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      <comment>Cited By :29            
            Export Date: 8 February 2020            
            Correspondence Address: Abért, M.; Alfréd Rényi Institute of Mathematics, Reáltanoda utca 13-15, H-1053 Budapest, Hungary; email: abert@renyi.hu            
            Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1
Cited By :35            
            Export Date: 22 May 2021            
            Correspondence Address: Abért, M.; Alfréd Rényi Institute of Mathematics, Reáltanoda utca 13-15, H-1053 Budapest, Hungary; email: abert@renyi.hu            
            Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1</comment>
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          <mtid>1573008</mtid>
          <link>/api/reference/1573008</link>
          <label>3. Abert, M., Virag, B., Dimension and randomness in groups acting on rooted trees (2005) Journal of the American Mathematical Society, 18 (1), pp. 157-192. ,  PII S0894034704004679, DOI: 10.1090/S0894-0347-04-00467-9,</label>
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        <reference>
          <otype>Reference</otype>
          <mtid>1573010</mtid>
          <link>/api/reference/1573010</link>
          <label>5. Agol, I., Criteria for virtual fibering (2008) J. Topology, 1, pp. 269-284. , Zbl 1148.57023 MR 2399130</label>
          <listPosition>5</listPosition>
          <published>false</published>
          <snippet>true</snippet>
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        <reference>
          <otype>Reference</otype>
          <mtid>1573011</mtid>
          <link>/api/reference/1573011</link>
          <label>6. Bergeron, N., Gaboriau, D., Asymptotique des nombres de Betti, invariants l 2 et laminations (2004) Commentarii Mathematici Helvetici, 79 (2), pp. 362-395., DOI: 10.1007/s00014-003-0798-1</label>
          <listPosition>6</listPosition>
          <doi>10.1007/s00014-003-0798-1</doi>
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          <otype>Reference</otype>
          <mtid>1573012</mtid>
          <link>/api/reference/1573012</link>
          <label>7. Boileau, M., Zieschang, H., Heegaard genus of closed orientable Seifert 3-manifolds (1984) Invent. Math., 76, pp. 455-468. , Zbl 0538.57004 MR 0746538</label>
          <listPosition>7</listPosition>
          <published>false</published>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573013</mtid>
          <link>/api/reference/1573013</link>
          <label>8. Dooley, A.H., Ya., G.V., The Cost of An Equivalence Relation Is Determined by the Cost of A Finite Index Subrelation, , Preprint</label>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573014</mtid>
          <link>/api/reference/1573014</link>
          <label>9. Farber, M., Geometry of growth: Approximation theorems for L 2 invariants (1998) Mathematische Annalen, 311 (2), pp. 335-375</label>
          <listPosition>9</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573015</mtid>
          <link>/api/reference/1573015</link>
          <label>10. Gaboriau, D., Invariants l2 de relations d'équivalence et de groupes (2002) Publ. Math. Inst. Hautes Études Sci., 95, pp. 93-150. , Zbl 1022.37002 MR 1953191</label>
          <listPosition>10</listPosition>
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        <reference>
          <otype>Reference</otype>
          <mtid>1573016</mtid>
          <link>/api/reference/1573016</link>
          <label>11. Gaboriau, D., Co○ut des relations d'équivalence et des groupes (2000) Invent. Math., 139, pp. 41-98. , Zbl 0939.28012 MR 1728876</label>
          <listPosition>11</listPosition>
          <published>false</published>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573017</mtid>
          <link>/api/reference/1573017</link>
          <label>12. Grigorchuk, R.I., Nekrashevich, V.V., Suschanskii, V.I., Automata, dynamical systems, and groups (2000) Proc. Steklov Inst. Math., 231, pp. 128-203. , Zbl 1155.37311 MR 1841755</label>
          <listPosition>12</listPosition>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573018</mtid>
          <link>/api/reference/1573018</link>
