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l\11 MATU11 l\

    1. MorHH 6o opH HHcTp MeHTrapH TacHH Ba TaBcH

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  • MOJlH51BHi1 HHcTpyMeHTJl pHHHr )l, pOMa)l,JlHJl Ba pHcK )l,apa acH;

  • MOJl 51BHi1 HHcTpyMeHTJl pHH cOJlHl\l\a TOpTHw wapT wapOHTJlapH;

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x, cycH51TJl pHHH HcpO)l, Jlai1)l,H.

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3aMOHaBHi1 MOJlH51 6O3OpH MOJlH51BHi1 HHcTpyMeHTJl HHHr TypJl x,HJlJl 6HJl H
My accaMJl raH 6yJlH6, yJl H 6Hp HeYa 6eJlrHJl acOcH)l, TacHHcp Jl wHH Tal\ O 3Ta)l, .

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  2. MOJlH51 Hi1 HHcTpyMeHT Ba yHHHr 6a3HcH 3KBBaJl HTJlHJlHrH HHMa?

  3. MOJlH51 Hi1 HHcTpyMeHTHHHr l\ H)l, i1 aTpH6yTJl 6Op?

  4. MOJlH51BHi1 HHcTpyMeHTHHHr l\ H)l, i1 cp HKu,H51Jl HHH 6HJl cH3?

  5. MOJlH51BHi1 HHcTpyMeHTHH l\ai1 H 6eJlrHJl 6yi1HYa TacHHcpJlaw MyMKHH?

Tonmupu !l


  1. MOJlH51BHi1 HHcTpyMeHTHHHr x,ap 6Hp TacHHcp 6eJl H 6yi1 a TaBcHcpJlaHr.

  2. TepMHHJl p Jl FaTHHH Ty3HHr.



    1. l\HMMaTrH Kono rap TacHHH Ba TaBcHH

/(uMMam!lu ozo1!lap11u11z Ma1My11u, Ma caOu aa py11«u.uR!lapu


K, TJl l\ FO3Jl MOJlH51 i1 HHcTpyMeHTJl pHHHr 6Owl\ TypJl pH)l, H cp pl\Jl 3Hr KaTTa Ba aJlOx,H)l, 6O3OpHra 3ra 6yJl H rypyx,HHH TawKHJl 3TraHJl rH MyHOca6aTH 6HJlaH yJl HHHr Ma3MyH-
MOx,H51 H Max,cyc paBHw)l,a KypH6 YHl\Hw Mal\ca)l, MyBOcpHl\. TabKH)l,Jlaw OH3KH, l\ MaTJl l\ Jl MOJlH51 i1 HHcTpyMeHTJl pHHHr 6Hp TypH 6yJlraHJl yYyH yMyMaH OJl aH)l,a Ma3MyHaH cHHOHHM)l,Hp (2.1 naparpacpra l\ paJlcHH), JleKHH yJl MOJlH51BHi1 HHcTpyMeHT Jl pHHHr 6Owl\ TypJl pH)l,aH MabJl M Hx, TJl pH 6HJlaH cpapl\ l\HJl )l, .
K, TJl l\OFO3Jl p Hl\ O)l,HeT)l,a y3 ax,aMH51 , ypHH Ba cp HKu,H51Jl HHH aJlJlal\aYOH Hc6OTJl aHJl Hra l\apaMac)l, yJl HHr Ma3MyHH TyFpHcH)l, x,aHy3raYa l\ FHH 6ax,cJl )l, 3TH6 KeJl l\)l, . MacaJl , .P.XHKcHHHr cp Ya12, 3aMOHaBHi1 nyJlJl p y3Ol\ My)l,)l, TJl HcTebMOJl TOBapH 3Mac, 6aJl H l\HMMaTJlH l\ O3Jl Hr TypH cHcpaTH)l, HcpO)l,aJl Ha)l,H. POccH51Jl OJlHMJl pHHHr cp pHYa13, l\ MaTJl l\OFO3 cp KanHTaJl cHcp )l, HaMOeH 6yJl BYH BOcHTa Ba x,.K. yH)l,ai1 6ax,cJlap l\ MaTJl
l\ Jl HH waKJlaH TypJl , Ma3MyHaH yx,waw, Jl HH, TyJlHl\Jl H 6HJlaH a paJla)l,HraH x,a M)l, rH MabHO)l, TaJll\ l\HJlHHHwHra OJl KeJl Ol\)l, . Yw6y TeH)l,eHu,H51 l\ TJl l\OFO3Jl 3BOJlou, 51cH)l,a Ta6HHi1 x,OJlaT)l, , YyHKH 6apYa Ha3apHi1 TaJll\HHJlap Bal\T yTHwH 6HJlaH l\ MaTJl l\OFO3Jl pHHHr Ma3MyH MOx,H51 TaKOMHJlJl wH6 6OpraHH yYyH y3rapHwH O6beKTHB apaeH)l,Hp. WyHHHr yYyH l\ TJl l\OFO3Jl p Ba yJl HHHr 6O3OpHHH x,O3HprH 3aMOH)l, rH Ma3MyH MOx,H51 , Hl\ O)l, eT)l,arH ax,aMH51 , pOJl Ba cp HKu,H51Jl H)l, H KeJl YHl\l\ H x,OJl)l, (I-YH 6O6ra Ba ai1HHl\ a 1.1.1-1.1.3 MO)l,eJlJl a l\apaJl H) MOJlH51 i1 HHcTpyMeHT cHHrapH (2.1 nparpacp l\apaJl H) l\ i1 )l, Ya TaJll\ H l\ Jl MyMKHH.
K, TJl l\OFO3 – 6y, yMyMaH OJl aH)l,a, MOHeTH3au,H51JlawraH (nyJl 6HJlaH TabMHHJlaHraH) peaJl 6a3Hcra 3KBHBaJl (“3rH3 aHaJl r”) l\Hi1 a (6ax, ra) Ba x,OccaJl a 3ra 6yJl aH, Max, Hl\ cO)l,Hi1- Xyl\ l\Hi1 MeXaHH3M 6HJlaH TabMHHJl raH, y3Hra x,Oc 6O3Op)l, MOJlH51 i1 MyHOca6aTJl pHH 6eJlrHJl ,

