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The theory of partitions 1st paperback ed

The theory of partitions 1st paperback ed (8회 대출)

자료유형
단행본
개인저자
Andrews, George E. , 1938-.
서명 / 저자사항
The theory of partitions / George E. Andrews.
판사항
1st paperback ed.
발행사항
Cambridge ;   New York, NY :   Cambridge University Press ,   c1998.  
형태사항
xvi, 255 p. : ill. ; 24 cm.
총서사항
Cambridge mathematical library
ISBN
052163766X (pbk.)
일반주기
"Original hardcover edition first published 1976 by Addison-Wesley Publishing Company, Inc., First paperback edition published 1998 by Cambridge Unicersity Press"--T.p. verso.  
서지주기
Includes bibliographical references and indexes.
일반주제명
Partitions (Mathematics) Number theory. PARTITIONS (MATHEMATICS) NUMBER THEORY COMBINATIONS (MATHEMATICS)
000 01183camuu2200301ia 4500
001 000045227548
005 20060208164325
008 980825s1998 enka b 001 0 eng d
020 ▼a 052163766X (pbk.)
035 ▼a (KERIS)REF000009831692
040 ▼a NAG ▼c NAG ▼d KSB ▼d OCL ▼d 211009
082 0 4 ▼a 512.73 ▼2 22
090 ▼a 512.73 ▼b A566t
100 1 ▼a Andrews, George E. , ▼d 1938-.
245 1 4 ▼a The theory of partitions / ▼c George E. Andrews.
250 ▼a 1st paperback ed.
260 ▼a Cambridge ; ▼a New York, NY : ▼b Cambridge University Press , ▼c c1998.
300 ▼a xvi, 255 p. : ▼b ill. ; ▼c 24 cm.
440 0 ▼a Cambridge mathematical library
500 ▼a "Original hardcover edition first published 1976 by Addison-Wesley Publishing Company, Inc., First paperback edition published 1998 by Cambridge Unicersity Press"--T.p. verso.
504 ▼a Includes bibliographical references and indexes.
650 0 ▼a Partitions (Mathematics)
650 0 ▼a Number theory.
650 7 ▼a PARTITIONS (MATHEMATICS) ▼2 nasat
650 7 ▼a NUMBER THEORY ▼2 nasat
650 7 ▼a COMBINATIONS (MATHEMATICS) ▼2 nasat
945 ▼a KINS

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No. 1 소장처 세종학술정보원/과학기술실/ 청구기호 512.73 A566t 등록번호 151222100 도서상태 대출중 반납예정일 2010-02-28 예약 예약가능 R 서비스 M

컨텐츠정보

목차

1. The elementary theory of partitions; 2. Infinite series generating functions; 3. Restricted partitions and permutations; 4. Compositions and Simon Newcomb's problem; 5. The Hardy-Ramanujan-Rademacher expansion of p(n); 6. The asymptotics of infinite product generating functions; 7. Identities of the Rogers-Ramanujan type; 8. A general theory of partition identities; 9. Sieve methods related to partitions; 10. Congruence properties of partition functions; 11. Higher-dimensional partitions; 12. Vector or multipartite partitions; 13. Partitions in combinatorics; 14. Computations for partitions.


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