https://m2.mtmt.hu/ hun 2026-04-30 16:00 JournalArticle 3333008 ADMIN_APPROVED true Cited By :1 Export Date: 3 January 2019 Cited By :2 Export Date: 5 September 2019 Funding details: European Research Council, 648017 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EP/H045112/1 Funding text 1: Abert's work is supported by a European Research Council Consolidator grant 648017 and a Magyar Tudom?nyos Akad?mia Lend?let Groups and Graph Limits grant. Gelander's work is supported by Israel Science Foundation-Moked grant 2095/15. Nikolov's work is supported by Engineering and Physical Sciences Research Council grant EP/H045112/1 and the Clay Mathematical Institute. Cited By :2 Export Date: 8 February 2020 Funding details: European Research Council, ERC, 648017 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1 Funding text 1: Abert's work is supported by a European Research Council Consolidator grant 648017 and a Magyar Tudom?nyos Akad?mia Lend?let Groups and Graph Limits grant. Gelander's work is supported by Israel Science Foundation-Moked grant 2095/15. Nikolov's work is supported by Engineering and Physical Sciences Research Council grant EP/H045112/1 and the Clay Mathematical Institute. Cited By :4 Export Date: 25 February 2021 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1, EP/H045112/2 Funding details: European Research Council, ERC, 648017 Funding text 1: Abert's work is supported by a European Research Council Consolidator grant 648017 and a Magyar Tudom?nyos Akad?mia Lend?let Groups and Graph Limits grant. Gelander's work is supported by Israel Science Foundation-Moked grant 2095/15. Nikolov's work is supported by Engineering and Physical Sciences Research Council grant EP/H045112/1 and the Clay Mathematical Institute. Cited By :4 Export Date: 26 February 2021 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1, EP/H045112/2 Funding details: European Research Council, ERC, 648017 Funding text 1: Abert's work is supported by a European Research Council Consolidator grant 648017 and a Magyar Tudom?nyos Akad?mia Lend?let Groups and Graph Limits grant. Gelander's work is supported by Israel Science Foundation-Moked grant 2095/15. Nikolov's work is supported by Engineering and Physical Sciences Research Council grant EP/H045112/1 and the Clay Mathematical Institute. Cited By :4 Export Date: 22 May 2021 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1, EP/H045112/2 Funding details: European Research Council, ERC, 648017 Funding text 1: Abert's work is supported by a European Research Council Consolidator grant 648017 and a Magyar Tudom?nyos Akad?mia Lend?let Groups and Graph Limits grant. Gelander's work is supported by Israel Science Foundation-Moked grant 2095/15. Nikolov's work is supported by Engineering and Physical Sciences Research Council grant EP/H045112/1 and the Clay Mathematical Institute. 0 2018-07-02T22:24:15.000+0000 false 3333008 2026-03-31T10:29:38.713+0000 2023-11-09T12:41:49.504+0000 2018-02-11T17:59:10.000+0000 true 10011747 Abért Miklós /api/author/10011747 Author Abért Miklós (Csoportelmélet) true 10011747 2024-06-28T06:57:39.208+0000 2019-01-24T13:14:05.937+0000 true 10015168 Szakonyi Erzsebet /api/admin/10015168 Admin Szakonyi Erzsebet (RAMKI admin 4) true 10015168 true false true 24 24 /api/publicationtype/24 PublicationType Folyóiratcikk 1 true 24 JournalArticle true 10000059 Article true 24 24 /api/publicationtype/24 PublicationType Folyóiratcikk 1 true 24 JournalArticle /api/subtype/10000059 Szakcikk SubType Szakcikk (Folyóiratcikk) 101 true 10000059 true 1 /api/category/1 Category Tudományos true 1 Abert, M true true /api/journal/1351 REVIEWED DUKE MATHEMATICAL JOURNAL 0012-7094 1547-7398 true false 1351 false 1351 true 0012-7094 1547-7398 Journal FOREIGN 166 15 2925 2964 2925 40 2017 We investigate the rank gradient and growth of torsion in homology