000			01585nam a22003257a 4500
003			OSt
005			20250728131149.0
008			250728b |||||||| |||| 00| 0 eng d
020			_a9789811212918
020			_a9798886131451 (pbk.) _c$ 88.00
040			_bENG _cIISER-BPR _dIISER-BPR
041			_aENG
082			_a512.73 _bSHI _223rd
100			_aSHI, Minjia _95479
222			_aMathematics
245			_aCodes and modular forms : _bA dictionary
250			_a1st Indian ed.
260			_aSingapore: _bWorld Scientific Publishing Co. Pte. Ltd., _c2025.
300			_axiv, 217p. : _c23cm.
504			_aIncludes references after every chapter.
520			_aThere are connections between invariant theory and modular forms since the times of Felix Klein, in the 19th century, connections between codes and lattices since the 1960's. The aim of the book is to explore the interplay between codes and modular forms. Here modular form is understood in a wide sense (Jacobi forms, Siegel forms, Hilbert forms). Codes comprises not only linear spaces over finite fields but modules over some commutative rings. The connection between codes over finite fields and lattices has been well documented since the 1970s. Due to an avalanche of results on codes over rings since the 1990's there is a need for an update at book level.
650			_aMathematics
650			_aAlgebra
650			_aNumber theory
650			_aAnalytic number theory
700			_aChoie, Youngju _95480
700			_aSharma, Anuradha _95481
700			_aSolé, Patrick _95482
942			_2ddc _cBK
999			_c4266 _d4266