一些與建筑復(fù)雜性相關(guān)的概念定義

一些與建筑復(fù)雜性相關(guān)的概念定SOMEDEFINITIONSRELEVANTTOAADRL,JAN.一些與建筑復(fù)雜性相關(guān)的概念定SOMEDEFINITIONSRELEVANTTOAADRL,JAN. 學(xué)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(xì)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(fù)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(yù)知無秩序的為反應(yīng)常常通過蝴蝶效應(yīng)來描得克薩斯州混沌理論認(rèn)為雜的系統(tǒng)例如氣候是很難被預(yù)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(dú)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(fù)雜性能和協(xié)調(diào)操作的系A(chǔ)bifurcationisavechange和經(jīng)常變化的環(huán)境而產(chǎn)生的適應(yīng)性是技術(shù)設(shè)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(fù)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