in residually finite groups. As a tool, we introduce a new complexity notion for generating sets, using measured groupoids and combinatorial cost. As an application we prove the vanishing of the above invariants for Farber sequences of subgroups of right-angled groups. A group is right angled if it can be generated by a sequence of elements of infinite order such that any two consecutive elements commute. Most nonuniform lattices in higher rank simple Lie groups are right angled. We provide the first examples of uniform (cocompact) right-angled arithmetic groups in SL(n,ℝ), n ≥ 3, and SO(p, q) for some values of p, q. This is a class of lattices for which the congruence subgroup property is not known in general. By using rigidity theory and the notion of invariant random subgroups it follows that both the rank gradient and the homology torsion growth vanish for an arbitrary sequence of subgroups in any right-angled lattice in a higher rank simple Lie group. © 2017. 2018 703430 true true true false true false GREEN GREEN 2026-03-31 true http://real.mtak.hu/74284 25 0 22 12 1 21 21 17 17 18 18 10 10 15 10 0 25 15 22 12 0 7 7 Folyóiratcikk Journal Article 24 18 Könyvrészlet Chapter in Book 25 3 Könyv Book 23 1 Egyéb konferenciaközlemény Conference paper 31 0 Egyéb konferenciakötet Conference proceedings 32 0 Oltalmi formák Protection forms 26 0 Disszertáció Thesis 28 3 Egyéb Miscellaneous 29 0 Alkotás Achievement 22 0 Kutatási adat Research data 33 0 Folyóiratcikk Journal Article 24 0 0 0 Könyvrészlet Chapter in Book 25 0 0 0 Könyv Book 23 0 0 0 Egyéb konferenciaközlemény Conference paper 31 0 0 0 Egyéb konferenciakötet Conference proceedings 32 0 0 0 Oltalmi formák Protection forms 26 0 0 0 Disszertáció Thesis 28 0 0 0 Egyéb Miscellaneous 29 0 0 0 Alkotás Achievement 22 0 0 0 Kutatási adat Research data 33 0 0 0 2016 0 1 1 1 1 2017 0 2 1 2 1 2018 0 4 2 4 2 2019 0 2 1 2 1 2020 0 1 0 1 0 2021 0 1 1 1 1 2022 0 4 2 4 2 2023 0 3 3 3 3 2024 0 1 1 1 1 2025 0 6 3 6 3 D1 false 10011747 false false false 2018-02-11T18:01:26.000+0000 2018-02-11T18:01:22.000+0000 Algebra (HRN RAMKI); Csoportok és gráfok - Lendület (HRN RAMKI) 1 8 2 3 0 true Language 10002 /api/language/10002 Angol Angol English true 2 true PersonAuthorship 9806490 /api/authorship/9806490 Abert, M [Abért, Miklós (Csoportelmélet), szerző] Algebra (HRN RAMKI); Csoportok és gráfok - Lendület (HRN RAMKI) 1 0.333 true false Author 10011747 /api/author/10011747 Abért Miklós (Csoportelmélet) Abért Miklós true 10011747 true Abert M true false false AuthorshipType 1 /api/authorshiptype/1 Szerző 0 true 0 true false 27626481 true PersonAuthorship 9806491 /api/authorship/9806491 Gelander, T 2 0.33333334 false false Gelander T true false false AuthorshipType 1 /api/authorshiptype/1 Szerző 0 true 0 true false 27626480 true PersonAuthorship 9806492 /api/authorship/9806492 Nikolov, N 3 0.33333334 false true Nikolov N true false false AuthorshipType 1 /api/authorshiptype/1 Szerző 0 true 0 true false 27626479 true PublicationIdentifier 1272712 /api/publicationidentifier/1272712 DOI: 10.1215/00127094-2017-0020 PlainSource 6 /api/publicationsource/6 DOI PublicationSourceType 10001 /api/publicationsourcetype/10001 DOI true true true DOI DOI https://doi.org/@@@ true true 6 true false IDENTICAL 10.1215/00127094-2017-0020 https://doi.org/10.1215/00127094-2017-0020 false 1719011 true PublicationIdentifier 1272713 /api/publicationidentifier/1272713 REAL: 74284 SwordSource 36 /api/publicationsource/36 REAL PublicationSourceType 10007 /api/publicationsourcetype/10007 Repozitórium true true true REAL REAL http://real.mtak.hu/@@@ true true 36 true GREEN true NO 74284 http://real.mtak.hu/74284 false 1719014 true PublicationIdentifier 1272710 /api/publicationidentifier/1272710 WoS: 000413403400003 PlainSource 1 /api/publicationsource/1 WoS PublicationSourceType 10003 /api/publicationsourcetype/10003 Indexelő adatbázis false true true WoS WoS https://www.webofscience.com/wos/woscc/full-record/@@@ true true 1 true false IDENTICAL 000413403400003 https://www.webofscience.com/wos/woscc/full-record/000413403400003 false 1726973 true PublicationIdentifier 1272711 /api/publicationidentifier/1272711 Scopus: 85031006341 PlainSource 3 /api/publicationsource/3 Scopus PublicationSourceType 10003 /api/publicationsourcetype/10003 Indexelő adatbázis false true true Scopus Scopus http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-@@@ true true 3 true false IDENTICAL 85031006341 http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85031006341 false 1719010 true PublicationIdentifier 15126480 /api/publicationidentifier/15126480 Mathematical Reviews: MR3712168 PlainSource 7 /api/publicationsource/7 Mathematical Reviews PublicationSourceType 10003 /api/publicationsourcetype/10003 Indexelő adatbázis false true true Mathematical Reviews Mathematical Reviews https://mathscinet.ams.org/mathscinet-getitem?mr=@@@ true true 7 true MR3712168 https://mathscinet.ams.org/mathscinet-getitem?mr=MR3712168 true true PublicationIdentifier 1272714 /api/publicationidentifier/1272714 arXiv: 1509.01711 PlainSource 37 /api/publicationsource/37 arXiv PublicationSourceType 10007 /api/publicationsourcetype/10007 Repozitórium true true true arXiv http://arxiv.org/abs/@@@ true true 37 true false NO 1509.01711 http://arxiv.org/abs/1509.01711 false 1719013 true PublicationIdentifier 9648713 /api/publicationidentifier/9648713 Google scholar: 15453858907109079350 PlainSource 12 /api/publicationsource/12 Google scholar PublicationSourceType 10003 /api/publicationsourcetype/10003 Indexelő adatbázis false true true Google scholar http://scholar.Google.com/scholar?hl=en&lr=&cluster=@@@ true true 12 true NO 15453858907109079350 http://scholar.Google.com/scholar?hl=en&lr=&cluster=15453858907109079350 false 10039634 true PublicationIdentifier 9648714 /api/publicationidentifier/9648714 Google scholar hash: Njk-R8wid9YJ PlainSource 13 /api/publicationsource/13 Google scholar hash PublicationSourceType 10003 /api/publicationsourcetype/10003 Indexelő adatbázis false true true Google scholar hash Google scholar hash http://scholar.Google.com/scholar?hl=en&lr=&cluster=@@@ true true 13 true NO Njk-R8wid9YJ http://scholar.Google.com/scholar?hl=en&lr=&cluster=Njk-R8wid9YJ false 10039633 true Classification 10006 /api/classification/10006 Algebra true true Classification 10004 /api/classification/10004 Elméleti és alkalmazott matematika true true Classification 10003 /api/classification/10003 Matematika true true Classification 10002 /api/classification/10002 Természettudományok true true Classification 10001 /api/classification/10001 Tudomány true true SjrRating 10711047 /api/sjrrating/10711047 sjr:D1 (2017) Scopus - Mathematics (miscellaneous) DUKE MATHEMATICAL JOURNAL 0012-7094 1547-7398 5 0.1 journal RatingType 10002 /api/ratingtype/10002 sjr sjr true true ClassificationExternal 2601 /api/classificationexternal/2601 Scopus - Mathematics (miscellaneous) true 2601 true D1 DIRECT true true Reference 2292467 /api/reference/2292467 1. Abert, M., Bergeron, N., Biringer, I., Gelander, T., Nikolov, N., Raimbault, J., Samet, I., On the growth of Betti numbers of locally symmetric spaces (2011) C. R. Math. Acad. Sci. Paris, 349, pp. 831-835. , MR2835886 1 false true Reference 2292468 /api/reference/2292468 2. Abert, M., Bergeron, N., Biringer, I., Gelander, T., Nikolov, N., Raimbault, J., Samet, I., On the growth of L2-invariants for sequences of lattices in Lie groups (2017) Ann. of Math. (2), 185, pp. 711-790 2 false true Reference 2292469 /api/reference/2292469 3. Abert, M., Bergeron, N., Gaboriau, D., In preparation, p. 2961 3 false true Reference 2292470 /api/reference/2292470 4. Abert, M., Glasner, Y., Virág, B., Kesten's