[{"isi":1,"date_created":"2025-08-31T22:01:31Z","quality_controlled":"1","project":[{"_id":"26AEDAB2-B435-11E9-9278-68D0E5697425","name":"New frontiers of the Manin conjecture","call_identifier":"FWF","grant_number":"P32428"},{"grant_number":"P36278","_id":"bd8a4fdc-d553-11ed-ba76-80a0167441a3","name":"Rational curves via function field analytic number theory"}],"_id":"20249","oa_version":"Published Version","scopus_import":"1","doi":"10.1007/s00029-025-01074-1","language":[{"iso":"eng"}],"file_date_updated":"2025-09-03T06:44:44Z","OA_place":"publisher","article_type":"original","arxiv":1,"publication_identifier":{"issn":["1022-1824"],"eissn":["1420-9020"]},"user_id":"317138e5-6ab7-11ef-aa6d-ffef3953e345","article_processing_charge":"Yes (via OA deal)","title":"Integral points on cubic surfaces: heuristics and numerics","day":"01","external_id":{"arxiv":["2407.16315"],"isi":["001552779800001"]},"oa":1,"type":"journal_article","PlanS_conform":"1","department":[{"_id":"TiBr"}],"year":"2025","OA_type":"hybrid","publication_status":"published","publisher":"Springer Nature","date_updated":"2025-09-30T14:29:25Z","intvolume":"        31","citation":{"ista":"Browning TD, Wilsch FA. 2025. Integral points on cubic surfaces: heuristics and numerics. Selecta Mathematica New Series. 31(4), 81.","apa":"Browning, T. D., &#38; Wilsch, F. A. (2025). Integral points on cubic surfaces: heuristics and numerics. <i>Selecta Mathematica New Series</i>. Springer Nature. <a href=\"https://doi.org/10.1007/s00029-025-01074-1\">https://doi.org/10.1007/s00029-025-01074-1</a>","mla":"Browning, Timothy D., and Florian Alexander Wilsch. “Integral Points on Cubic Surfaces: Heuristics and Numerics.” <i>Selecta Mathematica New Series</i>, vol. 31, no. 4, 81, Springer Nature, 2025, doi:<a href=\"https://doi.org/10.1007/s00029-025-01074-1\">10.1007/s00029-025-01074-1</a>.","short":"T.D. Browning, F.A. Wilsch, Selecta Mathematica New Series 31 (2025).","ieee":"T. D. Browning and F. A. Wilsch, “Integral points on cubic surfaces: heuristics and numerics,” <i>Selecta Mathematica New Series</i>, vol. 31, no. 4. Springer Nature, 2025.","chicago":"Browning, Timothy D, and Florian Alexander Wilsch. “Integral Points on Cubic Surfaces: Heuristics and Numerics.” <i>Selecta Mathematica New Series</i>. Springer Nature, 2025. <a href=\"https://doi.org/10.1007/s00029-025-01074-1\">https://doi.org/10.1007/s00029-025-01074-1</a>.","ama":"Browning TD, Wilsch FA. Integral points on cubic surfaces: heuristics and numerics. <i>Selecta Mathematica New Series</i>. 2025;31(4). doi:<a href=\"https://doi.org/10.1007/s00029-025-01074-1\">10.1007/s00029-025-01074-1</a>"},"abstract":[{"lang":"eng","text":"We develop a heuristic for the density of integer points on affine cubic surfaces. Our heuristic applies to smooth surfaces defined by cubic polynomials that are log K3, but it can also be adjusted to handle singular cubic surfaces. We compare our heuristic to Heath-Brown’s prediction for sums of three cubes, as well as to asymptotic formulae in the literature around Zagier’s work on the Markoff cubic surface, and work of Baragar and Umeda on further surfaces of Markoff-type. We also test our heuristic against numerical data for several families of cubic surfaces."}],"corr_author":"1","has_accepted_license":"1","date_published":"2025-09-01T00:00:00Z","tmp":{"short":"CC BY (4.0)","name":"Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)","image":"/images/cc_by.png","legal_code_url":"https://creativecommons.org/licenses/by/4.0/legalcode"},"file":[{"relation":"main_file","checksum":"89352f1f7e8d2b367ae5f4e9bf9eb1f5","date_updated":"2025-09-03T06:44:44Z","creator":"dernst","access_level":"open_access","date_created":"2025-09-03T06:44:44Z","file_size":2484757,"content_type":"application/pdf","file_name":"2025_SelectaMathematica_Browning.pdf","success":1,"file_id":"20281"}],"month":"09","acknowledgement":"The authors owe a debt of