12 .P.XHKc. CTOHMOcTb H KanHTaJl.-M.: npOrpecc, 1988.-365 c.


13 PIHOK u,eHHIX 6yMar H erO cpHHaHcOBIe HHcTpyMeHTI: YYe6HOe nOcO6He/nO)l, pe)l,.B.C.TOpKaHOBcKOrO.-Cn6.:A0
«KOMnJleKT», 1994.-421 c.;
UeHHIe 6yMarH: YYe6HHK/nO)l, pe)l, B.VI KOJl HHKOBa, B.C.TOpKaHOBcKOrO.-2-e H3)l,., nepepa6. H )l, .-M.: HcI H cTaTHcTHKa, 2000.-448 c.; MHpKHH 51 . UeHHIe 6yMarH H cpOH)l,OBIi1 pIHOK.-M.: nepcneKTHBa, 1995.
waKJlJl HpyBYH Ba pHBO Jl HTHpyBYH, MOJlH51BHi1 pecypcJl caMapaJl Tal\cHMJl HHwH Ba l\ i1 Tal\ Jl wHHH TabMHHJlOBYH, Myai151 x,OJlJlap)l, MabJlyM waKJlJlap)l, )l, Ma)l, KeJl pyBYH BOcHTa cHcp )l, x,ap x,HJl TypJl )l, , waKJl Ba Ma3MyHJlap)l, HaMOeH 6yJla)l, aH x,aM HHBecTHu, KanHTaJl (aKTHB, Max, c cp H)l, aMFapMacH 6Oi1Jl H, l\ MaTJl l\OFO3Jl nOpTcpeJl ), x,aM TyJl B BOcHTacH, x,aM aJlOx,H)l,a cpOH)l, 6O3OpH TOBapH)l, .
K, TJl l\ FO3 6Hp Bal\THHHr y3Hra Hl\ O)l,Hi1 KaTerOpH51 Ba opH)l, KOHcTpyKu,H51 cHcpaTH)l,a Ma3MyHra 3ra.
K, TJl l\OFO3HHHr 3KBHBaJl HTJl x,OccacH MOJlH51 i1 HHcTpyMeHTJl p HHHr 6Owl\ TypJl cHHrapH 6eBOcHTa Ba 6HJl cHTa, peaJl Ba HHc6Hi1 6yJl MyMKHH. Yw6y x,Occa 3Ba3Hra l\ Jl
l\ Jl yJl HH YHl\apyBYHcHHHHr (3MHTeHTHHHHr) “3rH3 aHaJlOrH” (51 3KBHBaJl HTH) cHcp TH)l,a HaMOeH 6yJla)l,H. OH)l, KypHHHwH)l, rH (cpOH)l, 6O3OpH) TOBapJlHJl rH x,OccacH 3ca yHH 6Owl\ Typ)l, TOBapJlap)l, (KyYMac Ba HHTeJlJleKTyaJl MyJl , x,OM awe Ba wy Ka6HJl ) cpapl\Jl KHMHHHr)l, (3MHTeHT,
51 MyOMaJl ra YHl\apyBYH, 6yJl Hl\ O)l, cy6beKTJl pH) TOMOHH)l,aH YHl\apHJlHwH, y3Hra x,Oc l\ TJl l\OFO3Jl 6O3OpH)l, MyOMaJl )l, 6yJl , yH)l, Max,cyc cp HKu,H51Jl HH Ba pOJl 6a apHwH 6HJlaH 6eJlrHJl )l, . yH)l, l\ TJl l\ FO3Jl HHHr pOJl Ba cp HKu,H51Jl H MOJlH51 i1 HHcTpyMeHTJl p cHHrapH aHHl\JlaHa)l, (2.1 nparpacp l\apaJl H). O3Op x,OccacH l\ MaTJl l\OFO3HH nyJl a 51l\HHJl )l, , YyHKH y MabJl M wapOHTJl p)l,a nyJl cp HKu,H51cHHH 6a apa OJla)l, , TyJlOB BOcHTacH cHcpaTH)l,a l\ JlJl HHJl MyMKHH. K, MMaTJl l\ HHHr cp H)l, MeHTaJl x,OccaJlapH ai1Jl HyBYaHJl , Jl BH)l,JlHJl H, aJl )l,OpJlHJlHrH, pHcKJlHJlHJl Ba wy Ka6H 6Owl\ KypcaTKHYJl 6HJlaH 6eJlrHJlaHa)l, . YMyMaH OJlraH)l, , l\ MaTJlH l\OFO3Jl x,OccaJl HH ol\OpH cHcp )l, cpOH)l, 6O3OpHHHHr caMapaJlH x,OJl HH 6eJl HJlai1)l, .
