000			01892cam a22003617i 4500
999			_c58482 _d58482
001			16983872
005			20170913113336.0
008			110930s2012 nyua g b 001 0 eng d
010			_a 2011940217
015			_aGBB194301 _2bnb
016	7		_a015864787 _2Uk
020			_a9780817682828 (hbk. : alk. paper)
020			_a0817682821 (hbk. : alk. paper)
020			_z9780817682835 (e-ISBN)
035			_a(OCoLC)ocn751796165
040			_cSOUL
041			_aeng
042			_alccopycat
050	0	0	_aQA199 _b.S69 2012
082	0	4	_a512.57 _223 _bS N
100	1		_aSnygg, John. _91448
245	1	2	_aA new approach to differential geometry using Clifford's geometric algebra / _cJohn Snygg.
260			_anew york : _bspringer science + business media ; _c2012 .
265			_aاقرأ للنشر و التوزيع
300			_axvii, 465 pages : _billustrations ; _c24 cm.
504			_aIncludes bibliographical references (pages 449-458) and index.
505	0		_a1. Introduction -- 2. Clifford algebra in Euclidean 3-space -- 3. Clifford algebra in Minkowski 4-space -- 4. Clifford algebra in flat n-space -- 5. Curved spaces -- 6. The Gauss-Bonnet formula -- 7. Some extrinsic geometry in En[superscript] -- 8. Non-Euclidean (hyperbolic) geometry -- 9. Ruled surfaces continued -- 10. Lines of curvature -- 11. Minimal surfaces -- 12. Some general relativity -- A.A matrix representation of a Clifford algebra -- B. Construction of matrix representations for dirac vectors -- C.A few terms of the Taylor's series for the urdī-copernican model for the outer planets -- D.A few terms of the Taylor's series for Kepler's orbits.
650	1	4	_aClifford algebras. _91449
650		7	_aDifferentialgeometrie. _2idszbz
942			_2ddc _cBK _iFOE _6FOE
955			_brl09 2015-07-01 z-processor _ir09 2015-07-13 ; to Dewey
955			_apc17 2011-09-30 _axh00 2012-02-21 to USPL/STM