thanks to Yonatan Harpaz for asking about circle method heuristics for log K3 surfaces. His contribution to the resulting discussion is gratefully acknowledged. Thanks are also due to Andrew Sutherland for help with numerical data for the equation x^3 + y^3 + z^3 = 1, together with Alex Gamburd, Amit Ghosh, Peter Sarnak and Matteo Verzobio for their interest in this paper. Special thanks are due to Victor Wang for helpful conversations about the circle method heuristics and to the anonymous referee for several useful comments. While working on this paper, the authors were supported by a FWF grant (DOI 10.55776/P32428), and the first author was supported by a further FWF grant (DOI 10.55776/P36278) and a grant from the School of Mathematics at the Institute for Advanced Study in Princeton.\r\nOpen access funding provided by Institute of Science and Technology (IST Austria).","volume":31,"article_number":"81","ddc":["500"],"publication":"Selecta Mathematica New Series","issue":"4","status":"public","author":[{"last_name":"Browning","orcid":"0000-0002-8314-0177","first_name":"Timothy D","id":"35827D50-F248-11E8-B48F-1D18A9856A87","full_name":"Browning, Timothy D"},{"id":"560601DA-8D36-11E9-A136-7AC1E5697425","full_name":"Wilsch, Florian Alexander","orcid":"0000-0001-7302-8256","last_name":"Wilsch","first_name":"Florian Alexander"}]},{"type":"journal_article","oa":1,"day":"26","external_id":{"arxiv":["2206.15240"],"isi":["001148959100001"]},"publisher":"Springer Nature","year":"2024","publication_status":"published","department":[{"_id":"TiBr"}],"user_id":"2DF688A6-F248-11E8-B48F-1D18A9856A87","publication_identifier":{"issn":["1022-1824"],"eissn":["1420-9020"]},"arxiv":1,"title":"On the local-global principle for isogenies of abelian surfaces","article_processing_charge":"Yes (via OA deal)","doi":"10.1007/s00029-023-00908-0","scopus_import":"1","oa_version":"Published Version","_id":"12312","article_type":"original","file_date_updated":"2024-07-22T09:33:58Z","language":[{"iso":"eng"}],"date_created":"2023-01-16T11:45:53Z","isi":1,"quality_controlled":"1","publication":"Selecta Mathematica","issue":"2","author":[{"full_name":"Lombardo, Davide","first_name":"Davide","last_name":"Lombardo"},{"last_name":"Verzobio","orcid":"0000-0002-0854-0306","first_name":"Matteo","full_name":"Verzobio, Matteo","id":"7aa8f170-131e-11ed-88e1-a9efd01027cb"}],"status":"public","file":[{"file_id":"17298","file_name":"2024_SelectaMath_Lombardo.pdf","success":1,"content_type":"application/pdf","file_size":1301415,"date_created":"2024-07-22T09:33:58Z","access_level":"open_access","date_updated":"2024-07-22T09:33:58Z","creator":"dernst","checksum":"ae75441420aabd80c5828bce38272ba1","relation":"main_file"}],"ddc":["510"],"article_number":"18","acknowledgement":"It is a pleasure to thank Samuele Anni for his interest in this project and for several discussions on the topic of this paper, which led in particular to Remark 6.30 and to a better understanding of the difficulties with [6]. We also thank John Cullinan for correspondence about [6] and Barinder Banwait for his many insightful comments on the first version of this paper. Finally, we thank the referee for their thorough reading of the manuscript.\r\nOpen access funding provided by Università di Pisa within the CRUI-CARE Agreement. The authors have been partially supported by MIUR (Italy) through PRIN 2017 “Geometric, algebraic and analytic methods in arithmetic\" and PRIN 2022 “Semiabelian varieties, Galois representations and related Diophantine problems\", and by the University of Pisa through PRA 2018-19 and 2022 “Spazi di moduli, rappresentazioni e strutture combinatorie\". The first author is a member of the INdAM group GNSAGA.","volume":30,"month":"01","has_accepted_license":"1","corr_author":"1","abstract":[{"text":"Let $\\ell$ be a prime number. We classify the subgroups $G$ of $\\operatorname{Sp}_4(\\mathbb{F}_\\ell)$ and $\\operatorname{GSp}_4(\\mathbb{F}_\\ell)$ that act irreducibly on $\\mathbb{F}_\\ell^4$, but such that every element of $G$ fixes an $\\mathbb{F}_\\ell$-vector subspace of dimension 1. We use this classification to prove that the local-global principle for isogenies of degree $\\ell$ between abelian surfaces over number fields holds in many cases -- in particular, whenever the abelian surface has non-trivial endomorphisms and $\\ell$ is large enough with respect to the field of definition. Finally, we prove that there exist arbitrarily large primes $\\ell$ for which some abelian surface\r\n$A/\\mathbb{Q}$ fails the local-global principle for isogenies of degree $\\ell$.","lang":"eng"}],"citation":{"apa":"Lombardo, D., &#38; Verzobio, M. (2024). On the local-global principle for isogenies of abelian surfaces. <i>Selecta Mathematica</i>. Springer Nature. <a href=\"https://doi.org/10.1007/s00029-023-00908-0\">https://doi.org/10.1007/s00029-023-00908-0</a>","ieee":"D. Lombardo and M. Verzobio, “On the local-global principle for isogenies of abelian surfaces,” <i>Selecta Mathematica</i>, vol. 30, no. 2. Springer Nature, 2024.","short":"D. Lombardo, M. Verzobio, Selecta Mathematica 30 (2024).","mla":"Lombardo, Davide, and Matteo Verzobio. “On the Local-Global Principle for Isogenies of Abelian Surfaces.” <i>Selecta Mathematica</i>, vol. 30, no. 2, 18, Springer Nature, 2024, doi:<a href=\"https://doi.org/10.1007/s00029-023-00908-0\">10.1007/s00029-023-00908-0</a>.","chicago":"Lombardo, Davide, and Matteo Verzobio. “On the Local-Global Principle for Isogenies of Abelian Surfaces.” <i>Selecta Mathematica</i>. Springer Nature, 2024. <a href=\"https://doi.org/10.1007/s00029-023-00908-0\">https://doi.org/10.1007/s00029-023-00908-0</a>.","ama":"Lombardo D, Verzobio M. On the local-global principle for isogenies of abelian surfaces. <i>Selecta Mathematica</i>. 2024;30(2). doi:<a href=\"https://doi.org/10.1007/s00029-023-00908-0\">10.1007/s00029-023-00908-0</a>","ista":"Lombardo D, Verzobio M. 2024. On the local-global principle for isogenies of abelian surfaces. Selecta Mathematica. 30(2), 18."},"tmp":{"short":"CC BY (4.0)","name":"Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)","image":"/images/cc_by.png","legal_code_url":"https://creativecommons.org/licenses/by/4.0/legalcode"},"date_published":"2024-01-26T00:00:00Z","date_updated":"2025-08-05T13:26:34Z","intvolume":"        30"},{"article_type":"original","language":[{"iso":"eng"}],"OA_place":"repository","doi":"10.1007/s00029-023-00914-2","_id":"14930","scopus_import":"1","oa_version":"Preprint","quality_controlled":"1","date_created":"2024-02-04T23:00:53Z","isi":1,"OA_type":"green","year":"2024","publication_status":"published","publisher":"Springer Nature","department":[{"_id":"TaHa"}],"main_file_link":[{"open_access":"1","url":"https://doi.org/10.48550/arXiv.1810.01818"}],"type":"journal_article","day":"27","external_id":{"isi":["001150684300001"],"arxiv":["1810.01818"]},"oa":1,"article_processing_charge":"No","title":"Locally free representations of quivers over commutative Frobenius algebras","publication_identifier":{"issn":["1022-1824"],"eissn":["1420-9020"]},"user_id":"317138e5-6ab7-11ef-aa6d-ffef3953e345","arxiv":1,"date_published":"2024-01-27T00:00:00Z","abstract":[{"text":"In this paper we investigate locally free representations of a quiver Q over a commutative Frobenius algebra R by arithmetic Fourier transform. When the base field is finite we prove that the number of isomorphism classes of absolutely indecomposable locally free representations of fixed rank is independent of the orientation of Q. We also prove that the number of isomorphism classes of locally free absolutely indecomposable representations of the preprojective algebra of Q over R equals the number of isomorphism classes of locally free absolutely indecomposable representations of Q over R[t]/(t2). Using these results together with results of Geiss, Leclerc