PeaJl 6a3Hcra 3KBHBaJl 6yJl aH l\ Jl l\OFO3Jl ep)l, )l, cpOH)l, 6O3OpH Opl\aJl caMapaJlH HHBecTHu,HOH Ba TpaHccp (TyJl ) apaeHJl , Hl\ cO)l, cy6beKTJl HHHHr Mal\ca)l,Jl Ba TapTH6JlawTHpHJlraH Hl\ HcO)l,Hi1 Xyl\ l\Hi1 6O3Op MyHOca6aTJl pH aMaJl OwHpHJla)l,H. yH)l, l\ TJl
l\ FO3 aJlOx,H)l, TOBap Ba MOJlH51BHi1 HHcTpyMeHT cHcp )l, y3H)l, My accaMJlawTHpraH peaJl KanHTaJlHHHr (eKH 3raJl Xyl\ l\ ) x,aM 3KBHBaJl HTH, x,aM TypJl waKJl Ba Ma3MyH)l, rH “cHMBOJl ” 6yJl HaMOeH 6yJla)l, . MOc paBHw)l, y y3HHHHr aJl x,H)l, l\ MaTJl l\OFO3Jl 6O3OpH)l, Max, c TOBap cHcp )l, 3pKHH MyOMaJla)l, 6yJl , 6Hp Bal\ HHHr y3H)l, napaJlJleJl Tap3)l, peaJl 6a3HcHHH y3Hra x,Oc 6O3OpH)l, )l,OJl3ap6JlHJl Ba 6O3OprHpJlHJlHrHHH 6eJlrHJlai1)l,H. Y3 HaB6aTH)l,a aKcHHYa peaJl 6a3Hc x,aM y3H My accaMJl raH l\ MaTJl l\OFO3HHHr TOBap cHcp )l, cp H)l, 6O3OpH)l, H (3pKHH MyOMaJl
apaeHH)l, ) x,OccaJl (MabJl M KypcaTKHYJl 6HJl Hcp )l,aJl aH) cHcp )l, HH 6eJl HJlai1)l, .
WyHHHr yYyH l\ TJl l\OFO3 “cpOH)l, HHcTpyMeHTH” cHcpaTH)l,a “cpOH)l, 6Oi1Jl rH” )l, 6 HcpO)l, Jl )l, , yHHHr ep)l,aMH)l,a peaJl 6Oi1Jl Jl ra (6a3Hcra) 3ra 6yJl HMKOHH51 nai1)l,O 6yJl )l, . y 3ca cpOH)l, 6O3OpH KOHboHKTypacHra 6OFJlHl\ x,OJl)l,a 6Oi1JlHKJlapHH 6Hp cy6beKT)l, H 6Owl\ Hra yTHwHwH (x,apaKaTHHH) TabMHHJlai1)l,H, HaTH a)l,a l\ MaTJl l\OFO3Jl p 6O3OpH Opl\aJl MOJlH51BHi1 pecypcJl HH Hl\ O)l,HeT)l,a caMapaJl Tal\cHMJl HHwH Ba l\ i1Ta Tal\cHMJl HHwHHHHr l\ HyHH51TJl apaeHH By y)l, KeJla)l,H.
IOl\OpH)l, ai1THJlraHJl p)l,aH KeJl YHl\l\ H x,OJl)l, , 3KBHBaJl HTJlHJl TaMOi1HJlH acOcH)l, l\ MaTJl
l\ FO3 Ba yHHHr peaJl 6a3HcHHH y3apO “3rH3 aHaJl r” cHcp )l, 2.2.1-YH pacM)l, KeJl pHJl cXeMa 6HJlaH HcpO)l, Jl MyMKHH. CXeMa)l, : – 6a3Hc (51 l\ MaTJl l\OFO3HHHr 6a3HcH); K,K, – 6a3Hcra 3ra 6yJl aH l\ Jl l\OFO3; HKKH TapacpJl a i1 aJl pHJlraH cTpeJlKa Ba K,K, ypTacH)l, 3KBHBaJl T 6OFJlHl\Jl HH 6HJl)l,Hpa)l,H.



