Modular Forms and Geometry of Modular Varieties. (Record no. 34972)

MARC details
000 -LEADER
fixed length control field 02389n a2200349#a 4500
001 - CONTROL NUMBER
control field 36119
003 - CONTROL NUMBER IDENTIFIER
control field P5A
005 - DATE AND TIME OF LATEST TRANSACTION
control field 20221213140535.0
007 - PHYSICAL DESCRIPTION FIXED FIELD--GENERAL INFORMATION
fixed length control field cr cuuuuuauuuu
008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION
fixed length control field 150508s2015 bl por d
035 ## - SYSTEM CONTROL NUMBER
System control number ocm51338542
040 ## - CATALOGING SOURCE
Original cataloging agency P5A
Transcribing agency P5A
090 ## - IMPA CODE FOR CLASSIFICATION SHELVES
IMPA CODE FOR CLASSIFICATION SHELVES Congressos e Seminários.
111 2# - MAIN ENTRY--MEETING NAME
Meeting name or jurisdiction name as entry element Modular Forms and Geometry of Modular Varieties
Date of meeting or treaty signing (2015:
Location of meeting IMPA, Rio de Janeiro, Brazil)
9 (RLIN) 6807
245 10 - TITLE STATEMENT
Title Modular Forms and Geometry of Modular Varieties.
260 ## - PUBLICATION, DISTRIBUTION, ETC.
Place of publication, distribution, etc. Rio de Janeiro:
Name of publisher, distributor, etc. IMPA,
Date of publication, distribution, etc. 2015.
300 ## - PHYSICAL DESCRIPTION
Extent video online
500 ## - GENERAL NOTE
General note Talks.
505 2# - FORMATTED CONTENTS NOTE
Formatted contents note Many moduli spaces in algebraic geometry can be constructed as quotients of homogeneous domains by arithmetic groups. Among the best known examples are the moduli spaces of principally polarized Abelian varieties or of polarized K3 surfaces. The existence of automorphic forms with special properties often encodes much information about the geometry of the moduli spaces. For example special automorphic forms can often be used to determine whether certain moduli spaces are of general type or have negative Kodaira dimension. For the construction of forms with special properties, Borcherds modular forms play an essential role. At the same time automorphic forms can be often used to describe the Picard group of moduli spaces or, more generally, modular varieties. In this activity we want to explore some of the interactions between modular forms and the geometry of modular varieties.
650 04 - SUBJECT ADDED ENTRY--TOPICAL TERM
Topical term or geographic name entry element Matematica.
Source of heading or term larpcal
9 (RLIN) 19899
697 ## - LOCAL SUBJECT
Local Subject Congressos e Seminários.
Linkage 23755
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Hulek, Klaus.
Affiliation Leibniz U. Hannover
9 (RLIN) 42674
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Ma, Shouhei
Affiliation (Tokyo Inst. Techonology)
9 (RLIN) 6801
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Mongardi, Giovanni
Affiliation (U. Milano)
9 (RLIN) 6802
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Manni, Riccardo Salvati
Affiliation (U. Roma La Sapienza)
9 (RLIN) 6803
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Sankaran, Gregory
Affiliation (U. Bath)
9 (RLIN) 6804
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Wieneck, Benjamin
Affiliation (Leibniz U. Hannover)
9 (RLIN) 6805
700 1# - ADDED ENTRY--PERSONAL NAME
Personal name Yoshikawa, Kenichi
Affiliation (Kyoto U.)
9 (RLIN) 6806
711 2# - ADDED ENTRY--MEETING NAME
Meeting name or jurisdiction name as entry element Special Thematic Program on Algebraic Geometry
Date of meeting or treaty signing (2015:
Location of meeting IMPA, Rio de Janeiro, Brazil)
9 (RLIN) 6827
856 4# - ELECTRONIC LOCATION AND ACCESS
Public note VIDEOS
Uniform Resource Identifier <a href="https://www.youtube.com/playlist?list=PLo4jXE-LdDTSPMEXp6yCKRL3lpDHxf3PL">https://www.youtube.com/playlist?list=PLo4jXE-LdDTSPMEXp6yCKRL3lpDHxf3PL</a>
942 ## - ADDED ENTRY ELEMENTS (KOHA)
Source of classification or shelving scheme Dewey Decimal Classification
Koha item type Books

No items available.

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