<content> LISTER </content>

acb01a79-98d8-4bbe-a3a8-1f45bb45d3a2 9 4 5 false false 0 decimal

&[DATE] &[TIME] - &[FILENAME]

Sjekk.påstøp Samvirkepåstøp 11 mat :

"Samvirkepåstøp"

Påstøp

a L 4 / :

X L 4 / :

L 6 :

Y 0 :

Modified version

Original version -------->

L a X Y n α Funksjonsuttrykk for punktlaster plassert utenfor feltmidte X' X X 1 L * 20 / L 2 / ltle L X - X L 2 / 19 L * 20 / ltlt L 20 / cases : Funksjonsuttrykk for laster plassert mellom kant og 3m Y' 0 Y 0 ≤ 3 Y 3 ≥ Y cases : i 1 Y 1.2 ≤ 3 Y 2.4 > 2 cases : Funksjonsuttrykk for kurver i C 3.4 og C 3.6 utledet ved hjelp av regresjon α.ll.k.p 0.93712 0.14370 L * - 0.01077 L 2^* + 0.00030 L 3^* - : α.ll.3m.p 0.10811 0.00885 L * + 0.00032 L 2^* - : α.pl.l\002F\2.k.p 0.81884 0.09818 L * - 0.00555 L 2^* + 0.00010 L 3^* - : α.pl.l\002F\2.3m.p 0.06272 0.01776 L * + 0.00058 L 2^* - : α.pl.k.p 1 α.pl.l\002F\2.k.p 1 el 1 - (L X' / 20 - 220 - / * + : α.pl.3m.p 0 α.pl.l\002F\2.3m.p 1 el 0 - (L X' / 20 - 220 - / * + : α.ll.p α.ll.k.p α.ll.3m.p α.ll.k.p - (Y' 0 - 30 - / * + : α.pl.p α.pl.k.p α.pl.3m.p α.pl.k.p - (Y' 0 - 30 - / * + : Bestemmelse av riktig funksjonsuttrykk α.p α.ll.p a L 2 / ≥ α.pl.p cases : Korreksjon for samvirkepåstøp p 1.0 Påstøp 1 el 1 ≡ 1.25 cases : k 1 α.p i el p * - 1 α.p i el - / : α.p 1 el p i 1 ≡ k cases * 161 line n 1 ≡ The other component n 2 ≡ The other component n 3 ≡ The other component n 4 ≡ The other component cases 61 line :

L a X Y α Funksjonsuttrykk for kurver i C 3.4 og C 3.6 utledet ved hjelp av regresjon α.ll.k.p 0.93712 0.14370 L * - 0.01077 L 2^* + 0.00030 L 3^* - 0.25606 0.00017 L * - 0.00029 L 2^* - 0.07232 0.01621 L * + 0.00053 L 2^* - 0.00745 0.01917 L * + 0.00054 L 2^* - 0.02165 - 0.02120 L * + 0.00059 L 2^* - 51 mat : α.ll.3m.p 0.10811 0.00885 L * + 0.00032 L 2^* - 0.21574 0.00004 L * - 0.00008 L 2^* - 0.32697 0.01479 L * - 0.00046 L 2^* + 0.21574 0.00004 L * - 0.00008 L 2^* - 0.10811 0.00885 L * + 0.00032 L 2^* - 51 mat : α.pl.l\002F\2.k.p 0.81884 0.09818 L * - 0.00555 L 2^* + 0.00010 L 3^* - 0.38444 0.02358 L * - 0.00094 L 2^* + 0.06034 0.02120 L * + 0.00082 L 2^* - 0.03839 - 0.02830 L * + 0.00094 L 2^* - 0.09579 - 0.03019 L * + 0.00087 L 2^* - 51 mat : α.pl.l\002F\2.3m.p 0.06272 0.01776 L * + 0.00058 L 2^* - 0.25701 0.00826 L * - 0.00036 L 2^* + 0.42088 0.03322 L * - 0.00132 L 2^* + 0.25701 0.00826 L * - 0.00036 L 2^* + 0.06272 0.01776 L * + 0.00058 L 2^* - 51 mat : Funksjonsuttrykk for punktlaster plassert utenfor feltmidte X' X X 1 L * 20 / L 2 / ltle L X - X L 2 / 19 L * 20 / ltlt L 20 / cases : α.pl.k.p 1 α.pl.l\002F\2.k.p 1 el 1 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.k.p 2 el 0 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.k.p 3 el 0 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.k.p 4 el 0 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.k.p 5 el 0 - (L X' / 20 - 220 - / * + 51 mat : α.pl.3m.p 0 α.pl.l\002F\2.3m.p 1 el 0 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.3m.p 2 el 0 - (L X' / 20 - 220 - / * + 1 α.pl.l\002F\2.3m.p 3 el 1 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.3m.p 4 el 0 - (L X' / 20 - 220 - / * + 0 α.pl.l\002F\2.3m.p 5 el 0 - (L X' / 20 - 220 - / * + 51 mat : Funksjonsuttrykk for laster plassert mellom kant og 3m Y' 0 Y 0 ≤ 3 Y 3 ≥ Y cases : α.ll.p α.ll.k.p α.ll.3m.p α.ll.k.p - (Y' 0 - 30 - / * + : α.pl.p α.pl.k.p α.pl.3m.p α.pl.k.p - (Y' 0 - 30 - / * + : Bestemmelse av riktig funksjonsuttrykk α.p α.ll.p a L 2 / ≥ α.pl.p cases : Korreksjon for samvirkepåstøp p 1.0 Påstøp 1 el 1 ≡ 1.25 cases : i 1 Y 1.2 ≤ 3 Y 2.4 > 2 cases : k 1 α.p i el p * - 1 α.p i el - / : α.p 1 el p i 1 ≡ k cases * α.p 2 el p i 2 ≡ k cases * α.p 3 el p i 3 ≡ k cases * α.p 4 el k * α.p 5 el k * 51 mat 211 line :