PacM.2.2.1. K, MMaTJlH l\OFO3 Ba yHHHr 6a3HcH 3KBHBaJleHTJlHJlHrH cXeMacH
2.2.1-YH pacM)l, 6a3HcHH ( ) peaJl MO)l,eJlJl THpHJl raH (Ta)l,l\Hl\ 3THJlaeTraH) O6beKT cHcp )l, , l\ TJl l\OFO3HH (K,K,) 3ca O6beKT MO)l,eJl )l, 6 l\ 6yJl l\HJlHw MyMKHH. y 3ca O6beKTHHHr MaTeMaTHK MO)l, Jl H yHHHr 3KBHBaJl HTH 6yJl w l\ MaTJl l\OFO3 x,OccaJlapH (KypcaTKHYJl pH) ep)l,aMH)l,a Hcp )l,aJl Opl\aJl MaTeMaTHK MO)l,eJlJl THpHw HMKOHHHH 6epa)l, . 51 MO)l,eJl ep)l, )l, K,K, x,OccaJl HH MaTeMaTHK Tap3)l, MO)l,eJlJl THpHw acOcH)l, peaJl O6beKT (6a3Hc) x,OccaJl HH Ta)l,l\Hl\ 3THw MyMKHH. Yw6y MaTeMaTHK eH)l, yB MeH yYyH x,aMHwa ap)l, l\Jl Ba x, pMaTJl 6yJl Ba KeJl aK)l, x,aM 6yJl 6 KeJl )l, aH 6yoK ycTO3Jl HM AKa)l, HK reOprHi1 EBreHbeBHY nyXOB Ba BHKTOp
e)l,OpOBHY EB)l, OBJl p TOMOHH)l,aH 6yTyH )l,yHe)l,a yTraH acpHHHr 60-70-YH i1HJlJl H)l, TaH OJl "KBa3HaHaJl rJl Ha3apH51 H” HOMH 6HJlaH TeXHHK O6beKTJl pHH MO)l,eJlJlawTHpHw yYyH HJl 6Op HwJl YHl\HJl Ba Ta)l,6Hl\ 3THJl 14. WyH)l, i1 6yoK ycTO3Jl HMHHHr HOe6 HJl i1 HHOBau, OH TacpaKKypJl HJl 6yHe)l, 3THJlraH MaKTa6Jl a x,aMHwa cO)l,Hl\ 6yJl aH x,OJl)l, KBa3HaHaJl Jl Ha3apH51
)l, BOMHi1Jl acOcH)l, Hl\ O)l, , MOJlH51 TH3HMH Ba 6O3OpJl cOx, Jl H yYyH HJl 6Op 90-YH
i1HJlJl p)l,aH 6OwJl pHBO Jl HTHpH6 l\ JlJl wra a3M l\HJl)l, M. yHHHr HaTH acH)l,a MyaJlJlHcp TOMOHH)l,aH OJl aH Ba yw6y KHTO6)l, 6aTacpcHJl KeJl pHJlraH HJlMHi1 Ba aMaJlHi1 HwJlaHMaJl KBa3HaHaJl Jl Ha3apH51 HHH Hl\ O)l, Ba MOJlH51 cOx, Jl H yYyH x, M ai1 MOcJl Hc6OTJl MOl\)l, .
Ai1 HJl aHJl ra Ba 2.2.1-YH pacM)l, H cXeMara acOcaH, MaKpOHl\ )l,Hi1 )l,apa a)l, peaJl ceKTOp Ba l\ TJl l\OFO3Jl 6O3OpH ypTacH)l, rH 3KBHBaJl HTJlHJl 6OFJl HHwHH 2.2.2-YH pacM)l, KeJlTHpHJlraH MO)l, Jl KypHHHwH)l, HcpO)l,aJl w MyMKHH. Yw6y Ty3HJlMaBHi1 MO)l,eJl)l,a: M – MaKpO6a3Hc; K,K, – l\HMMaTJlH l\OFO3Jlap (MOJlH51) 6O3OpH.


