Unformatted text preview: [ ] ( 29 [ ] ( 29 1 , , max max C t a b t a b x x x x t x t R & = + = + . Show that [ ] { } 1 1 , , C C a b is a Normed Linear Space. Let [ ] [ ] 1 : , , F C a b C a b R given by ( 29 F x xR = for [ ] 1 , x C a b R is continuous from [ ] { } 1 1 , , C C a b into [ ] { } , , C a b R...
View
Full Document
 Spring '07
 Guralnick
 Math, Differential Equations, Linear Algebra, Algebra, Equations, Vector Space, Space, Optimization, Compact space, normed linear space

Click to edit the document details