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Introduction to multi-objective optimization

Introduction to multi-objective optimization. We often have more than one objective This means that design points are no longer arranged in strict hierarchy There are points that are clearly poorer than others because all objectives are worse

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325 views • 13 slides

Mathematics Roots, Differentiation and Integration

Mathematics Roots, Differentiation and Integration. Prof. Muhammad Saeed. ? Roots. r = roots(p) r = fzero (func,x0), r = fzero ( func ,[x1 x2]) r = fzero ('3*x^3+2*x^2-5*x+7',5) r = fzero (@myfun,x0) r = fzero (@(x) exp(x)*sin(x),x0) Hfnc = @(x) x^2* cos (2*x)*sin(x*x)

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252 views • 9 slides

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Exitflag output - PowerPoint PPT Presentation

Introduction to multi-objective optimization

Mathematics Roots, Differentiation and Integration