PacM.2.2.2. K,K, Ba MaKpO6a3HcHHHr y3apO 3KBHBaJleHTJlHJl rH MO)l, Jl
y MO)l,eJl)l, (2.2.2-pacM), 2.2.1-YH cXeMa)l, Hra yx, , MaKpO6a3HcHH (M ) peaJl MO)l,eJlJl THpHJl raH (Ta)l,l\Hl\ 3THJlaeTraH) O6beKT cHcp )l, , l\ MaTJl l\ 3Jl 6O3OpHHH (K,K, ) 3ca O6beKT (M HH 3KBHBaJleHT aKc 3TTHpyBYH) MO)l,eJlH )l,e6 l\a6yJl l\HJlHw MyMKHH. 2.2.1 Ba 2.2.2 pacMJlap)l,arH HKKH TapacpJlaMa i1yHaJlTHpHJlraH cTpeJlKaJlap Ba K,K,; M Ba K,K, ; Ba M ; K,K, Ba K,K, ypTaJlapH)l,arH 3KBHBaJl HT 6OFJlHl\Jl HH 6HJl)l,Hpa)l,H.
KBa3HaHaJl MO)l,eJlJlap O6beKTJl pHH ( yMJla)l,aH l\ MaTJl l\ FO3Jl Ba MOJlH51 6O3OpHHH) aJl e6paHK Ba )l,HcpcpepeHu,HaJl TeHrJlaMaJlap ep)l, )l, MO)l,eJlJl THpHw)l, l\yJlJl Jla)l, .
KBa3HaHaJl Jl Ha3apH51cHra acOcJl 6, 2.2.1 Ba 2.2.2-YH pacMJlap)l, KeJl pHJlraH MO)l,eJlJl H l\ i1H)l, rHYa, 51 MyBO3aHaTJl wyBYH (TapTH6Jlaw THpHJl BYH) KBa3HaHaJl MO)l,eJl cHcpaTH)l,a HcpO)l, Jl MyMKHH. y MO)l, Jl cp OJlH51 H MaTeMaTHK KypHHHw)l, cpOpMaJlJl HpHJl wH MyMKHH,
51 y Ma3MyHaH l\ i1H)l, rH yMyMHi1 KypHHHw)l,arH MaTeMaTHK TeHrJl Jl eYHMHra KeJl HJl MyMKHH:
AX – F = s (2.2.1)
KypHHHwH)l, H aJl e6paHK TeHrJlaMaJlap cHcTeMacHra (TeHrJl a)l, s MHHHMyM l\Hi1MaTra HHTHJlTHpHJla)l, )
eKH
n(dx/dru)+A(x)X=F(ru), x(0)=x0 (2.2.2)

