{"meta":{"query_hash":"d0b3d140b8a8","filters":{"venue":"Annales mathématiques Blaise Pascal"},"cohort_total":3,"direct_labels_cover":0,"predictions_cover":3,"exported":3,"export_cap":100000,"truncated":false,"label_status":"direct model label, unvalidated","prediction_status":"machine_predicted_unvalidated (Codex and Gemma teacher distillation)","score_status":"score_only:v0-immature-baseline","snapshot":{"source":"OpenAlex, pinned release, all 482 partitions","release":"2026-06-24","frame_built":"2026-07-12"},"permalink":"https://metacan.xera.ac/q/d0b3d140b8a8","api":"https://metacan.xera.ac/api/v1/cohort?venue=Annales+math%C3%A9matiques+Blaise+Pascal"},"results":[{"id":"W2586739936","doi":"10.5802/ambp.396","title":"Random matrices with log-range correlations, and log-Sobolev inequalities","year":2021,"lang":"lv","type":"preprint","venue":"Annales mathématiques Blaise Pascal","topic":"Random Matrices and Applications","field":"Mathematics","cited_by":2,"is_retracted":false,"has_abstract":true,"route_ca_aff":false,"route_ca_fund":true,"route_ca_venue":false,"route_about_ca":false,"ca_institutions":"","funders":"Banff International Research Station for Mathematical Innovation and Discovery; National Science Foundation","keywords":"Mathematics; Sobolev space; Bounded function; Sobolev inequality; Combinatorics; Eigenvalues and eigenvectors; Partition (number theory); Binary logarithm; Random matrix; Mathematical analysis; Physics; Quantum mechanics","score_opus":0.033601624754953506,"score_gpt":0.29414947967888266,"score_spread":0.2605478549239292,"validation_status":"score_only:v0-immature-baseline","prediction":{"id":"W2586739936","genre_codex":"methods","genre_gemma":"empirical","domain_codex":null,"domain_gemma":null,"model_version":"metacan-v3-hybrid-931329e0061c","genre_candidate":"empirical","genre_consensus":null,"domain_candidate":null,"domain_consensus":null,"prediction_status":"machine_predicted_unvalidated","genre_scores_codex":[0.103575446,0.011410912,0.80420023,0.01394413,0.0009547899,0.00022228151,0.0026353837,0.00065100304,0.062405746],"genre_scores_gemma":[0.8484532,0.012102638,0.06632872,0.0033971895,0.002657664,0.00084307924,0.003037154,0.0005853946,0.06259498],"study_design_codex":"theoretical_or_conceptual","study_design_gemma":"theoretical_or_conceptual","domain_scores_codex":[0.99775225,0.000899735,0.00008357721,0.00036926247,0.0004976581,0.00039747814],"domain_scores_gemma":[0.9750025,0.016994996,0.0026443768,0.0013178799,0.0024240408,0.0016162022],"candidate_categories":[],"consensus_categories":[],"category_scores_codex":[0.004818742,0.00269174,0.0014301055,0.0025940323,0.0010852515,0.003299266,0.0021921105,0.0021200064,0.008916001],"category_scores_gemma":[0.031690437,0.0010090994,0.0018259665,0.0019337531,0.0042305244,0.0071032317,0.0036019257,0.0059599215,0.0014763093],"study_design_candidate":"theoretical_or_conceptual","study_design_consensus":"theoretical_or_conceptual","about_ca_topic_candidate":false,"about_ca_topic_consensus":false,"about_ca_system_candidate":false,"about_ca_system_consensus":false,"study_design_scores_codex":[0.0001343065,0.000058573863,0.0016079965,0.000353972,0.000076713615,0.00047276972,0.00021251863,0.02908155,0.0014266453,0.9442636,0.010812372,0.011499063],"study_design_scores_gemma":[0.000040016712,0.00008387467,0.002023149,0.00013456246,0.000045211833,0.000386166,0.00015578052,0.3516013,0.00075732725,0.6394892,0.00520368,0.00007975224],"about_ca_topic_score_codex":0.006458072,"about_ca_topic_score_gemma":0.0043366235,"teacher_disagreement_score":0.008916001,"about_ca_system_score_codex":0.002612455,"about_ca_system_score_gemma":0.0024063156,"threshold_uncertainty_score":0.02982694},"labels":[],"label_agreement":null},{"id":"W2963298372","doi":"10.5802/ambp.336","title":"Monotone Hurwitz Numbers and the HCIZ Integral","year":2014,"lang":"fr","type":"article","venue":"Annales mathématiques Blaise Pascal","topic":"Random Matrices and Applications","field":"Mathematics","cited_by":92,"is_retracted":false,"has_abstract":true,"route_ca_aff":false,"route_ca_fund":true,"route_ca_venue":false,"route_about_ca":false,"ca_institutions":"","funders":"Natural Sciences and Engineering Research Council of Canada","keywords":"Mathematics; Monotone polygon; Convergence (economics); Integral equation; Pure mathematics; Neighbourhood (mathematics); Mathematical analysis; Applied