{"info":{"_postman_id":"65b5bf72-7db4-4040-b254-e43747c2ae6b","name":"Citesphere API","description":"<html><head></head><body><p>Citesphere is an application to manage publication references. 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environments\",\n            \"parentItem\": null,\n            \"authors\": [\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Carmela Curro\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Carmela\",\n                    \"lastName\": \"Curro\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Giancarlo Consolo\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Giancarlo\",\n                    \"lastName\": \"Consolo\",\n                    \"positionInList\": 0,\n                    \"affiliations\": [\n                        {\n                            \"@type\": \"Affiliation\",\n                            \"name\": \" Univ Messina, Dept Math Comp Phys & Earth Sci, Vle F DAlcontres 31, I-98166 Messina, Italy.\",\n                            \"uri\": \"\",\n                            \"localAuthorityId\": null\n                        }\n                    ]\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Giovanna Valenti\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Giovanna\",\n                    \"lastName\": \"Valenti\",\n                    \"positionInList\": 0,\n                    \"affiliations\": [\n                        {\n                            \"@type\": \"Affiliation\",\n                            \"name\": \" Univ Messina, Dept Engn, Cda Dio S-N, I-98166 Messina, Italy.\",\n                            \"uri\": \"\",\n                            \"localAuthorityId\": null\n                        }\n                    ]\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \"Carmela Curro\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \"Carmela\",\n                    \"lastName\": \"Curro\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \"Giancarlo Consolo\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \"Giancarlo\",\n                    \"lastName\": \"Consolo\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \"Giovanna Valenti\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \"Giovanna\",\n                    \"lastName\": \"Valenti\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                }\n            ],\n            \"editors\": [],\n            \"otherCreators\": [],\n            \"itemType\": \"JOURNAL_ARTICLE\",\n            \"publicationTitle\": \"PHYSICA D-NONLINEAR PHENOMENA\",\n            \"volume\": \"398\",\n            \"issue\": \"\",\n            \"pages\": \"141 - 163\",\n            \"date\": \"2019-01-01T00:00Z\",\n            \"dateFreetext\": \"2019\",\n            \"series\": \"\",\n            \"seriesTitle\": \"\",\n            \"url\": \"\",\n            \"abstractNote\": \"Patterned vegetation dynamics in flat arid environments are investigated in the framework of a hyperbolic modified Klausmeier model. In particular, this study aims at elucidating how the properties exhibited by supercritical and subcritical patterns during the transient regime are affected by the inertial times.The present work encloses linear stability analysis to deduce the threshold condition for Turing pattern formation and weakly nonlinear analysis to describe the time evolution of the pattern amplitude close to the instability threshold.In our analysis, we consider the case in which the emerging patterns do not have any spatial structure, as it is typically assumed in small domains, as well as the scenario in which patterns form sequentially and propagate over a large domain in the form of a traveling wavefront.The hyperbolic model is also integrated numerically to validate the analytical predictions and to characterize more deeply the spatio-temporal evolution of vegetation patterns in both supercritical and subcritical regime. (C) 2019 Elsevier B.V. All rights reserved.