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LEADER | 01642cam a2200361 a 4500 | |
001 | 9960914823602122 | |
005 | 20030915122738.0 | |
008 | 030505s2003 enka b 001 0 eng | |
010 | $a 2003544503 | |
015 | $aGBA2-V3932 | |
020 | $a0198508395 (acid-free paper) | |
020 | $a0198508409 (pbk. : acid-free paper) | |
035 | $a(OCoLC)ocm50525812 | |
035 | $a(WU)6091482-uwmadisondb | |
035 | $a(EXLNZ-01UWI_NETWORK)999948296202121 | |
040 | $aUKM$beng$cUKM$dDLC$dHKP | |
042 | $alccopycat | |
049 | $aGZMA | |
050 | 00 | $aQ172.5.C45$bS67 2003 |
082 | 00 | $a003/.857$221 |
100 | 1_ | $aSprott, Julien C. |
245 | 10 | $aChaos and time-series analysis /$cJulien Clinton Sprott. |
264 | _1 | $aOxford ;$aNew York :$bOxford University Press,$c2003. |
300 | $axx, 507 pages :$billustrations ;$c24 cm | |
336 | $atext$btxt$2rdacontent | |
337 | $aunmediated$bn$2rdamedia | |
338 | $avolume$bnc$2rdacarrier | |
504 | $aIncludes bibliographical references (pages [449]-485) and index. | |
505 | 0_ | $aIntroduction -- One-dimensional maps -- Nonchaotic multi-dimensional flows -- Dynamical systems theory -- Lyapunov exponents -- Strange attractors -- Bifurcations -- Hamiltonian chaos -- Time-series properties -- Nonlinear prediction and noise reduction -- Fractals -- Calculation of the fractal dimension -- Fractal measure and multifractals -- Nonchaotic fractal sets -- Spatiotemporal chaos and complexity -- A. Common chaotic systems -- B. Useful mathematical formulas -- C. Journals with chaos and related papers. |
650 | _0 | $aChaotic behavior in systems. |
650 | _0 | $aTime-series analysis. |
959 | $aON RESERVE | |
994 | $aX0$bGZM | |
997 | $aMARCIVE |