          <label>13. Gruschko, I., Ü ber die Basen eines freien Produktes von Gruppen (1940) Rec. Math. [Mat. Sbornik] N.S., 8 (50), pp. 169-182. , (in Russian; German summary) Zbl 0023.30102 MR 0003412</label>
          <listPosition>13</listPosition>
          <published>false</published>
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        <reference>
          <otype>Reference</otype>
          <mtid>1573019</mtid>
          <link>/api/reference/1573019</link>
          <label>14. Kechris, A.S., Weak containment in the space of actions of a free group (2012) Israel J. Math., 189, pp. 461-507. , MR 2931406</label>
          <listPosition>14</listPosition>
          <published>false</published>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573020</mtid>
          <link>/api/reference/1573020</link>
          <label>15. Kechris, A.S., Miller, B., Topics in orbit equivalence (2004) Lecture Notes in Math., 1852. , Springer, Berlin, Zbl 1058.37003 MR 2095154</label>
          <listPosition>15</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573021</mtid>
          <link>/api/reference/1573021</link>
          <label>16. Lackenby, M., Heegaard splittings, the virtually Haken conjecture and Property (γ) (2006) Inventiones Mathematicae, 164 (2), pp. 317-359., DOI: 10.1007/s00222-005-0480-x</label>
          <listPosition>16</listPosition>
          <doi>10.1007/s00222-005-0480-x</doi>
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        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573022</mtid>
          <link>/api/reference/1573022</link>
          <label>17. Lackenby, M., Expanders, rank and graphs of groups (2005) Israel Journal of Mathematics, 146, pp. 357-370</label>
          <listPosition>17</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573023</mtid>
          <link>/api/reference/1573023</link>
          <label>18. Levitt, G., On the cost of generating an equivalence relation (1995) Ergodic Theory Dynam. Systems, 15, pp. 1173-1181. , Zbl 0843.28010 MR 1366313</label>
          <listPosition>18</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573024</mtid>
          <link>/api/reference/1573024</link>
          <label>19. Lubotzky, A., Eigenvalues of the Laplacian, the first Betti number and the congruence subgroup problem (1996) Ann. of Math., 144 (2), pp. 441-452. , Zbl 0885.11037 MR 1418904</label>
          <listPosition>19</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573025</mtid>
          <link>/api/reference/1573025</link>
          <label>20. Lück, W., L2-invariants: Theory and applications to geometry and K-theory (2002) Ergeb. Math. Grenzgeb., 44. , Springer, Berlin, Zbl 1009.55001 MR 1926649</label>
          <listPosition>20</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573026</mtid>
          <link>/api/reference/1573026</link>
          <label>21. Neumann, B.H., On the number of generators of a free product (1943) J. London Math. Soc., 18, pp. 12-20. , Zbl 0028.33901 MR 0008809</label>
          <listPosition>21</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573027</mtid>
          <link>/api/reference/1573027</link>
          <label>22. Osin, D., Rank gradient and torsion groups (2011) Bull. London Math. Soc., 43, pp. 10-16. , Zbl pre05853304 MR 2765544</label>
          <listPosition>22</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573028</mtid>
          <link>/api/reference/1573028</link>
          <label>23. Reid, A., A non-Haken hyperbolic 3-manifold covered by a surface bundle (1995) Pacific J. Math., 167, pp. 163-182. , Zbl 0817.57014 MR 1318168</label>
          <listPosition>23</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573029</mtid>
          <link>/api/reference/1573029</link>
          <label>24. Sarnak, P., Xue, X.X., Bounds for multiplicities of automorphic representations (1991) Duke Math. J., 64, pp. 207-227. , Zbl 0741.22010 MR 1131400</label>
          <listPosition>24</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573030</mtid>
          <link>/api/reference/1573030</link>
          <label>25. Schlage-Puchta, J.-C., A p-group with positive rank gradient (2012) J. Group Theory, 15, pp. 261-270</label>