and Schröer we give, when k is algebraically closed, a classification of pairs (Q, R) such that the set of isomorphism classes of indecomposable locally free representations of Q over R is finite. Finally when the representation is free of rank 1 at each vertex of Q, we study the function that counts the number of isomorphism classes of absolutely indecomposable locally free representations of Q over the Frobenius algebra Fq[t]/(tr). We prove that they are polynomial in q and their generating function is rational and satisfies a functional equation.","lang":"eng"}],"citation":{"ista":"Hausel T, Letellier E, Rodriguez-Villegas F. 2024. Locally free representations of quivers over commutative Frobenius algebras. Selecta Mathematica. 30(2), 20.","chicago":"Hausel, Tamás, Emmanuel Letellier, and Fernando Rodriguez-Villegas. “Locally Free Representations of Quivers over Commutative Frobenius Algebras.” <i>Selecta Mathematica</i>. Springer Nature, 2024. <a href=\"https://doi.org/10.1007/s00029-023-00914-2\">https://doi.org/10.1007/s00029-023-00914-2</a>.","ama":"Hausel T, Letellier E, Rodriguez-Villegas F. Locally free representations of quivers over commutative Frobenius algebras. <i>Selecta Mathematica</i>. 2024;30(2). doi:<a href=\"https://doi.org/10.1007/s00029-023-00914-2\">10.1007/s00029-023-00914-2</a>","apa":"Hausel, T., Letellier, E., &#38; Rodriguez-Villegas, F. (2024). Locally free representations of quivers over commutative Frobenius algebras. <i>Selecta Mathematica</i>. Springer Nature. <a href=\"https://doi.org/10.1007/s00029-023-00914-2\">https://doi.org/10.1007/s00029-023-00914-2</a>","mla":"Hausel, Tamás, et al. “Locally Free Representations of Quivers over Commutative Frobenius Algebras.” <i>Selecta Mathematica</i>, vol. 30, no. 2, 20, Springer Nature, 2024, doi:<a href=\"https://doi.org/10.1007/s00029-023-00914-2\">10.1007/s00029-023-00914-2</a>.","short":"T. Hausel, E. Letellier, F. Rodriguez-Villegas, Selecta Mathematica 30 (2024).","ieee":"T. Hausel, E. Letellier, and F. Rodriguez-Villegas, “Locally free representations of quivers over commutative Frobenius algebras,” <i>Selecta Mathematica</i>, vol. 30, no. 2. Springer Nature, 2024."},"intvolume":"        30","date_updated":"2025-09-04T11:56:33Z","status":"public","author":[{"first_name":"Tamás","orcid":"0000-0002-9582-2634","last_name":"Hausel","id":"4A0666D8-F248-11E8-B48F-1D18A9856A87","full_name":"Hausel, Tamás"},{"first_name":"Emmanuel","last_name":"Letellier","full_name":"Letellier, Emmanuel"},{"last_name":"Rodriguez-Villegas","first_name":"Fernando","full_name":"Rodriguez-Villegas, Fernando"}],"issue":"2","publication":"Selecta Mathematica","acknowledgement":"Special thanks go to Christof Geiss, Bernard Leclerc and Jan Schröer for explaining their work but also for sharing some unpublished results with us. We also thank the referee for many useful suggestions. We would like to thank Tommaso Scognamiglio for pointing out a mistake in the proof of Proposition 5.17 in an earlier version of the paper. We would like also to thank Alexander Beilinson, Bill Crawley-Boevey, Joel Kamnitzer, and Peng Shan for useful discussions.","volume":30,"article_number":"20","month":"01"},{"date_created":"2021-09-12T22:01:22Z","isi":1,"project":[{"_id":"B67AFEDC-15C9-11EA-A837-991A96BB2854","name":"IST Austria Open Access Fund"}],"quality_controlled":"1","doi":"10.1007/s00029-021-00698-3","scopus_import":"1","oa_version":"Published Version","_id":"9998","article_type":"original","language":[{"iso":"eng"}],"file_date_updated":"2021-09-13T11:31:34Z","user_id":"4359f0d1-fa6c-11eb-b949-802e58b17ae8","publication_identifier":{"eissn":["1420-9020"],"issn":["1022-1824"]},"title":"Quantum K-theory of quiver varieties and many-body systems","article_processing_charge":"Yes (via OA deal)","type":"journal_article","oa":1,"external_id":{"isi":["000692795200001"]},"day":"30","publisher":"Springer