一些與建筑復雜性相關(guān)的概念定義

一些與建筑復雜性相關(guān)的概念定SOMEDEFINITIONSRELEVANTTOAADRL,JAN.一些與建筑復雜性相關(guān)的概念定SOMEDEFINITIONSRELEVANTTOAADRL,JAN. 學生中Andres的terms.Althoughsomeofthemonlydemonstrate·桑塔納（Aurora .恒去創(chuàng)造可居住的曲線的形狀（也就是法更加注重過程漸變的過程去生成建筑Amita這種方就會減少犯錯因為最終方案將是這二級分化是在動態(tài)系統(tǒng)中一個根據(jù)系統(tǒng)參數(shù)細小變化發(fā)生性質(zhì)上的轉(zhuǎn)變許多動態(tài)系統(tǒng)取決于Alex晰釋復雜性/ARTICULATING2富Melissa的話該動態(tài)系統(tǒng)也是不連續(xù)的；反之如果時間是連續(xù)階段衡量那么它就為它常常表現(xiàn)為無序或完全的不可預知無秩序的為反應常常通過蝴蝶效應來描得克薩斯州混沌理論認為雜的系統(tǒng)例如氣候是很難被預知的這些微小變化的積累作用和其富Melissa一組圖示表現(xiàn)單獨的維度的每一個位置以及其他示：。成）））2世界建筑多特性ParametricCurves:anductionproblemsforwhichthenumberofsolutionschangesabruptlyandthestructureofcareabouttheunderlyingmathematics(andongettingtheirjobsdone.Todoso,asystemthasupportsuserstodesigncurvesmustbe:manifoldsdramaticallywhena視覺表現(xiàn)方式因為它并不限于平面多特性ParametricCurves:anductionproblemsforwhichthenumberofsolutionschangesabruptlyandthestructureofcareabouttheunderlyingmathematics(andongettingtheirjobsdone.Todoso,asystemthasupportsuserstodesigncurvesmustbe:manifoldsdramaticallywhena視覺表現(xiàn)方式因為它并不限于平面而是throughsomecriticalvalues.Forexample,abruptbucklingofastabwhenthestressconvectionandturbulencewhentheflowparametersarechangedetc.Thiskindofphenomenaiscalledbifurcation,i.e.aqualitat富Melissapecteverystepuitive遞歸是一種靠其自身詳述一個過程的方everyalgorithm e克ee2.Flexible:Thesystemshouldprovidethedifferentialequation.GradualandProcAuthor:AuroraProceedingbystepsordegrees;advancing,stepbystep,asinascentordescentorfromone gradualincreaseofknowledge;agradualtheofacurve.Thewayofcreatingeditingacurveshouldbeeasy,itive3.UnifiedApproach:Thewayofrepresenting,lines,conicsectionsandcubiccurves)must。theis,itdoesnotrequireconicsandcubics).4.Invariant:TherepresentedcurvewillnotchangeitsgeometryundergeometricArchitectureisatallowsus·（Mrunalini nofacurvedesignsystemmaynotcareaboutthebeautyoftheunderlyinggeometry;but,Likeses,architectureandthe而得到ethecapacityto zetheirexpectsthesystemtwantsfastandaccuraverthecurve.Moreover,a trecentarchitecturehaspresentedisnumberofionswilldilemman sanddesign,Author:AmitaKulkarnitoallthetoolsstWiththenewapproachestothedesign,weare 求的是可操作復雜性能和協(xié)調(diào)操作的系Abifurcationisavechange和經(jīng)常變化的環(huán)境而產(chǎn)生的適應性是技術(shù)設計的dynamicsbaseduponasmallegeneratecantparametersofasystem.Manydynamicalsystemsdependonparameters,e.g.Reynoldsnumber,catalystdensity,temperature,etc.Normallywrong,becausetheprojectwillbetheresultofsimplesteps,operationsorproce 譯AggregateBeiourMICRA,Inc.gradualvariationofaparameterAggregatebe字典修訂完整版,1996,correspondstothegradualvariationofthesolutionsoftheproblem.However,thereexistalargenumberiouremergesfromtheeractionsofthepartsofalargerAggregateourisformedbyadding晰釋復雜性/ARTICULATING2amountsofessible.In Thestudyoftheaggregateourofdynamicalsystemsandchaoticour,itasdynamicsandmotionoftheflowsofpeopleisaimportanttoidentifywhatarethechangestime,andwhataretherulesthesystemchangesoverdetermineysingionofadynamicalsystem,architecturalspa,understandingthearethealgorithmicartisticnsamountsofessible.In Thestudyoftheaggregateourofdynamicalsystemsandchaoticour,itasdynamicsandmotionoftheflowsofpeopleisaimportanttoidentifywhatarethechangestime,andwhataretherulesthesystemchangesoverdetermineysingionofadynamicalsystem,architecturalspa,understandingthearethealgorithmicartisticnscomplexityofthepatternstemergefromthedifferentneedsofpeople.Therefore,therelationshipsandfeaturesofthespaccanbeoptimizedandsomehowpredictedinashortperiodoftime(becausethedynamicsandcomplexityofthecrowdssystemmake sachievedbymeansofthroughamazewhosewallsrearrangethemselveswitheverystepyoutake.”PhaseSpaceAuthor:MelissaFractalgeometryandthestudiesonchaoswhichseemrandomcanactuallybemsofpatterns.Itisalsowidelyusedincomputerprogramminginanynumberofapplications.EmergenceAuthor:Mrunalini“Emergenceisaboveallaproductofcoupled eractions,andtheresultingsystemsarenolinear.Thebeh anddemonstratethemulti-lspaceofdifferentandnewneedsandbeharchitectscanmakearesponsiveand-lineardynamicsystemAuthor:Melissaours,agivensystem.Sincephasespacemapsallageneral,abstractviewofmotion.Inaphasespacemap,everyparameterofasystemisnotconsideredasoneofthepobledimensiInadynamicalsystem,avariables’valuetimeismeasuredindiscretesteps;iftimeismeasuredincontinuoussteps,itisthenacontinuousdynamicalsystem.Inalineardynamicalsystem,thesolutionformsalinearspace.Inanineardynamicalsystem,however,chaoticbeour,orcompleteunpredictability.beobtainedbysummingtheioursofgraphicalionshowsasinglemovingthroughthespace.Each fspacerepresentsanindependentcoretothedevelopmentanddesignofmachinesHollandsaysemergencetheorycanhelpforseparatedimen aswellasanynumberis:canwebuildsystemsfromrenwasputThelogicandtheworkingoftheseeentirephasespaceallowsChaoticiourisoftendescribed systemsgivetheframeworkofa theButterflyEffect,coinedbyEdwardLorenzemachine.Mechanismsofthesesesofadynamicalsystem.BecauseitisnablealargenumberofinputswingsinBrazilmightsetofmonthlater.“Chaos srealmbuiltenvironmentsarehastheweather,orthestockelaborategraphicinvolvingself-patternsofmotion.FractalAuthor:Melissacapableofforecastingandcorrespondingsmallchanges.Thecumulativeeffectofthesesmallchanges,andtheirtiming,makesitverywihighdegreeofcertain”isthewaytospecifyaitiesdesignoftechnologiesforthecreationofachoreo