mathematics; Geometry","score_opus":0.014373853660969894,"score_gpt":0.2791629631460853,"score_spread":0.2647891094851154,"validation_status":"score_only:v0-immature-baseline","prediction":{"id":"W2963298372","genre_codex":"empirical","genre_gemma":"empirical","domain_codex":null,"domain_gemma":null,"model_version":"metacan-v3-hybrid-931329e0061c","genre_candidate":"empirical","genre_consensus":"empirical","domain_candidate":null,"domain_consensus":null,"prediction_status":"machine_predicted_unvalidated","genre_scores_codex":[0.6258246,0.0035230233,0.22636211,0.002776297,0.00033216798,0.00007219384,0.0001436239,0.0002722672,0.14069372],"genre_scores_gemma":[0.98178804,0.00075588893,0.006035845,0.00021940739,0.00020970829,0.000043300395,0.000059291175,0.000058857375,0.010829669],"study_design_codex":"theoretical_or_conceptual","study_design_gemma":"theoretical_or_conceptual","domain_scores_codex":[0.99954873,0.000092591,0.000016675753,0.00007624882,0.00017956356,0.00008610371],"domain_scores_gemma":[0.9983407,0.00080322067,0.00025160445,0.00011565126,0.00023471689,0.0002541569],"candidate_categories":[],"consensus_categories":[],"category_scores_codex":[0.0008454819,0.0005729623,0.0005358778,0.0023449543,0.00079605414,0.001880942,0.0007390406,0.00062263664,0.006855865],"category_scores_gemma":[0.0046828557,0.00023444855,0.0004840834,0.00054082,0.0029710706,0.0022810977,0.0017030354,0.0016296454,0.0005673806],"study_design_candidate":"theoretical_or_conceptual","study_design_consensus":"theoretical_or_conceptual","about_ca_topic_candidate":false,"about_ca_topic_consensus":false,"about_ca_system_candidate":false,"about_ca_system_consensus":false,"study_design_scores_codex":[0.000009127865,0.0000050019435,0.00019303072,0.000028582024,0.000004508996,0.00007020159,0.00006627722,0.0015070916,0.00097591244,0.9952172,0.00027710164,0.0016459713],"study_design_scores_gemma":[0.000023348452,0.00003794269,0.0010231028,0.000036759535,0.000009880503,0.00034922207,0.00013214788,0.04913127,0.0014078354,0.9446274,0.0031961387,0.000024901465],"about_ca_topic_score_codex":0.0008766301,"about_ca_topic_score_gemma":0.0005553624,"teacher_disagreement_score":0.006855865,"about_ca_system_score_codex":0.001042611,"about_ca_system_score_gemma":0.00049366476,"threshold_uncertainty_score":0.022935212},"labels":[],"label_agreement":null},{"id":"W4407710219","doi":"10.5802/ambp.429","title":"Biharmonic Steklov operator on differential forms","year":2025,"lang":"en","type":"article","venue":"Annales mathématiques Blaise Pascal","topic":"Advanced Mathematical Modeling in Engineering","field":"Computer Science","cited_by":0,"is_retracted":false,"has_abstract":true,"route_ca_aff":true,"route_ca_fund":true,"route_ca_venue":false,"route_about_ca":false,"ca_institutions":"Francophone University Association","funders":"Université Libanaise; Agence Universitaire de la Francophonie; Université de Lorraine","keywords":"Biharmonic equation; Operator (biology); Differential operator; Differential (mechanical device); Mathematics; Pure mathematics; Mathematical analysis; Engineering; Chemistry; Aerospace engineering","score_opus":0.013462078410463006,"score_gpt":0.27264247735555136,"score_spread":0.2591803989450884,"validation_status":"score_only:v0-immature-baseline","prediction":{"id":"W4407710219","genre_codex":"methods","genre_gemma":"empirical","domain_codex":null,"domain_gemma":null,"model_version":"metacan-v3-hybrid-931329e0061c","genre_candidate":"empirical","genre_consensus":null,"domain_candidate":null,"domain_consensus":null,"prediction_status":"machine_predicted_unvalidated","genre_scores_codex":[0.32247534,0.0022688133,0.5882734,0.001787545,0.00040455905,0.00007766659,0.00016585519,0.00012472774,0.08442203],"genre_scores_gemma":[0.9037249,0.0016758954,0.06022132,0.00035330394,0.00040518475,0.00010204131,0.00019007912,0.00011960835,0.0332077],"study_design_codex":"theoretical_or_conceptual","study_design_gemma":"theoretical_or_conceptual","domain_scores_codex":[0.99967563,0.00008950237,0.000016072743,0.00005262747,0.000108737295,0.000057524412],"domain_scores_gemma":[0.99955326,0.000121562734,0.000070940325,0.000034759687,0.00011846656,0.000101052756],"candidate_categories":[],"consensus_categories":[],"category_scores_codex":[0.0005386547,0.0007541645,0.00056097883,0.0016183332,0.0006721084,0.0011447164,0.00059810356,0.0008952317,0.0035895514],"category_scores_gemma":[0.0014283505,0.000228885,0.0003403701,0.00077737635,0.0016517233,0.0024064803,0.0020564555,0.0014653361,0.00054759305],"study_design_candidate":"theoretical_or_conceptual","study_design_consensus":"theoretical_or_conceptual","about_ca_topic_candidate":false,"about_ca_topic_consensus":false,"about_ca_system_candidate":false,"about_ca_system_consensus":false,"study_design_scores_codex":[0.000022832144,0.000023306773,0.00019700051,0.000067547175,0.000006794706,0.00013087493,0.0002332444,0.007691609,0.014424334,0.9688402,0.00061421917,0.007748008],"study_design_scores_gemma":[0.000014803579,0.00007345184,0.0005747753,0.000044091765,0.000005614166,0.00036522222,0.00026387128,0.15601109,0.0042642606,0.83065647,0.0076969783,0.00002938361],"about_ca_topic_score_codex":0.0004874492,"about_ca_topic_score_gemma":0.00041507636,"teacher_disagreement_score":0.0035895514,"about_ca_system_score_codex":0.0006751283,"about_ca_system_score_gemma":0.00047236672,"threshold_uncertainty_score":0.01200819},"labels":[],"label_agreement":null}]}