theorem for invariant random subgroups (2014) Duke Math. J, 163, pp. 465-488. , MR3165420 4 false true Reference 2292471 /api/reference/2292471 5. Abert, M., Nikolov, N., Rank gradient cost of groups and the rank versus Heegaard genus problem (2012) J. Eur. Math. Soc. (JEMS), 14, pp. 1657-1677. , MR2966663 5 false true Reference 2292472 /api/reference/2292472 6. Abert, M., Weiss, B., Bernoulli actions are weakly contained in any free action (2013) Ergodic Theory Dynam. Systems, 33, pp. 323-333. , MR3035287 6 false true Reference 2292473 /api/reference/2292473 7. Bader, U., Gelander, T., Sauer, R., Homology and homotopy complexity in negative curvature, , preprint, arXiv:1612.04871v3 7 false true Reference 2292474 /api/reference/2292474 8. Bergeron, N., Sengün, M.H., Venkatesh, A., Torsion homology growth and cycle complexity of arithmetic manifolds (2016) Duke Math. J, 165, pp. 1629-1693. , MR3513571 8 false true Reference 2292475 /api/reference/2292475 9. Bergeron, N., Venkatesh, A., The asymptotic growth of torsion homology for arithmetic groups (2013) J. Inst. Math. Jussieu, 12, pp. 391-447. , MR3028790 9 false true Reference 2292476 /api/reference/2292476 10. Brock, J.F., Dunfield, N.M., Injectivity radii of hyperbolic integer homology 3-spheres (2015) Geom. Topol, 19, pp. 497-523. , MR3318758 10 false true Reference 2292477 /api/reference/2292477 11. George, D.L., Wallach, N.R., Limit formulas for multiplicities in L2(Γ/G) (1978) Ann. of Math, 2 (107), pp. 133-150. , MR0492077 11 false true Reference 2292478 /api/reference/2292478 12. Delorme, P., Formules limites et formules asymptotiques pour les multiplicities dans L2(G/Γ) (1986) Duke Math. J, 53, pp. 691-731. , MR0860667 12 false true Reference 2292479 /api/reference/2292479 13. Elek, G., The combinatorial cost (2007) Enseign. Math. (2), 53, pp. 225-235. , MR2455943 13 false true Reference 2292480 /api/reference/2292480 14. Finis, T., Lapid, E., An approximation principle for congruence subgroups to appear J. Eur. Math. Soc. (JEMS), , preprint, arXiv:1308.3604v4 14 false true Reference 2292481 /api/reference/2292481 15. Finis, T., Lapid, E., An approximation principle for congruence subgroups II: Application to the limit multiplicity problem, , preprint, arXiv:1504.04795v1 15 false true Reference 2292482 /api/reference/2292482 16. Finis, T., Lapid, E., Müller, W., Limit multiplicities for principal congruence subgroups of GL.n/and SL.n/ (2014) J. Inst. Math. Jussieu, 14, pp. 589-638. , MR3352530 16 false true Reference 2292483 /api/reference/2292483 17. Gaboriau, D., Coût des relations d'équivalence et des groupes (2000) Invent. Math, 139, pp. 41-98. , MR1728876 17 false true Reference 2292484 /api/reference/2292484 18. Garland, H., Raghunathan, M.S., Fundamental domains for lattices in (R-)rank 1 semisimple Lie groups (1970) Ann. of Math. (2), 92, pp. 279-326. , MR0267041 18 false true Reference 2292485 /api/reference/2292485 19. Gelander, T., Volume versus rank of lattices (2011) J. Reine Angew. Math, 661, pp. 237-248. , MR2863908 19 false true Reference 2292486 /api/reference/2292486 20. Gelander, T., Kazhdan-Margulis theorem for invariant random subgroups (2017) Adv. Math, , published online 26 June 2017 20 false true Reference 2292487 /api/reference/2292487 21. Gelander, T., Levit, A., Invariant Random Subgroups Over Non-Archimedean Local Fields Preparation I; Gromov, M., Endomorphisms of symbolic algebraic varieties (1999) J. Eur. Math. Soc. (JEMS), 1, pp. 109-197. , MR1694588 21 false true Reference 2292488 /api/reference/2292488 22. Jacobson, N., (1985) Basic Algebra, I, , 2nd ed., Freeman, New York 22 false true Reference 2292489 /api/reference/2292489 23. Kar, A., Kropholler, P.H., Nikolov, N., On growth of homology torsion in amenable groups (2017) Math. Proc. Cambridge Philos. Soc, 162, pp. 337-351. , MR3604918 23 false true Reference 2292490 /api/reference/2292490 24. Kazhdan, D.A., On the connection of the dual space of a group with the structure of its closed subgroups (Russian (1967) Funkcional. Anal. i Priložen. 