000			02161nam a22003618i 4500
001			CR9780511975783
003			UkCbUP
005			20200124160255.0
006			m|||||o||d||||||||
007			cr||||||||||||
008			101011s2011||||enk o ||1 0|eng|d
020			_a9780511975783 (ebook)
020			_z9780521872003 (hardback)
020			_z9780521692908 (paperback)
040			_aUkCbUP _beng _erda _cUkCbUP
050	0	0	_aQA247.3 _b.A76 2011
082	0	0	_a512/.32 _222
100	1		_aArnold, V. I. _q(Vladimir Igorevich), _d1937-2010, _eauthor.
245	1	4	_aThe dynamics, statistics and projective geometry of Galois fields / _cV.I. Arnold.
246	3		_aDynamics, Statistics & Projective Geometry of Galois Fields
264		1	_aCambridge : _bCambridge University Press, _c2011.
300			_a1 online resource (x, 80 pages) : _bdigital, PDF file(s).
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
500			_aTitle from publisher's bibliographic system (viewed on 05 Oct 2015).
505	8		_aMachine generated contents note: Preface; 1. What is a Galois field?; 2. The organisation and tabulation of Galois fields; 3. Chaos and randomness in Galois field tables; 4. Equipartition of geometric progressions along a finite one-dimensional torus; 5. Adiabatic study of the distribution of geometric progressions of residues; 6. Projective structures generated by a Galois field; 7. Projective structures: example calculations; 8. Cubic field tables; Index.
520			_aV. I. Arnold reveals some unexpected connections between such apparently unrelated theories as Galois fields, dynamical systems, ergodic theory, statistics, chaos and the geometry of projective structures on finite sets. The author blends experimental results with examples and geometrical explorations to make these findings accessible to a broad range of mathematicians, from undergraduate students to experienced researchers.
650		0	_aFinite fields (Algebra)
650		0	_aGalois theory.
776	0	8	_iPrint version: _z9780521872003
856	4	0	_uhttps://doi.org/10.1017/CBO9780511975783
999			_c519860 _d519858