          <listPosition>25</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573031</mtid>
          <link>/api/reference/1573031</link>
          <label>26. Schultens, J., Weidman, R., On the geometric and the algebraic rank of graph manifolds (2007) Pacific J. Math., 231, pp. 481-510. , Zbl 1171.57020 MR 2346507</label>
          <listPosition>26</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573032</mtid>
          <link>/api/reference/1573032</link>
          <label>27. Shalen, P., Hyperbolic volume, Heegaard genus and ranks of groups (2007) Workshop on Heegaard Splittings (Haifa, Israel, 2005), Geom. Topol. Monogr., 12, pp. 335-349. , Geom Topol Publ Coventry, Zbl 1140.57009 MR 2408254</label>
          <listPosition>27</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573033</mtid>
          <link>/api/reference/1573033</link>
          <label>28. Sharma, R., Venkataramana, T.N., Generations of arithmetic groups (2005) Geom. Dedicata, 114, pp. 103-146. , Zbl 1112.20044 MR 2174097</label>
          <listPosition>28</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573034</mtid>
          <link>/api/reference/1573034</link>
          <label>29. Stillwell, J., (1993) Classical Topology and Combinatorial Group Theory, , 2nd ed., Springer, Zbl 0774.57002 MR 1211642</label>
          <listPosition>29</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573035</mtid>
          <link>/api/reference/1573035</link>
          <label>30. Stuck, G., Zimmer, R.J., Stabilizers for ergodic actions of higher rank semisimple groups (1994) Ann. of Math., 139 (2), pp. 723-747. , Zbl 0836.22018 MR 1283875</label>
          <listPosition>30</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573036</mtid>
          <link>/api/reference/1573036</link>
          <label>31. Thurston, W., (1978) Geometry and Topology of 3-Manifolds, , Lecture Notes Princeton Univ</label>
          <listPosition>31</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
        <reference>
          <otype>Reference</otype>
          <mtid>1573037</mtid>
          <link>/api/reference/1573037</link>
          <label>32. Waldhausen, F., Some problems on 3-manifolds (1978) Proc. Sympos. Pure Math., 32 (PART 2), pp. 313-322. , Amer. Math. Soc., Zbl 0397.57007 MR 0520549</label>
          <listPosition>32</listPosition>
          <published>false</published>
          <snippet>true</snippet>
        </reference>
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																				   href=&quot;/gui2/?type=authors&amp;mode=browse&amp;sel=10011747&quot; target=&quot;_blank&quot;&gt;Abért M
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&lt;span class=&quot;author-affil&quot;&gt;&lt;span title=&quot;Alfréd Rényi Institute of Mathematics&quot;&gt;RAMKI&lt;/span&gt;/Algebra&lt;/span&gt;
;&amp;nbsp;&amp;nbsp;&amp;nbsp;
							&lt;span class=&quot;author-name&quot; &gt;Nikolov N
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&lt;div class=&quot;title&quot;&gt;&lt;a href=&quot;/gui2/?mode=browse&amp;params=publication;2123049&quot; target=&quot;_blank&quot;&gt;Rank gradient, cost of groups and the rank versus Heegaard genus problem&lt;/a&gt;&lt;/div&gt;    &lt;div&gt;		&lt;span class=&quot;journal-title&quot;&gt;JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY&lt;/span&gt;

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		| Self citation: 14
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&lt;div class=&quot;lastModified&quot;&gt;Last Modified: 2023.09.19. 14:56 Gusztáv Ladányi (MTMT API user, admin)
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	&lt;pre class=&quot;comment&quot; style=&quot;margin-top: 0; margin-bottom: 0;&quot;&gt;&lt;u&gt;Comments&lt;/u&gt;: Cited By :29            
            Export Date: 8 February 2020            
            Correspondence Address: Abért, M.; Alfréd Rényi Institute of Mathematics, Reáltanoda utca 13-15, H-1053 Budapest, Hungary; email: abert@renyi.hu            
            Funding details: Engineering and Physical Sciences Research Council, EPSRC, EP/H045112/1
Cited By :35            
            Export Date:...&lt;/pre&gt;

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