14 nyXOB r.E. VI36paHHIe BOnpOcI TeOpHH MaTeMaTHYecKHX MawHH.-K.: VI3)l,. AH YCCP, 1964.; nyXOB r.E., EB)l,OKHMOB B.., CHHbKOB M.B. Pa3p51)l,HO aHaJl rOBIe BIYHcJl TeJl HIe cHcTeMI.-M.: COB.pa)l,HO, 1978.-256 c.


KypHHHwH)l, H O)l,)l,Hi1 )l,HcpcpepeHu,HaJl TeHrJlaMaJl cHcTeMacHra (KOwH MacaJlacH).
TeHrJlaMa (2.2.1) acOcH)l, l\ Jl l\ 3HHHr 3KBHBaJl TJl Jl (MyBO3aHaT x,OJl ) 3pHwHw MO)l,eJl 2.1.3-YH pacM)l, KypcaTHJl )l, TawKHJlJlawTHpHJla)l, . yH)l, TeHrJlaMaHHHr MaTeMaTHK eYHMH (HJl)l,H3H) MOJlH51 6O3OpHHHHr MyBO3aHaT x,OJl aHrJl Ta)l,H, 51 H HJl)l,H3HH TOnHw
yYyH TaHJla6 OJl MaTeMaTHK MeTO)l, MO)l,eJl)l,a MOJlH51 6O3OpHHH MyBO3aHaTJl wTHpHw MeXaHH3MH cp JlH51THHH 6eJl Jlai1)l, . MO)l,eJl)l, : K,K, – l\ MaTJl l\ 3 (eKH K,K, ), MM – MyBO3aHaTJl THpyBYH MeXaHH3M, F – TabcHp 3TyBYH OMHJlJlap, X – 3KBHBaJl HTJlawTHpHw (TapTH6Jl wTHpHw) napaMeTpJlapH.
TeHrJl (2.2.2) acOcH)l, l\ TJlH l\OFO3HHHr 3KBHBaJl HTJlHJlHrH (MyBO3aHaT) x,OJl Hra 3pHwHw MO)l,eJl 2.2.4-YH pacM)l, KypcaTHJl )l, TawKHJlJlawTHpHJla)l, . yH)l, TeHrJlaMaHHHr MaTeMaTHK eYHMH MOJlH51 6O3OpHHHHr MyBO3aHaT x,OJl aHrJl Ta)l,H, 51 H eYHMHH TOnHw yYyH
TaHJla6 OJl MaTeMaTHK MeTO)l, MO)l,eJl)l,a MOJlH51 6O3OpHHH MyBO3aHaTJl wTHpHw MeXaHH3MH cp JlH51THHH 6eJl Jlai1)l, . MO)l,eJl)l, : X0 – 6OwJlaHFHY TapTH6Jl THpyBYH )l,HcKpeT)l, H napaMeTp, XK – HaB6aT)l, 3KBHBaJl Jl THpyBYH (TapTH6Jl THpyBYH) )l,HcKpeT)l, H napaMeTp.





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