\",\n            \"accessDate\": \"\",\n            \"seriesText\": \"\",\n            \"journalAbbreviation\": \"Physica D\",\n            \"language\": \"English\",\n            \"doi\": null,\n            \"issn\": null,\n            \"shortTitle\": \"\",\n            \"archive\": \"\",\n            \"archiveLocation\": \"\",\n            \"libraryCatalog\": \"\",\n            \"callNumber\": \"\",\n            \"rights\": \"\",\n            \"collections\": [\n                \"SU742HVM\",\n                \"WAERDMDZ\"\n            ],\n            \"deleted\": 0,\n            \"dateAdded\": \"2021-04-23T18:04:51Z\",\n            \"dateModified\": null,\n            \"conceptTagIds\": [],\n            \"conceptTags\": [],\n            \"references\": [\n                {\n                    \"@type\": \"Reference\",\n                    \"authorString\": \"Bastiaansen R\",\n                    \"contributors\": null,\n                    \"title\": \"\",\n       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          \"parentItem\": null,\n            \"authors\": [\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Leiyu  Tang\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Leiyu\",\n                    \"lastName\": \" Tang\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Lihua  Zhai\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Lihua\",\n                    \"lastName\": \" Zhai\",\n                    \"positionInList\": 0,\n                    \"affiliations\": [\n                        {\n                            \"@type\": \"Affiliation\",\n                            \"name\": \" Northeast Forestry Univ, Dept Math, 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and harvesting on predator. We give the conditions for stability and Turing instability of coexisting equilibrium by analyzing the eigenvalue spectrum. By using delay as a bifurcation parameter we give conditions for occurrence of Hopf bifurcation. We investigate the property of bifurcating period solutions by calculating the normal form. We perform some numerical simulations to support our theoretical result. Our results show that diffusion and delay are two factors that should be considered in establishing the predator-prey model, since they can induced the Turing instability and spatially bifurcating period solutions.\",\n            \"accessDate\": \"\",\n            \"seriesText\": \"\",\n            \"journalAbbreviation\": \"Adv. Differ. 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      \"seriesTitle\": \"\",\n            \"url\": \"\",\n            \"abstractNote\": \"Patterned vegetation dynamics in flat arid environments are investigated in the framework of a hyperbolic modified Klausmeier model. In particular, this study aims at elucidating how the properties exhibited by supercritical and subcritical patterns during the transient regime are affected by the inertial times.The present work encloses linear stability analysis to deduce the threshold condition for Turing pattern formation and weakly nonlinear analysis to describe the time evolution of the pattern amplitude close to the instability threshold.In our analysis, we consider the case in which the emerging patterns do not have any spatial structure, as it is typically assumed in small domains, as well as the scenario in which patterns form sequentially and propagate over a large domain in the form of a traveling wavefront.The hyperbolic model is also integrated numerically to validate the analytical predictions and to characterize more deeply the spatio-temporal evolution of vegetation patterns in both supercritical and subcritical regime. (C) 2019 Elsevier B.V. 