1, no, 1, pp. 71-74. , English translation in Funct. Anal. Appl. 1 (1967), 63-65. MR 0209390 24 false true Reference 2292491 /api/reference/2292491 25. Lackenby, M., Expanders rank and graphs of groups (2005) Israel J. Math, 146, pp. 357-370. , MR2151608 25 false true Reference 2292492 /api/reference/2292492 26. Lackenby, M., (2015) Personal communication, , June 26 false true Reference 2292493 /api/reference/2292493 27. Levit, A., The Nevo-Zimmer intermediate factor theorem over local fields (2017) Geom. Dedicata, 186, pp. 149-171. , MR3602889 27 false true Reference 2292494 /api/reference/2292494 28. Levitt, G., On the cost of generating an equivalence relation (1995) Ergodic Theory Dynam. Systems, 15, pp. 1173-1181. , MR1366313 28 false true Reference 2292495 /api/reference/2292495 29. Lubotzky, A., Martin, B., Polynomial representation growth and the congruence subgroup problem (2004) Israel J. Math, 144, pp. 293-316. , MR2121543 29 false true Reference 2292496 /api/reference/2292496 30. Lück, W., L2-Invariants: Theory and Applications to Geometry and K-Theory (2002) Ergeb. Math. Grenzgeb, 3, p. 44. , Springer, Berlin. MR 1926649 30 false true Reference 2292497 /api/reference/2292497 31. Lück, W., Survey on analytic and topological torsion" in The Legacy of Bernhard Riemann after One Hundred and Fifty Years, II (2016) Adv. Lect. Math. (ALM) 35.2, pp. 379-416. , Int. Press, Somerville, Mass 31 false true Reference 2292498 /api/reference/2292498 32. Margulis, G.A., Discrete Subgroups of Semisimple Lie Groups (1991) Ergeb. Math. Grenzgeb, 3, p. 17. , Springer, Berlin. MR 1090825 32 false true Reference 2292499 /api/reference/2292499 33. Ornstein, D.S., Weiss, B., Ergodic theory of amenable group actions (1980) I: The Rohlin lemma, Bull. Amer. Math. Soc. (N.S.), 2, pp. 161-164. , MR0551753 33 false true Reference 2292500 /api/reference/2292500 34. Platonov, V., Rapinchuk, A., Algebraic Groups and Number Theory (1994) Pure Appl. Math, p. 139. , Academic Press, Boston 34 false true Reference 2292501 /api/reference/2292501 35. Raghunathan, M.S., On the congruence subgroup problem (1976) Inst. Hautes études Sci. Publ. Math, 46, pp. 107-161. , MR0507030 35 false true Reference 2292502 /api/reference/2292502 36. Raghunathan, M.S., On the congruence subgroup problem (1986) II, Invent. Math, 85, pp. 73-117. , MR0842049 36 false true Reference 2292503 /api/reference/2292503 37. Sharma, R., Venkataramana, T.N., Generations for arithmetic groups (2005) Geom. Dedicata, 114, pp. 103-146. , MR2174097 37 false true Reference 2292504 /api/reference/2292504 38. Weiss, B., Sofic groups and dynamical systems (2000) Sankhyā Ser. A, 62, pp. 350-359. , MR1803462 38 false true /api/publication/3333008 Abert M et al. Rank, combinatorial cost, and homology torsion growth in higher rank lattices. (2017) DUKE MATHEMATICAL JOURNAL 0012-7094 1547-7398 166 15 2925-2964<div class="JournalArticle Publication long-list"> <div class="authors"> <img title="Forrásközlemény" style="float: left" src="/frontend/resources/grid/publication-core-icon.png"> <img title="Idézőközlemény" style="float: left" src="/frontend/resources/grid/publication-citation-icon.png"> <div class="autype autype0"> <span class="author-name" mtid="10011747"><a href="/gui2/?type=authors&mode=browse&sel=10011747" target="_blank">Abert M (<span class="authorship-author-name">Abért Miklós</span> <span class="authorAux-mtmt"> Csoportelmélet</span>) </a> </span> <span class="author-affil"><span title="MTA Rényi Alfréd Matematikai Kutatóintézet">MTA RAMKI</span>/Algebra; <span title="MTA Rényi Alfréd Matematikai Kutatóintézet">MTA RAMKI</span>/Csoportok és gráfok - Lendület</span> ;&nbsp;&nbsp;&nbsp; <span class="author-name" >Gelander T </span> ;&nbsp;&nbsp;&nbsp; <span class="author-name" >Nikolov N </span> </div> </div> <div class="title"><a href="/gui2/?mode=browse&params=publication;3333008" target="_blank">Rank, combinatorial cost, and homology torsion growth in higher rank lattices</a></div> <div> <span class="journal-title">DUKE MATHEMATICAL JOURNAL</span> <span class="journal-issn">(<a target="_blank" href="https://portal.issn.org/resource/ISSN/0012-7094">0012-7094</a> <a target="_blank" href="https://portal.issn.org/resource/ISSN/1547-7398">1547-7398</a>)</span>: <span class="journal-volume">166</span> <span class="journal-issue">15</span> <span class="page"> pp 2925-2964 </span> <span class="year">(2017)</span> </div> <div class="pub-footer"> <span class="language" xmlns="http://www.w3.org/1999/html">Nyelv: Angol | </span> <span class="identifiers"> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="10.1215/00127094-2017-0020" target="_blank" href="https://doi.org/10.1215/00127094-2017-0020"> DOI </a> </span> <span class="id identifier oa_GREEN" title=" Green "> <a style="color:black" title="74284" target="_blank" href="http://real.mtak.hu/74284"> REAL </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="000413403400003" target="_blank" href="https://www.webofscience.com/wos/woscc/full-record/000413403400003"> WoS </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:blue" title="85031006341" target="_blank" href="http://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85031006341"> Scopus </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="MR3712168" target="_blank" href="https://mathscinet.ams.org/mathscinet-getitem?mr=MR3712168"> Mathematical Reviews </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="1509.01711" target="_blank" href="http://arxiv.org/abs/1509.01711"> arXiv </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="15453858907109079350" target="_blank" href="http://scholar.Google.com/scholar?hl=en&lr=&cluster=15453858907109079350"> Google scholar </a> </span> <span class="id identifier oa_none" title="none"> <a style="color:black" title="Njk-R8wid9YJ" target="_blank" href="http://scholar.Google.com/scholar?hl=en&lr=&cluster=Njk-R8wid9YJ"> Google scholar hash </a> </span> </span> <OnlyViewableByAuthor><div class="ratings"> <div class="journal-subject">Folyóirat szakterülete: Scopus - Mathematics (miscellaneous)&nbsp;&nbsp;&nbsp;SJR indikátor:&nbsp;D1</div> </div></OnlyViewableByAuthor> <div class="publication-citation" style="margin-left: 0.5cm;"> <span title="Nyilvános idézőközlemények összesen, említések nélkül" class="citingPub-count">Nyilvános idéző összesen: 25</span> | Független: 15 | Függő: 10 | Nem jelölt: 0 | WoS jelölt: 17 | Scopus jelölt:&nbsp;17 | WoS/Scopus jelölt:&nbsp;18 | DOI jelölt:&nbsp;21 </div> <div class="publication-citation"> <a target="_blank" href="/api/publication?cond=citations.related;eq;3333008&sort=publishedYear,desc&sort=title"> Idézett közlemények száma: 7 </a> </div> <div class="mtid"><span class="long-pub-mtid">Közlemény: 3333008</span> | <span class="status-data status-ADMIN_APPROVED"> Admin láttamozott </span> <span class="oldId">Régi azonosító: 3333008</span> | Forrás Idéző | <span class="type-subtype">Folyóiratcikk ( Szakcikk ) </span> | <span class="pub-category">Tudományos</span> | <span class="publication-sourceOfData">Scopus</span> </div> <div class="lastModified">Utolsó módosítás: 2023.11.09. 13:41 Vándor Andrea (VA, admin) </div> <pre class="comment" style="margin-top: 0; margin-bottom: 0;"><u>Megjegyzés</u>: Cited By :1 Export Date: 3 January 2019 Cited By :2 Export Date: 5 September 2019 Funding details: European Research Council, 648017 Funding details: 2095/15 Funding details: Engineering and Physical Sciences Research Council, EP/H045112/1 Funding text ...</pre> </div></div>