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001 ocm09324724;

005 20141212042556.0;

008 830225s1983 riu b 001 0 eng ;

010 a| 83003781;

020 a| 0821822799 (pbk.);

035 a| (Sirsi) o09324724;

035 a| (OCoLC)9324724;

040 a| DLCc| DLCd| EREd| UtOrBLW;

049 a| ERE*;

050 00 a| QA3b| .A57 no. 279;

082 0 a| 510 sa| 516.3/522| 19;

100 1 a| Tu, Loring W.=| ^A145524;

245 10 a| Hodge theory and the local Torelli problem /c| Loring W. Tu.;

260 a| Providence, R.I. :b| American Mathematical Society,c| 1983.;

300 a| v, 64 pages ;c| 26 cm.;

336 a| text2| rdacontent;

337 a| unmediated2| rdamedia;

338 a| volume2| rdacarrier;

490 1 a| Memoirs of the American Mathematical Society ;v| no. 279;

500 a| Includes index.;

504 a| Bibliography: p. 55-56.;

650 0 a| Curves, Algebraic.=| ^A43161;

650 0 a| Surfaces, Algebraic.=| ^A93432;

650 0 a| Hodge theory.=| ^A145525;

650 0 a| Torelli theorem.=| ^A145526;

740 0 a| Torelli problem.;

830 0 a| Memoirs of the American Mathematical Societyv| no. 279.=| ^A638158;

919 a| BOOK;

590 a| Joyner-FOR JOYNER LIBRARY HOLDINGS OF THE SERIES, MEMOIRS OF THE AMERICAN MATHEMATICAL SOCIETY, SEARCH BY CALL NUMBER QA3 .A57.;

596 a| 1;

998 a| 200181;

999 a| QA3 .A57 NO. 279w| LCc| 1i| 310372002294865d| 12/4/2012f| 12/4/2012g| 1l| JGESm| JOYNERr| Ys| Yt| JGESBKu| 8/11/1986x| BOOKz| JSTACKSo| .STAFF. 0;

Hodge theory and the local Torelli problem / Loring W. Tu.

Author/creator	Tu, Loring W.
Format	Book
Publication Info	Providence, R.I. : American Mathematical Society, 1983.
Description	v, 64 pages ; 26 cm.
Subjects	Curves, Algebraic. Surfaces, Algebraic. Hodge theory. Torelli theorem.

Series	Memoirs of the American Mathematical Society ; no. 279 Memoirs of the American Mathematical Society no. 279. ^A638158
Local note	Joyner-FOR JOYNER LIBRARY HOLDINGS OF THE SERIES, MEMOIRS OF THE AMERICAN MATHEMATICAL SOCIETY, SEARCH BY CALL NUMBER QA3 .A57.
General note	Includes index.
Bibliography note	Bibliography: p. 55-56.
Other title	Torelli problem.
LCCN	83003781
ISBN	0821822799 (pbk.)

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Library	Location	Call Number	Status	Item Actions
Joyner	General Stacks	QA3 .A57 NO. 279	✔ Available	Place Hold

Hodge theory and the local Torelli problem / Loring W. Tu.

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