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                \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Zhan-Ping\",\n                    \"lastName\": \"Ma\",\n                    \"positionInList\": 0,\n                    \"affiliations\": [\n                        {\n                            \"@type\": \"Affiliation\",\n                            \"name\": \" Henan Polytech Univ, Sch Math & Informat Sci, Jiaozuo 454003, Henan, Peoples R China\",\n                            \"uri\": \"\",\n                            \"localAuthorityId\": null\n                        }\n                    ]\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \"Zhan-Ping Ma\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \"Zhan-Ping\",\n                    \"lastName\": \"Ma\",\n                    \"positionInList\": 0,\n                    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The necessary and sufficient conditions of Turing instability are explicitly obtained. We demonstrate that at the critical value of the bifurcation parameter d(2) a Turing bifurcation occurs (i.e, a pattern arises). The conditions for the stability of the pattern are also derived in detail. Moreover, treating mu as a bifurcation parameter, the Hopf bifurcation and global steady state bifurcation from the positive constant equilibrium solution are investigated. In particular, the local structure of the steady state bifurcation from double eigenvalues is also obtained by the techniques of space decomposition and the implicit function theorem. Our results show that strong Allee effect in our model plays a crucial role in the formation of spatiotemporal dynamics, which is a strong contrast to the case without strong Allee effect. (C) 2019 Elsevier Ltd. 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In particular, this study aims at elucidating how the properties exhibited by supercritical and subcritical patterns during the transient regime are affected by the inertial times.The present work encloses linear stability analysis to deduce the threshold condition for Turing pattern formation and weakly nonlinear analysis to describe the time evolution of the pattern amplitude close to the instability threshold.In our analysis, we consider the case in which the emerging patterns do not have any spatial structure, as it is typically assumed in small domains, as well as the scenario in which patterns form sequentially and propagate over a large domain in the form of a traveling wavefront.The hyperbolic model is also integrated numerically to validate the analytical predictions and to characterize more deeply the spatio-temporal evolution of vegetation patterns in both supercritical and subcritical regime. (C) 2019 Elsevier B.V. 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Dubreuil's argument proceeds in two steps. First, he identifies two behavioral traits that are supposed to be indicative of the presence of a capacity for inhibition and goal maintenance: cooperative feeding and cooperative breeding. Next, he tries to show that these behavioral traits most likely emerged in Homo heidelbergensis. In this paper, I show that neither of these steps are warranted in light of current scientific evidence, and thus, that the evolutionary background of human executive functions, such as inhibition and goal maintenance, remains obscure. 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In particular, this study aims at elucidating how the properties exhibited by supercritical and subcritical patterns during the transient regime are affected by the inertial times.The present work encloses linear stability analysis to deduce the threshold condition for Turing pattern formation and weakly nonlinear analysis to describe the time evolution of the pattern amplitude close to the instability threshold.In our analysis, we consider the case in which the emerging patterns do not have any spatial structure, as it is typically assumed in small domains, as well as the scenario in which patterns form sequentially and propagate over a large domain in the form of a traveling wavefront.The hyperbolic model is also integrated numerically to validate the analytical predictions and to characterize more deeply the spatio-temporal evolution of vegetation patterns in both supercritical and subcritical regime. (C) 2019 Elsevier B.V. All rights reserved.