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MARC Record from marc_columbia

Record ID marc_columbia/Columbia-extract-20221130-004.mrc:116784266:2621
Source marc_columbia
Download Link /show-records/marc_columbia/Columbia-extract-20221130-004.mrc:116784266:2621?format=raw

LEADER: 02621mam a2200349 a 4500
001 1588459
005 20220608193548.0
008 940901t19951995nyua b 001 0 eng
010 $a 94035418
020 $a0824794206 (acid-free)
035 $a(OCoLC)ocm31172530
035 $9AKH9958CU
035 $a(NNC)1588459
035 $a1588459
040 $aDLC$cDLC$dOrLoB$dOrLoB
050 00 $aQA614.8$b.M53 1995
082 00 $a514/.74$220
100 1 $aMichel, Anthony N.$0http://id.loc.gov/authorities/names/n80051049
245 10 $aQualitative theory of dynamical systems :$bthe role of stability preserving mappings /$cAnthony N. Michel, Kaining Wang.
260 $aNew York :$bM. Dekker,$c[1995], ©1995.
300 $ax, 450 pages :$billustrations ;$c24 cm.
336 $atext$btxt$2rdacontent
337 $aunmediated$bn$2rdamedia
490 1 $aMonographs and textbooks in pure and applied mathematics ;$v186
504 $aIncludes bibliographical references and index.
520 8 $aWritten by renowned authorities in the field, Qualitative Theory of Dynamical Systems is an incomparable reference for pure and applied mathematicians; electrical and electronics, mechanical, civil, aerospace, and industrial engineers; control theorists; physicists; computer scientists; chemists; biologists; econometricians; and operations researchers; and the text of choice for all upper-level undergraduate and graduate students with a background in linear algebra, real analysis, and differential equations taking courses in stability theory, nonlinear systems, dynamical systems, or control systems.
520 $aEmploying a general definition of dynamical systems applicable to finite and infinite dimensional systems, including systems that cannot be characterized by equations, inequalities, and inclusions, this important reference/text - the only book of its kind available - introduces the concept of stability preserving mappings to establish a qualitative equivalence between two dynamical systems - the comparison system and the system to be studied.
505 0 $a1. Introduction -- 2. Dynamical Systems -- 3. Stability Preserving Mappings -- 4. Stability of Motion -- 5. Finite Dimensional Systems -- 6. Infinite Dimensional Systems -- 7. Differential Inclusions.
650 0 $aDifferentiable dynamical systems.$0http://id.loc.gov/authorities/subjects/sh85037882
700 1 $aWang, Kaining,$d1962-$0http://id.loc.gov/authorities/names/n94084716
830 0 $aMonographs and textbooks in pure and applied mathematics ;$v186.$0http://id.loc.gov/authorities/names/n42037163
852 00 $bmat$hQA614.8$i.M53 1995