DD252305A3 - MULTI-STAGE COUNTER WITH CONTROL - Google Patents
MULTI-STAGE COUNTER WITH CONTROL Download PDFInfo
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- DD252305A3 DD252305A3 DD26052684A DD26052684A DD252305A3 DD 252305 A3 DD252305 A3 DD 252305A3 DD 26052684 A DD26052684 A DD 26052684A DD 26052684 A DD26052684 A DD 26052684A DD 252305 A3 DD252305 A3 DD 252305A3
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Abstract
Vorgeschlagen wurde ein Mehrstufenzaehler mit Kontrolle, in dem in jede Stufe ein Kontrollteil 5, und in die Stufen, beginnend mit der zweiten Stufe, ein UND-Gatter 7 sowie ein zweites ODER-NICHT-Gatter 6 eingefuehrt wurden, dessen Ausgang mit dem ersten Eingang des UND-Gatters 7 und dessen zweiter Eingang und Ausgang mit dem Ausgang des Impulsgenerators 1 bzw. dem zweiten Eingang des ersten 41-ODER-NICHT-Gatters verbunden sind. In jeder Stelle sind die Informationsausgaenge des Zaehlteils 3 mit den Eingaengen des Kontrollteils 5 verbunden, dessen Ausgaenge mit den Eingaengen des zweiten ODER-NICHT-Gatters 6 verbunden sind.A multilevel counterpart with control has been proposed, in which in each stage a control part 5, and in the stages, starting with the second stage, an AND gate 7 and a second OR-NOT gate 6 have been introduced, whose output to the first input of the AND gate 7 and whose second input and output are connected to the output of the pulse generator 1 and the second input of the first 41-OR-NOT gate. In each position, the information outputs of the counting part 3 are connected to the inputs of the control part 5, the outputs of which are connected to the inputs of the second OR NOT gate 6.
Description
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OIIHCAHHE Η30ΕΡΕΪΕΗΜΗ K ABTOPCKOW 3aflBJieHo: 05.04.83 3aHBKa » 3567803/18-21 MKH4 H 03 K 21/40OIIHCAHHE Η30ΕΡΕΪΕΗΜΗ K ABTOPCKOW 3aflBJieHo: 05.04.83 3aHBKa »3567803 / 18-21 MKH 4 H 03 K 21/40
: A.H.MeJiHXOB, JD.M.Bhihhhkob η CKLAsaKOB: A.H.MeJiHXOB, JD.M.Bhihhhkob η CKLAsaKOB
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Ha3BaHHe ηθοορθτθηηη: MHOrOKACKAflfMfl CTEHHK C KOHTPOJIEMHa3BaHHe ηθοορθτθηηη: MHOrOKACKAflfMfl CTEHHK C KOHTPOJIEM
Μ3θ6ρβΤβΗΗβ OTHOCHTCfl K aBTOMaTHKe HΜ3θ6ρβΤβΗΗβ OTHOCHTCfl K aBTOMaTHKe H
TexHHKe η MOHteT öbitb Hcnojib3OBaHO ßjra kohtpojih padoTOcno-COÖHOCTH CqeTtiHKOB.TexHHKe η MOHteT öbitb Hcnojib3OBaHO bjra kohtpojih padoTOcno-COÖHOCTH CqeTtiHKOB.