\",\n            \"accessDate\": \"\",\n            \"seriesText\": \"\",\n            \"journalAbbreviation\": \"Physica D\",\n            \"language\": \"English\",\n            \"doi\": null,\n            \"issn\": null,\n            \"shortTitle\": \"\",\n            \"archive\": \"\",\n            \"archiveLocation\": \"\",\n            \"libraryCatalog\": \"\",\n            \"callNumber\": \"\",\n            \"rights\": \"\",\n            \"collections\": [\n                \"SU742HVM\",\n                \"WAERDMDZ\"\n            ],\n            \"deleted\": 0,\n            \"dateAdded\": \"2021-04-23T18:04:51Z\",\n            \"dateModified\": null,\n            \"conceptTagIds\": [],\n            \"conceptTags\": [],\n            \"references\": [\n                {\n                    \"@type\": \"Reference\",\n                    \"authorString\": \"Bastiaansen R\",\n                    \"contributors\": null,\n                    \"title\": \"\",\n       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Y\\\",\\\"contributors\\\":null,\\\"title\\\":\\\"\\\",\\\"year\\\":\\\"2015\\\",\\\"identifier\\\":\\\"10.1103/PhysRevE.91.012903\\\",\\\"identifierType\\\":\\\"doi\\\",\\\"firstPage\\\":\\\"\\\",\\\"endPage\\\":\\\"\\\",\\\"volume\\\":\\\"\\\",\\\"source\\\":\\\"\\\",\\\"referenceId\\\":\\\"\\\",\\\"referenceLabel\\\":\\\"\\\",\\\"publicationType\\\":\\\"\\\",\\\"citationId\\\":\\\"\\\",\\\"referenceString\\\":\\\"Mau Y, 2015, PHYS REV E, V91, DOI 10.1103/PhysRevE.91.012903\\\",\\\"referenceStringRaw\\\":\\\"\\\"}]}\",\n            \"otherCreatorRoles\": []\n        },\n        {\n            \"key\": \"IGEHNNFJ\",\n            \"group\": \"2256709\",\n            \"version\": 2999,\n            \"title\": \"Spatiotemporal dynamics of a diffusive Leslie-Gower prey-predator model with strong Allee effect\",\n            \"parentItem\": null,\n            \"authors\": [\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \" Zhan-Ping Ma\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \" Zhan-Ping\",\n                    \"lastName\": \"Ma\",\n                    \"positionInList\": 0,\n                    \"affiliations\": [\n                        {\n                            \"@type\": \"Affiliation\",\n                            \"name\": \" Henan Polytech Univ, Sch Math & Informat Sci, Jiaozuo 454003, Henan, Peoples R China\",\n                            \"uri\": \"\",\n                            \"localAuthorityId\": null\n                        }\n                    ]\n                },\n                {\n                    \"@type\": \"Person\",\n                    \"name\": \"Zhan-Ping Ma\",\n                    \"uri\": \"\",\n                    \"localAuthorityId\": \"\",\n                    \"firstName\": \"Zhan-Ping\",\n                    \"lastName\": \"Ma\",\n                    \"positionInList\": 0,\n                    \"affiliations\": []\n                }\n            ],\n            \"editors\": [],\n            \"otherCreators\": [],\n            \"itemType\": \"JOURNAL_ARTICLE\",\n            \"publicationTitle\": \"NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS\",\n            \"volume\": \"50\",\n            \"issue\": \"\",\n            \"pages\": \"651 - 674\",\n            \"date\": \"2019-01-01T00:00Z\",\n            \"dateFreetext\": \"2019\",\n            \"series\": \"\",\n            \"seriesTitle\": \"\",\n            \"url\": \"\",\n            \"abstractNote\": \"This paper is concerned with the spatiotemporal dynamics of a diffusive Leslie- Gower prey-predator model with strong Allee effect in the prey population. The necessary and sufficient conditions of Turing instability are explicitly obtained. We demonstrate that at the critical value of the bifurcation parameter d(2) a Turing bifurcation occurs (i.e, a pattern arises). The conditions for the stability of the pattern are also derived in detail. Moreover, treating mu as a bifurcation parameter, the Hopf bifurcation and global steady state bifurcation from the positive constant equilibrium solution are investigated. In particular, the local structure of the steady state bifurcation from double eigenvalues is also obtained by the techniques of space decomposition and the implicit function theorem. Our results show that strong Allee effect in our model plays a crucial role in the formation of spatiotemporal dynamics, which is a strong contrast to the case without strong Allee effect. (C) 2019 Elsevier Ltd. All rights reserved.