Nature","publication_status":"published","year":"2021","department":[{"_id":"TaHa"}],"date_updated":"2025-04-15T06:53:09Z","intvolume":"        27","has_accepted_license":"1","abstract":[{"text":"We define quantum equivariant K-theory of Nakajima quiver varieties. We discuss type A in detail as well as its connections with quantum XXZ spin chains and trigonometric Ruijsenaars-Schneider models. Finally we study a limit which produces a K-theoretic version of results of Givental and Kim, connecting quantum geometry of flag varieties and Toda lattice.","lang":"eng"}],"citation":{"ama":"Koroteev P, Pushkar P, Smirnov AV, Zeitlin AM. Quantum K-theory of quiver varieties and many-body systems. <i>Selecta Mathematica</i>. 2021;27(5). doi:<a href=\"https://doi.org/10.1007/s00029-021-00698-3\">10.1007/s00029-021-00698-3</a>","chicago":"Koroteev, Peter, Petr Pushkar, Andrey V. Smirnov, and Anton M. Zeitlin. “Quantum K-Theory of Quiver Varieties and Many-Body Systems.” <i>Selecta Mathematica</i>. Springer Nature, 2021. <a href=\"https://doi.org/10.1007/s00029-021-00698-3\">https://doi.org/10.1007/s00029-021-00698-3</a>.","mla":"Koroteev, Peter, et al. “Quantum K-Theory of Quiver Varieties and Many-Body Systems.” <i>Selecta Mathematica</i>, vol. 27, no. 5, 87, Springer Nature, 2021, doi:<a href=\"https://doi.org/10.1007/s00029-021-00698-3\">10.1007/s00029-021-00698-3</a>.","short":"P. Koroteev, P. Pushkar, A.V. Smirnov, A.M. Zeitlin, Selecta Mathematica 27 (2021).","ieee":"P. Koroteev, P. Pushkar, A. V. Smirnov, and A. M. Zeitlin, “Quantum K-theory of quiver varieties and many-body systems,” <i>Selecta Mathematica</i>, vol. 27, no. 5. Springer Nature, 2021.","apa":"Koroteev, P., Pushkar, P., Smirnov, A. V., &#38; Zeitlin, A. M. (2021). Quantum K-theory of quiver varieties and many-body systems. <i>Selecta Mathematica</i>. Springer Nature. <a href=\"https://doi.org/10.1007/s00029-021-00698-3\">https://doi.org/10.1007/s00029-021-00698-3</a>","ista":"Koroteev P, Pushkar P, Smirnov AV, Zeitlin AM. 2021. Quantum K-theory of quiver varieties and many-body systems. Selecta Mathematica. 27(5), 87."},"tmp":{"short":"CC BY (4.0)","name":"Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)","image":"/images/cc_by.png","legal_code_url":"https://creativecommons.org/licenses/by/4.0/legalcode"},"date_published":"2021-08-30T00:00:00Z","file":[{"checksum":"beadc5a722ffb48190e1e63ee2dbfee5","relation":"main_file","date_created":"2021-09-13T11:31:34Z","access_level":"open_access","date_updated":"2021-09-13T11:31:34Z","creator":"cchlebak","content_type":"application/pdf","file_size":584648,"file_id":"10010","file_name":"2021_SelectaMath_Koroteev.pdf","success":1}],"ddc":["530"],"article_number":"87","volume":27,"acknowledgement":"First of all we would like to thank Andrei Okounkov for invaluable discussions, advises and sharing with us his fantastic viewpoint on modern quantum geometry. We are also grateful to D. Korb and Z. Zhou for their interest and comments. The work of A. Smirnov was supported in part by RFBR Grants under Numbers 15-02-04175 and 15-01-04217 and in part by NSF Grant DMS–2054527. The work of P. Koroteev, A.M. Zeitlin and A. Smirnov is supported in part by AMS Simons travel Grant. A. M. Zeitlin is partially supported by Simons Collaboration Grant, Award ID: 578501. Open access funding provided by Institute of Science and Technology (IST Austria).","month":"08","issue":"5","publication":"Selecta Mathematica","author":[{"full_name":"Koroteev, Peter","first_name":"Peter","last_name":"Koroteev"},{"last_name":"Pushkar","first_name":"Petr","full_name":"Pushkar, Petr","id":"151DCEB6-9EC3-11E9-8480-ABECE5697425"},{"last_name":"Smirnov","first_name":"Andrey V.","full_name":"Smirnov, Andrey V."},{"full_name":"Zeitlin, Anton M.","last_name":"Zeitlin","first_name":"Anton M."