Gunilla Kreiss: Differentialekvationer som matematiska ... - Skolverket

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@ UU/IT metod 1 Konvergensordning=1 !t=1, 0.5, 0.25, 0.125 UU/IT Simulering: matlab metod 2 Konvergensordning=2 !t=4, 2, 1, 0.5 5/14/12 | #14
@ UU/IT Diskretisering: Konvergens: ! Noggrannhet: ! UU/IT Numeriska metoder t j = j"t, y j # y(t j ) p y j+1 = y j + "t f(y j ) 1 y j+1 = y j + "t f(y j+1 + y j ) 2 lim "t#0 ! ! max y j % y(t j ) = 0 j"t$T y j % y(t j ) = &("t p ) Nödvändigt! stort p bra! 5/14/12 | #15
Page 1 and 2: Gunilla Kreiss: Differentialekvatio
Page 3 and 4: @ UU/IT UU/IT Många fenomen beskri
Page 5 and 6: @ UU/IT UU/IT Flaxande molekyler i
Page 7 and 8: @ UU/IT Diskretisering: ! UU/IT Num
Page 9 and 10: @ UU/IT UU/IT Simulering: matlab me
Page 11 and 12: @ UU/IT Diskretisering: Konvergens:
Page 13: @ UU/IT Prova metod 1! UU/IT Simule
Page 17 and 18: @ UU/IT UU/IT Partiella differentia
Page 23 and 24: @ UU/IT ! 1 c 2 " 2 p "t 2 = "2 p U
Page 25 and 26: ! @ UU/IT p ij n+1 "2 pij n +pij n"
Page 27 and 28: Daniel Appelö, University of New M
Page 29 and 30: @ UU/IT UU/IT Simuleringar: 3 rumsd
Page 31 and 32: ! @ UU/IT UU/IT Navier-Stokes ekvat
Page 33 and 34: @ UU/IT UU/IT Navier-Stokes ekvatio
Page 35 and 36: @ UU/IT UU/IT Tryckfördelning Ber
Page 37 and 38: @ UU/IT UU/IT Navier-Stokes med yte
Page 39 and 40: @ UU/IT UU/IT http://physbam.stanfo

Gunilla Kreiss: Differentialekvationer som matematiska ... - Skolverket

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