\",\n            \"accessDate\": \"\",\n            \"seriesText\": \"\",\n            \"journalAbbreviation\": \"Nonlinear Anal.-Real World Appl.\",\n            \"language\": \"English\",\n            \"doi\": null,\n            \"issn\": null,\n            \"shortTitle\": \"\",\n            \"archive\": \"\",\n            \"archiveLocation\": \"\",\n            \"libraryCatalog\": \"\",\n            \"callNumber\": \"\",\n            \"rights\": \"\",\n            \"collections\": [\n                \"SU742HVM\",\n                \"HDDSEIDQ\",\n                \"WAERDMDZ\"\n            ],\n            \"deleted\": 0,\n            \"dateAdded\": \"2021-04-23T18:07:18Z\",\n            \"dateModified\": null,\n            \"conceptTagIds\": [],\n            \"conceptTags\": [],\n            \"references\": [\n                {\n                    \"@type\": \"Reference\",\n                    \"authorString\": \"Lou Y\",\n                    \"contributors\": null,\n                    \"title\": \"\",\n                    \"year\": \"2017\",\n                    \"identifier\": \"10.1007/s11784-016-0372-2\",\n                    \"identifierType\": \"doi\",\n                    \"firstPage\": \"\",\n                    \"endPage\": \"\",\n                    \"volume\": \"\",\n                    \"source\": \"\",\n                    \"referenceId\": \"\",\n                    \"referenceLabel\": \"\",\n                    \"publicationType\": \"\",\n                    \"citationId\": \"\",\n                    \"referenceString\": \"Lou Y, 2017, J FIX POINT THEORY A, V19, P755, DOI 10.1007/s11784-016-0372-2\",\n                    \"referenceStringRaw\": \"\"\n                }\n            ],\n            \"gilesUploads\": [],\n            \"extra\": \"Citesphere: {\\\"authors\\\":[{\\\"@type\\\":\\\"Person\\\",\\\"name\\\":\\\" Zhan-Ping Ma\\\",\\\"uri\\\":\\\"\\\",\\\"localAuthorityId\\\":\\\"\\\",\\\"firstName\\\":\\\" Zhan-Ping\\\",\\\"lastName\\\":\\\"Ma\\\",\\\"positionInList\\\":0,\\\"affiliations\\\":[{\\\"@type\\\":\\\"Affiliation\\\",\\\"name\\\":\\\" Henan Polytech Univ, Sch Math & Informat Sci, Jiaozuo 454003, Henan, Peoples R China\\\",\\\"uri\\\":\\\"\\\",\\\"localAuthorityId\\\":null}]},{\\\"@type\\\":\\\"Person\\\",\\\"name\\\":\\\"Zhan-Ping Ma\\\",\\\"uri\\\":\\\"\\\",\\\"localAuthorityId\\\":\\\"\\\",\\\"firstName\\\":\\\"Zhan-Ping\\\",\\\"lastName\\\":\\\"Ma\\\",\\\"positionInList\\\":0,\\\"affiliations\\\":[]}],\\\"editors\\\":[],\\\"otherCreators\\\":[],\\\"conceptTags\\\":[],\\\"references\\\":[{\\\"@type\\\":\\\"Reference\\\",\\\"authorString\\\":\\\"Ni WJ\\\",\\\"contributors\\\":null,\\\"title\\\":\\\"\\\",\\\"year\\\":\\\"2016\\\",\\\"identifier\\\":\\\"10.1016/j.jde.2016.06.022\\\",\\\"identifierType\\\":\\\"doi\\\",\\\"firstPage\\\":\\\"\\\",\\\"endPage\\\":\\\"\\\",\\\"volume\\\":\\\"\\\",\\\"source\\\":\\\"\\\",\\\"referenceId\\\":\\\"\\\",\\\"referenceLabel\\\":\\\"\\\",\\\"publicationType\\\":\\\"\\\",\\\"citationId\\\":\\\"\\\",\\\"referenceString\\\":\\\"Ni WJ, 2016, J DIFFER EQUATIONS, V261, P4244, DOI 10.1016/j.jde.2016.06.022\\\",\\\"referenceStringRaw\\\":\\\"\\\"},{\\\"@type\\\":\\\"Reference\\\",\\\"authorString\\\":\\\"Wang MX\\\",\\\"contributors\\\":null,\\\"title\\\":\\\"\\\",\\\"year\\\":\\\"2018\\\",\\\"identifier\\\":\\\"10.1016/j.jde.2017.11.0270022\\\",\\\"identifierType\\\":\\\"doi\\\",\\\"firstPage\\\":\\\"\\\",\\\"endPage\\\":\\\"\\\",\\\"volume\\\":\\\"\\\",\\\"source\\\":\\\"\\\",\\\"referenceId\\\":\\\"\\\",\\\"referenceLabel\\\":\\\"\\\",\\\"publicationType\\\":\\\"\\\",\\\"citationId\\\":\\\"\\\",\\\"referenceString\\\":\\\"Wang