ss rt - - PowerPoint PPT Presentation
ss rt trts r
✶ ✴ ✷✹
✷ ✴ ✷✹
◮ ❚❤❡r❡ ✐s ❛ ♠❛r❦❡t ♣❧❛❝❡ ❢♦r ♦♥❡ ♣r♦❞✉❝t✱ ✇✐t❤ n s❡❧❧❡rs ❛♥❞ ❛ ♠❛r❦❡t
◮ ❊❛❝❤ s❡❧❧❡r ❤❛s ❛ ♣r✐❝✐♥❣ str❛t❡❣② ✇❤✐❝❤ ❞❡♣❡♥❞s ♦♥ ❛t ♠♦st (n − 1)
◮ ❊❛❝❤ s❡❧❧❡r ❤❛s ❛♥ ✐♥✐t✐❛❧ ♣r✐❝❡ ❢♦r t❤❡ ♠❛r❦❡t✳ ◮ ❚❤❡ ♠❛r❦❡t ♣r✐❝❡ ❛❧s♦ ❤❛s ❛ str❛t❡❣②✳
✸ ✴ ✷✹
◮ ❚❤❡ ♠❛r❦❡t s♣❛♥s ♦✈❡r t r♦✉♥❞s ♦r t✐♠❡ ✐♥st❛♥❝❡s✳ ◮ ❉✉r✐♥❣ ❛ r♦✉♥❞ ti✱ ✇❡ ❞❡t❡r♠✐♥❡ ✇❤✐❝❤ s❡❧❧❡r✭s✮ ❛♣♣❧② t❤❡✐r ♣r✐❝✐♥❣
◮ ❆t t❤❡ ❡♥❞ ♦❢ ❛ r♦✉♥❞ ti✱ t❤❡ ♠❛r❦❡t ♣r✐❝❡ ✐s ✉♣❞❛t❡❞✳ ✹ ✴ ✷✹
◮ ◆♦ ❝❧❛ss✐❝❛❧ s✉♣♣❧② ❛♥❞ ❞❡♠❛♥❞ ❢♦r ❡①❛♠♣❧❡✳
◮ ❙❡❧❧❡rs ❝❛♥♥♦t ♣r✐❝❡ ❜❡❧♦✇ ✩✵✳ ◮ ❙❡❧❧❡rs ♠❛② ♥♦t ✉♣❞❛t❡ t❤❡✐r ♣r✐❝❡ ♠♦r❡ t❤❛♥ ♦♥❝❡ ♣❡r r♦✉♥❞✳ ◮ ❊❛❝❤ s❡❧❧❡r str❛t❡❣② ✐s r♦✉♥❞ ✐♥❞❡♣❡♥❞❡♥t✳
◮ t❤❡ ❛✈❡r❛❣❡ ♦❢ ❛❧❧ s❡❧❧❡r ♣r✐❝❡s ❛t t❤❡ ❡♥❞ ♦❢ r♦✉♥❞ ti✳ ✺ ✴ ✷✹
◮ ❉❡t❡r♠✐♥✐st✐❝ ✈s✳ ◆♦♥❞❡t❡r♠✐♥✐st✐❝ ◮ ❯♥❜♦✉♥❞❡❞ ✈s✳ ❇♦✉♥❞❡❞
◮ ❋♦r ❞❡t❡r♠✐♥✐st✐❝ str❛t❡❣② ❡①♣❡r✐♠❡♥ts✱ ❛❧❧ s❡❧❧❡rs ❤❛✈❡ ❞❡t❡r♠✐♥✐st✐❝
◮ ❋♦r ♥♦♥❞❡t❡r♠✐♥✐st✐❝✱ ❛t ❧❡❛st ♦♥❡ s❡❧❧❡r ♠✉st ❤❛✈❡ ❛
✻ ✴ ✷✹
◮ ❲❤❡♥ t❤❡ str❛t❡❣✐❡s ♦❢ t❤❡ s❡❧❧❡r ♣✉❧❧ t❤❡ ♠❛r❦❡t ✉♣✇❛r❞s ♦r
◮ ▲♦✇✲❙❦❡✇ ✐♥❤❡r❡♥t❧② ✢♦♦r❡❞ ❛t ✩✵ ❜② ♦✉r ❛ss✉♠♣t✐♦♥s✱ ❜✉t ✐s
◮ ◆♦✲❙❦❡✇ ♠❡❛♥s r♦✉❣❤❧② ♦♥ ❛✈❡r❛❣❡✱ t❤❡ ♠❛r❦❡t ❞♦❡s♥✬t s❦❡✇ ✉♣ ♦r
◮ ❍✐❣❤✲❙❦❡✇ ♥♦t ❝♦♥s✐❞❡r❡❞✱ ❛s ✐t ✐s s②♠♠❡tr✐❝ t♦ ▲♦✇✲❙❦❡✇
✼ ✴ ✷✹
◮ ❖♥❡ ❘❛♥❞♦♠ ❙❡❧❧❡r✿ ♦♥❡ s❡❧❧❡r ❝❤♦s❡♥ ✉♥✐❢♦r♠❧② ❛t r❛♥❞♦♠ ♦✉t ♦❢ n✳ ◮ ❚✇♦ ❘❛♥❞♦♠ ❙❡❧❧❡rs✿ t✇♦ ❞✐st✐♥❝t s❡❧❧❡rs ❝❤♦s❡♥ ✉♥✐❢♦r♠❧② ❛t
◮ ❆❧❧ ❙❡❧❧❡rs✿ ❡❛❝❤ s❡❧❧❡r ✉♣❞❛t❡s t❤❡✐r ♣r✐❝❡
◮ ◆✉♠❜❡r ♦❢ r♦✉♥❞s✿ t = 500✳ ◮ ◆✉♠❜❡r ♦❢ s❡❧❧❡r✿ n = 5 ❛♥❞ n = 10✳ ◮ ❙t❛rt✐♥❣ ♠❛r❦❡t ♣r✐❝❡✿ smp = $2500✳
✽ ✴ ✷✹
