, and fatigue fractures.", + "lang": "en", + "mimetype": "text/plain", + "sha1": "3ee33363983c7e6e04b9f91e95e5db75e0cacab0" + } + ], + "container_id": "lzfv534ahfcedh4w6sklgjsxvm", + "contribs": [ + { + "extra": {}, + "given_name": "H", + "index": 0, + "raw_name": "H Burchardt", + "role": "author", + "surname": "Burchardt" + } + ], + "ext_ids": { + "pmid": "6339139" + }, + "extra": { + "pubmed": { + "pub_types": [ + "Journal Article" + ] + } + }, + "ident": "v43g5g7xjbd3lhcsnctfa7f3ue", + "issue": "174", + "language": "en", + "pages": "28-42", + "refs": [], + "release_stage": "published", + "release_type": "article-journal", + "release_year": 1983, + "revision": "51b2e69a-f91b-4c7f-bf86-9451e6cfaba6", + "state": "active", + "title": "The biology of bone graft repair", + "work_id": "bc7ves4j7fe5rhbdvcmn4k2miu" +} diff --git a/skate/testdata/release/zztbhjw4ljdadhuzraccgbqzl4 b/skate/testdata/release/zztbhjw4ljdadhuzraccgbqzl4 new file mode 100644 index 0000000..706bedb --- /dev/null +++ b/skate/testdata/release/zztbhjw4ljdadhuzraccgbqzl4 @@ -0,0 +1,766 @@ +{ + "abstracts": [], + "container_id": "sqyteyh3czexjiu76vsekzglma", + "contribs": [ + { + "extra": { + "seq": "first" + }, + "index": 0, + "raw_name": "Farid Samsami Khodadad", + "role": "author" + }, + { + "index": 1, + "raw_name": "Fakhroddin Nazari", + "role": "author" + }, + { + "index": 2, + "raw_name": "Mostafa Eslami", + "role": "author" + }, + { + "index": 3, + "raw_name": "Hadi Rezazadeh", + "role": "author" + } + ], + "ext_ids": { + "doi": "10.1007/s11082-017-1225-y" + }, + "extra": { + "crossref": { + "alternative-id": [ + "1225" + ], + "license": [ + { + "URL": "http://www.springer.com/tdm", + "content-version": "unspecified", + "delay-in-days": 0, + "start": "2017-11-01T00:00:00Z" + } + ], + "type": "journal-article" + } + }, + "ident": "zztbhjw4ljdadhuzraccgbqzl4", + "issue": "11", + "language": "en", + "publisher": "Springer Nature", + "refs": [ + { + "container_name": "Waves Random Complex Media", + "extra": { + "authors": [ + "E Aksoy" + ], + "doi": "10.1080/17455030.2015.1125037", + "unstructured": "Aksoy, E., Kaplan, M., Bekir, A.: Exponential rational function method for space-time fractional differential equations. 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Eng. 23(3), 1048 (2016)", + "volume": "23" + }, + "index": 2, + "key": "1225_CR3", + "locator": "1048", + "year": 2016 + }, + { + "extra": { + "unstructured": "Bekir, A., Güner, Ö., Cevikel, A.C.: Fractional complex transform and exp-function methods for fractional differential equations. In: Abstract and Applied Analysis, vol. 2013. Hindawi Publishing Corporation (2013)" + }, + "index": 3, + "key": "1225_CR4" + }, + { + "container_name": "Rom. J. Phys.", + "extra": { + "authors": [ + "A Bekir" + ], + "issue": "3–4", + "unstructured": "Bekir, A., Guner, O., Bhrawy, A.H., Biswas, A.: Solving nonlinear fractional differential equations using exp-function and G'/G-expansion methods. Rom. J. Phys. 60(3–4), 360–378 (2015a)", + "volume": "60" + }, + "index": 4, + "key": "1225_CR5", + "locator": "360", + "year": 2015 + }, + { + "container_name": "AIP Conference Proceedings", + "extra": { + "authors": [ + "A Bekir" + ], + "unstructured": "Bekir, A., Güner, Ö., Aksoy, E., Pandır, Y.: Functional variable method for the nonlinear fractional differential equations. In: Simos, T.E., Tsitouras, C. (eds.) AIP Conference Proceedings, vol. 1648, 1st edn, p. 730001. AIP Publishing, Melville (2015b)", + "volume-title": "AIP Conference Proceedings" + }, + "index": 5, + "key": "1225_CR6", + "locator": "730001", + "year": 2015 + }, + { + "container_name": "Commun. Nonlinear Sci. Numer. Simul.", + "extra": { + "authors": [ + "A Biswas" + ], + "doi": "10.1016/j.cnsns.2008.10.004", + "unstructured": "Biswas, A., Zerrad, E.: 1-soliton solution of the Zakharov–Kuznetsov equation with dual-power law nonlinearity. Commun. Nonlinear Sci. Numer. 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