α L a X Y α : 0.47 0.25 0.14 0.09 0.05 51 mat

x.min 3 :

x.max 14 :

t.0 1 time :

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x a L / x * X L / x * Y 1 α x x.min x.max lele / x a L / x * X L / x * Y α 2 el x x.min x.max lele / x a L / x * X L / x * Y α 3 el x x.min x.max lele / x a L / x * X L / x * Y α 4 el x x.min x.max lele / x a L / x * X L / x * Y α 5 el x x.min x.max lele / L 0 L α 1 el 0 α 1 el 3 2 mat L 0 L α 2 el 0 α 2 el 3 2 mat L 0 L α 3 el 0 α 3 el 3 2 mat L 0 L α 4 el 0 α 4 el 3 2 mat L 0 L α 5 el 0 α 5 el 3 2 mat 10 1 sys

1 time t.0 - 6.815 s *

a L 0.25

This is what you send with a α taking the component as parameter (n=1):

x a L / x * X L / x * Y 1 α x x.min x.max lele / 10000125000000468567185 x * - (* 67312500000 x 2^* + (* 18750000000000 x 3^* - 62500000000000000 / x 4 / x 2 / ≥ 18 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * 1 - 10000500000000409424909 x * - (* 138750000000 x 2^* + (* 25000000000000 x 3^* - 250000000000000000 / 1 el + (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* - 18 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / cases 1 el 3 x ≤ (x 14 ≤ (& *

This if not:

x a L / x * X L / x * Y α 1 el x x.min x.max lele / 10000125000000468567185 x * - (* 67312500000 x 2^* + (* 18750000000000 x 3^* - 62500000000000000 / 50000000002560617 x * - (* 145000000000 x 2^* - 500000000000000 / 31250000072321621 x * + (* 16562500000 x 2^* - 31250000000000 / 10000000007451917 x * + (* 54000000000 x 2^* - 100000000000000 / 250000000433 - 424 x * + (* 2950000000 x 2^* - 5000000000000 / 51 mat x 4 / x 2 / ≥ 4500000000000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * 1000050000000090584909 x * + (* - 138750000000 x 2^* + (* 25000000000000 x 3^* - (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* - 4500000000000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / 1250000000192221179 x * - (* 58750000000 x 2^* + (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* 1125000000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / - 12500000030171060 x * + (* 5125000000 x 2^* - (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* 112500000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / - 5000000003839 - 2830 x * + (* 47000000000 x 2^* - (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* 900000000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / - 100000000009579 - 3019 x * + (* 870000000000 x 2^* - (20 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * - x + (* 18000000000000000 x 4 / x 20 / x 4 / < (x 4 / x 2 / ≤ (& 3 x * 4 / x 2 / x 4 / < (x 4 / 19 x * 20 / < (& x 20 / cases * / - 51 mat cases 1 el 3 x ≤ (x 14 ≤ (& *