MX, 2018, J DIFFER EQUATIONS, V264, P3527, DOI 10.1016/j.jde.2017.11.0270022\\\",\\\"referenceStringRaw\\\":\\\"\\\"},{\\\"@type\\\":\\\"Reference\\\",\\\"authorString\\\":\\\"Ni WJ\\\",\\\"contributors\\\":null,\\\"title\\\":\\\"\\\",\\\"year\\\":\\\"2017\\\",\\\"identifier\\\":\\\"10.3934/dcdsb.2017172\\\",\\\"identifierType\\\":\\\"doi\\\",\\\"firstPage\\\":\\\"\\\",\\\"endPage\\\":\\\"\\\",\\\"volume\\\":\\\"\\\",\\\"source\\\":\\\"\\\",\\\"referenceId\\\":\\\"\\\",\\\"referenceLabel\\\":\\\"\\\",\\\"publicationType\\\":\\\"\\\",\\\"citationId\\\":\\\"\\\",\\\"referenceString\\\":\\\"Ni WJ, 2017, DISCRETE CONT DYN-B, V22, P3409, DOI 10.3934/dcdsb.2017172\\\",\\\"referenceStringRaw\\\":\\\"\\\"}]}\",\n            \"otherCreatorRoles\": []\n        }\n    ]\n}"}],"_postman_id":"7660273b-cefc-4edd-bd68-0b0cfec57150"}],"id":"42ef7a89-679b-44f9-acc8-28dbb5f1ef61","description":"<p>This folder contains the endpoints that return the data that is stored in a user's account such as info about the groups a user belongs to or the items in a group. The general structure of groups is:</p>\n<ul>\n<li>A group can contain collections and items</li>\n<li>A collection can contain collections and items.</li>\n</ul>\n<p>Items represent references of publications with properties such as title, authors, publication year, etc.</p>\n","_postman_id":"42ef7a89-679b-44f9-acc8-28dbb5f1ef61","auth":{"type":"oauth2","oauth2":{"basicConfig":[],"advancedConfig":[{"key":"authUrl","value":"<auth-url>"},{"key":"accessTokenUrl","value":"<access-token-url>"},{"key":"clientSecret","value":"<client-secret>"},{"key":"clientId","value":"<client-id>"},{"key":"redirect_uri","value":"<redirect_uri>"},{"key":"client_authentication","value":"<client_authentication>"},{"key":"state","value":"<state>"},{"key":"scope","value":"<scope>"},{"key":"tokenName","value":"<token-name>"}]},"isInherited":true,"source":{"_postman_id":"65b5bf72-7db4-4040-b254-e43747c2ae6b","id":"65b5bf72-7db4-4040-b254-e43747c2ae6b","name":"Citesphere API","type":"collection"}}},{"name":"Test 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/api/v1/files/giles/{documentId}/access/check, produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ /api/v1/group/{zoteroGroupId}/item/{itemId}, produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ [/api/v1/groups/{zoteroGroupId}/collections, /api/v1/groups/{zoteroGroupId}/collections/{collectionId}/collections], produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ /api/v1/groups/{zoteroGroupId}, produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ /api/v1/groups, produces [application/json;charset=UTF-8]}\"\n    },\n    {\n        \"info\": \"{GET /api/v1/groups/{groupId}/items/{item}, produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ [/api/v1/groups/{zoteroGroupId}/items, /api/v1/groups/{zoteroGroupId}/collections/{collectionId}/items], produces [application/json]}\"\n    },\n    {\n        \"info\": \"{ /api/v1/job/info}\"\n    },\n    {\n        \"info\": \"{ /api/v1/user}\"\n    }\n]"}],"_postman_id":"f076869d-36f6-4065-b9b6-1fe92c85cd5d"},{"name":"User Info Endpoint","id":"59e897a6-92da-4dfb-87b2-ffc589620f41","protocolProfileBehavior":{"disableBodyPruning":true},"request":{"method":"GET","header":[],"url":"http://citesphere.instance.org/api/v1/user","auth":{"type":"oauth2","oauth2":{"basicConfig":[],"advancedConfig":[{"key":"authUrl","value":"<auth-url>"},{"key":"accessTokenUrl","value":"<access-token-url>"},{"key":"clientSecret","value":"<client-secret>"},{"key":"clientId","value":"<client-id>"},{"key":"redirect_uri","value":"<redirect_uri>"},{"key":"client_authentication","value":"<client_authentication>"},{"key":"state","value":"<state>"},{"key":"scope","value":"<scope>"},{"key":"tokenName","value":"<token-name>"}]},"isInherited":true,"source":{"_postman_id":"65b5bf72-7db4-4040-b254-e43747c2ae6b","id":"65b5bf72-7db4-4040-b254-e43747c2ae6b","name":"Citesphere 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