◆♦♥❞❡t❡r♠✐♥✐st✐❝ ❯♥❜♦✉♥❞❡❞ ◆♦♥❞❡t❡r♠✐♥✐st✐❝ ❇♦✉♥❞❡❞ ◆♦♥❞❡t❡r♠✐♥✐st✐❝ ▼✐① ❙❡❧❧❡r ✶ f1(x[n]) = ave
i
{xi} − rr (5, 16) g1(x[n]) = max
❙❡❧❧❡r ✷ f2(x[n]) =
rr(145,161) 100
ave
i
{xi} g2(x[n]) = min
❙❡❧❧❡r ✸ f3(x[n]) =
rr(67,74) 100
ave
i
{xi} g3(x[n]) = max
❙❡❧❧❡r ✹ f4(x[n]) =
rr(75,86) 100
mini{xi} g4(x[n]) = max
❙❡❧❧❡r ✺ f5(x[n]) = ave
xi<mp {xi} − rr (20, 31)
g5(x[n]) = max
❙❡❧❧❡r ✻ f6(x[n]) =
rr(107,116) 100
maxi{xi} g6(x[n]) = min
❙❡❧❧❡r ✼ f7(x[n]) = min
xi0.75(mp){xi} −
rr (9, 21) g7(x[n]) = max
❙❡❧❧❡r ✽ f8(x[n]) =
75 100
ave
i ❡✈❡♥ {xi}
g8(x[n]) = max
❙❡❧❧❡r ✾ f9(x[n]) =
rr(120,136) 100
ave
i ♦❞❞ {xi}
g9(x[n]) = min
❙❡❧❧❡r ✶✵ f10(x[n]) = ave
i
{xi} g10(x[n]) = max
✾ ✴ ✷✹
✶✵ ✴ ✷✹
✶✶ ✴ ✷✹
✶✷ ✴ ✷✹
✶✸ ✴ ✷✹
✶✹ ✴ ✷✹
❉❡t❡r♠✐♥✐st✐❝ ❯♥❜♦✉♥❞❡❞ ❉❡t❡r♠✐♥✐st✐❝ ❇♦✉♥❞❡❞ ❉❡t❡r♠✐♥✐st✐❝ ▼✐① ❙❡❧❧❡r ✶ f1(x[n]) = ave
i
{xi} g1(x[n]) = max{0.3(smp), f1(x[n])} h1(x[n]) = g1(x[n]) ❙❡❧❧❡r ✷ f2(x[n]) = 1.613
i
{xi}
min{4000, f2(x[n])} h2(x[n]) = f2(x[n]) ❙❡❧❧❡r ✸ f3(x[n]) = 0.55
i
{xi}
max{500, f3(x[n])} h3(x[n]) = f3(x[n]) ❙❡❧❧❡r ✹ f4(x[n]) = 1.1 (mini{xi}) g4(x[n]) = max{0.5(mp), f4(x[n])} h4(x[n]) = g4(x[n]) ❙❡❧❧❡r ✺ f5(x[n]) = 0.9 (maxi{xi}) g5(x[n]) = min{mp + 1500, f5(x[n])} h5(x[n]) = f5(x[n]) ✶✺ ✴ ✷✹
✶✻ ✴ ✷✹
✶✼ ✴ ✷✹
✶✽ ✴ ✷✹
✶✾ ✴ ✷✹
◮ f1(x[n]) = 0.9(ave {xi}) ◮ f2(x[n]) = min{1.05(mp), 1.1(ave {xi})} ◮
◮ f4(x[n]) = ⋆ ❞♦ ♥♦t ❡①❝❡❡❞ 1.2(mp) ⋆ ❞♦ ♥♦t ❣♦ ❜❡❧♦✇ 0.85(mp) ⋆ ♦t❤❡r✇✐s❡✱ r❡t✉r♥ i i nxi ◮ f5(x[n]) = max{(rr (65, 76) /100)(mp), 80} ✷✵ ✴ ✷✹
✷✶ ✴ ✷✹
✷✷ ✴ ✷✹
✷✸ ✴ ✷✹
✷✹ ✴ ✷✹
✷✹ ✴ ✷✹