Getting Started with Data Structures Part 1 - Georgina Bishop

Getting Started with Data Structures Part 1 - Georgina Bishop

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大小:1.33 MB

页数:147页

时间:2019-09-19

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1、GeorginaBishopGettingStartedwithDataStructuresPart1BookRixGmbH&Co.KG81669MunichCopyrightPageTableofContentsChapter1AlgorithmsandDataStructuresChapter2LinkedListChapter3ArrayListChapter4StackandQueueChapter5BinarySearchTreeChapter6SetChapter7SortingAlgorithmsDetail

2、edTableofContentsChapter1AlgorithmsandDataStructuresChapter1AlgorithmsandDataStructuresWhyDoWeCare?Iassumeyouareacomputerprogrammer.Perhapsyouareanewstudentofcomputerscienceormaybeyouareanexperiencedsoftwareengineer.Regardlessofwhereyouareonthatspectrum,algorithms

3、anddatastructuresmatter.Notjustastheoreticalconcepts,butasbuildingblocksusedtocreatesolutionstobusinessproblems.Sure,youmayknowhowtousetheC#ListorStackclass,butdoyouunderstandwhatisgoingonunderthecovers?Ifnot,areyoureallymakingthebestdecisionsaboutwhichalgorithmsa

4、nddatastructuresyouareusing?Meaningfulunderstandingofalgorithmsanddatastructuresstartswithhavingawaytoexpressandcomparetheirrelativecosts.AsymptoticAnalysisAsymptoticAnalysisWhenwetalkaboutmeasuringthecostorcomplexityofanalgorithm,whatwearereallytalkingaboutisperf

5、ormingananalysisofthealgorithmwhentheinputsetsareverylarge.Analyzingwhathappensasthenumberofinputsbecomesverylargeisreferredtoasasymptoticanalysis.Howdoesthecomplexityofthealgorithmchangewhenappliedtoten,oronethousand,ortenmillionitems?Ifanalgorithmrunsin5millisec

6、ondswithonethousanditems,whatcanwesayaboutwhatwillhappenwhenitrunswithonemillion?Willittake5secondsor5years?Wouldn’tyouratherfigurethisoutbeforeyourcustomer?Thisstuffmatters!RateofGrowthRateofgrowthdescribeshowanalgorithm’scomplexitychangesastheinputsizegrows.This

7、iscommonlyrepresentedusingBig-Onotation.Big-OnotationusesacapitalO(“order”)andaformulathatexpressesthecomplexityofthealgorithm.Theformulamayhaveavariable,n,whichrepresentsthesizeoftheinput.Thefollowingaresomecommonorderfunctionswewillseeinthisbookbutthislistisbyno

8、meanscomplete.Constant–O(1)AnO(1)algorithmisonewhosecomplexityisconstantregardlessofhowlargetheinputsizeis.The1doesnotmeanthatthereisonlyoneoperationort

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