}],"status":"public"},{"date_published":"2020-04-15T00:00:00Z","tmp":{"short":"CC BY (4.0)","name":"Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)","image":"/images/cc_by.png","legal_code_url":"https://creativecommons.org/licenses/by/4.0/legalcode"},"abstract":[{"text":"For any free oriented Borel–Moore homology theory A, we construct an associative product on the A-theory of the stack of Higgs torsion sheaves over a projective curve C. We show that the resulting algebra AHa0C admits a natural shuffle presentation, and prove it is faithful when A is replaced with usual Borel–Moore homology groups. We also introduce moduli spaces of stable triples, heavily inspired by Nakajima quiver varieties, whose A-theory admits an AHa0C-action. These triples can be interpreted as certain sheaves on PC(ωC⊕OC). In particular, we obtain an action of AHa0C on the cohomology of Hilbert schemes of points on T∗C.","lang":"eng"}],"citation":{"ama":"Minets S. Cohomological Hall algebras for Higgs torsion sheaves, moduli of triples and sheaves on surfaces. <i>Selecta Mathematica, New Series</i>. 2020;26(2). doi:<a href=\"https://doi.org/10.1007/s00029-020-00553-x\">10.1007/s00029-020-00553-x</a>","chicago":"Minets, Sasha. “Cohomological Hall Algebras for Higgs Torsion Sheaves, Moduli of Triples and Sheaves on Surfaces.” <i>Selecta Mathematica, New Series</i>. Springer Nature, 2020. <a href=\"https://doi.org/10.1007/s00029-020-00553-x\">https://doi.org/10.1007/s00029-020-00553-x</a>.","ieee":"S. Minets, “Cohomological Hall algebras for Higgs torsion sheaves, moduli of triples and sheaves on surfaces,” <i>Selecta Mathematica, New Series</i>, vol. 26, no. 2. Springer Nature, 2020.","short":"S. Minets, Selecta Mathematica, New Series 26 (2020).","mla":"Minets, Sasha. “Cohomological Hall Algebras for Higgs Torsion Sheaves, Moduli of Triples and Sheaves on Surfaces.” <i>Selecta Mathematica, New Series</i>, vol. 26, no. 2, 30, Springer Nature, 2020, doi:<a href=\"https://doi.org/10.1007/s00029-020-00553-x\">10.1007/s00029-020-00553-x</a>.","apa":"Minets, S. (2020). Cohomological Hall algebras for Higgs torsion sheaves, moduli of triples and sheaves on surfaces. <i>Selecta Mathematica, New Series</i>. Springer Nature. <a href=\"https://doi.org/10.1007/s00029-020-00553-x\">https://doi.org/10.1007/s00029-020-00553-x</a>","ista":"Minets S. 2020. Cohomological Hall algebras for Higgs torsion sheaves, moduli of triples and sheaves on surfaces. Selecta Mathematica, New Series. 26(2), 30."},"has_accepted_license":"1","corr_author":"1","intvolume":"        26","date_updated":"2025-05-20T10:38:32Z","author":[{"first_name":"Sasha","orcid":"0000-0003-3883-1806","last_name":"Minets","id":"3E7C5304-F248-11E8-B48F-1D18A9856A87","full_name":"Minets, Sasha"}],"status":"public","issue":"2","publication":"Selecta Mathematica, New Series","month":"04","article_number":"30","ddc":["510"],"volume":26,"file":[{"file_size":792469,"content_type":"application/pdf","file_name":"2020_SelectaMathematica_Minets.pdf","file_id":"7690","relation":"main_file","checksum":"2368c4662629b4759295eb365323b2ad","creator":"dernst","date_updated":"2020-07-14T12:48:02Z","date_created":"2020-04-28T10:57:58Z","access_level":"open_access"}],"file_date_updated":"2020-07-14T12:48:02Z","language":[{"iso":"eng"}],"article_type":"original","oa_version":"Published Version","scopus_import":"1","_id":"7683","doi":"10.1007/s00029-020-00553-x","quality_controlled":"1","project":[{"_id":"B67AFEDC-15C9-11EA-A837-991A96BB2854","name":"IST Austria Open Access Fund"}],"isi":1,"date_created":"2020-04-26T22:00:44Z","department":[{"_id":"TaHa"}],"publisher":"Springer Nature","year":"2020","publication_status":"published","oa":1,"day":"15","external_id":{"isi":["000526036400001"],"arxiv":["1801.01429"]},"type":"journal_article","title":"Cohomological Hall algebras for Higgs torsion sheaves, moduli of triples and sheaves on surfaces","article_processing_charge":"Yes (via OA deal)","arxiv":1,"user_id":"9947682f-b9fa-11ee-9c4a-b3ffaafe6614","publication_identifier":{"issn":["1022-1824"],"eissn":["1420-9020"]}}]