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Results 1-10 of 39 (Search time: 0.006 seconds).
| NO | Title, Author(s) (Publication Title, Volume Issue, Page, Issue Date) |
|---|---|
| Log minimal model program of moduli space of curves with low genus Lee, Yongnam, ALGEBRAIC GEOMETRY ON VARIETIES AND MANIFOLDS, FUDAN UNIVERSITY, 2010-05-13 | |
| Simply connected surfaces of general type with vanishing geometric genus in positive characteristic via deformation theory Lee, Yongnam; NOBORUNAKAYAMA, COMPACT MODULI AND VECTOR BUNDLES CONFERENCE, UNIVERSITY OF GEORGIA, 2010-10-23 | |
| Simply connected surfaces of general type with vanishing geometric genus in positive characteristic via deformation theory Lee, Yongnam; ,NOBORUNAKAYAMA, SEOUL-TOKYO CONFERENCE, KIAS, 2010-11-27 | |
| Simply connected surfaces of general type in arbitrary characteristic via deformation theory Lee, Yongnam; NAKAYAMA, COMPLEX ALEGEBRAIC GEOMETRY, pp.30 - 32, MATHEMATISCHES FORSCHUNGSINSTITUT OBERWOLFACH, 2011-09-28 | |
| Simply connected surfaces of general type with vanishing geometric genus in positive characteristic via deformation theory Lee, Yongnam, WORKSHOP IN COMPLEX AND ALGEBRAIC GEOMETRY, INSTITUTE OF MATHS OF THE CHINESE ACADEMY OF SCIENCE, 2011-04-12 | |
| Simply connected surfaces of general type in positive characteristic via deformation theory Lee, Yongnam, FUDAN-SOGANG-WARWICK, WORKSHOP ON ALGEBRAIC GEOMETRY, FUDAN UNIVERSITY, 2011-08-12 | |
| Simply connected surfaces of general type in positive characteristic via deformation theory Lee, Yongnam, WORKSHOP ON ALGEBRAIC GEOMETRY IN POSITIVE CHARACTERISTIC, KIAS, 2011-05-27 | |
| Construction of surfaces of general type via deformation theory Lee, Yongnam, INTERNATIONAL CONFERENCE IN MEMORY OF HYO CHUL MYUNG, KIAS, 2011-04-28 | |
| Reconstruction of Todorov's surfaces with p_g=q=0 and 2\le K^2\le 8 via deformations Lee, Yongnam; NAKAYAMA, 2011 ALEGBRAIC GEOMETRY IN EAST ASIA, NATIONAL TAIWAN UNIVERSITY, 2011-11-19 | |
| On dominant rational maps from some surfaces of general type Lee, Yongnam; Pirola, Pietro, Workshop on Birational Geometry and Related Topics, Fudan University, 2018-11-08 |