. H3BeCTH0 yCTpOfiCTBO ^JIH ΠρΟΒβρΚΗ MHOrOKaCKaflHOrO C-qe mflBiM KacKafl κοτοροΓο coflepscHT ajieMeHT MH-HE η ÖJIOK, TaKTOBBIH BXOfl ΚΟΤΟρΟΓΟ COe1TI1HHeH C BBIXOflOM, H3BeCTH0 yCTpOfiCTBO ^ JIH ΠρΟΒβρΚΗ MHOrOKaCKaflHOrO C-qe mflBiM KacKafl κοτοροΓο coflepscHT ajieMeHT MH-HE η ÖJIOK, TaKTOBBIH BXOF ΚΟΤΟρΟΓΟ COe 1 TI 1 HHeH C BBIXOFLOM
H3IH-HE, nepBBm bxoä κοτοροΓο coeflHHeH c βηχο,π,ομ nepeHoca cqeTHoro ÖJiOKa npeflH^mero KacKa^a, BTopne bxo^h 3JIeMeHTOB H3IH-HE coe^HHeHBi c BBixoflOM ajieweHTa H, βχο,π,η ko Toporo coeflHHeHH c BBKOflOM reHepaTopa HMnyjibcoB η c bbkoflOM MHOrOBXOflOBOrO 3JIeMeHTa H3IH-HE, BXOflH ΚΟΤΟρΟΓΟH3IH-HE, nepBBm bxoä κοτοροΓο coeflHHeH c βηχο, π, ομ nepeHoca cqeTHoro ÖJiOKa npeflH ^ mero KacKa ^ a, BTopne bxo ^ h 3JIeMeHTOB H3IH-HE coe ^ HHeHBi c BBixoflOM ajieweHTa H, βχο, π, ηco Toporo coeflHHeHH c BBKOflOM reHepaTopa HMnyjibcoB η c bbkoflOM MHOrOBXOflOBOrO 3JIeMeHTa H3IH-HE, BXOflH ΚΟΤΟρΟΓΟ
HeHH c ΒΒΚο,η,ΟΜ cxieTHoro OJIOKa Bcex KanajioB [I]. HeflocTaTKOM θτογο ycTpowcTBa HBJineTCH HH3KaflHeHH c ΒΒΚο, η, ΟΜ cxieTHoro OJIOKa Bcex KanajioB [I]. HeflocTaTKOM θτογο ycTpowcTBa HBJineTCH HH3Kafl
HOCTb KOHTpOJIfl.HOCTb KOHTpOJIfl.
HaHÖojiee 6jih3khm κ npeflJiaraewoMy HBuneTCfl MHoroKaceTTiHK c KOHTpojieM, KajiyiBiH KacKafl κοτοροΓο coflep-HaHojojiee 6jih3khm κ npeflJiaraewoMy HBuneTCfl MHoroKaceTTiHK c KOHTpojieM, KajiyiBiH KacKafl κοτοροΓο coflep-
nepBBIM 3JIeMeHT HJIH-HE H CtieTHBIK ÖJIOK, TaKTOBBIM BXOAnepBBIM 3JIeMeHT HJIH-HE H CtieTHBIK ÖJIOK, TaKTOBBIM BXOA
κοτοροΓΟ coeflHHeH c ββιχο^ομ nepBoro aJieweHTa HSH-HE, nep-Bxojj; κοτοροΓΟ bo Bcex KacKaflax, κροΜβ nepBoro, c BBixoflOM nepeHoca ctieTHoro ÖJiOKa npeflBmynieroκοτοροΓΟ coeflHHeH c ββιχο ^ ομ nepBoro aJieweHTa HSH-HE, nep-Bxojj; κοτοροΓΟ bo Bcex KacKaflax, κροΜβ nepBoro, c BBixoflom nepeHoca ctieTHoro ÖJiOKa npeflBmyniero
nepBBIM η BTopoH BXOflBi nepBoro 3JIeMeHTa HJIH-HE nepBoro Kac COeflHHeHBI ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOflHOM ΙΠΗΗΟΗ H C BBIXOflOM H, nepBBin η Βτοροπ βχο,π;η κοτοροΓΟ coe^HHeHH cootnepBBIM η BTopoH BXOflBi nepBoro 3JIeMeHTa HJIH-HE nepBoro Kac COFlHHeHBI ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOFHOM ΙΠΗΗΟΗ H C BBIXOflOM H, nepBBin η Βτοροπ βχο, π; η κοτοροΓΟ coe ^ HHeHH coot
BeTCTBeHHO C BBIXOflOM ΒΤΟρΟΓΟ 3JIeMeHTa HJIH-HE H C BEKOflOMBeTCTBeHHo C BBIXOflOM ΒΤΟρΟΓΟ 3JIeMeHTa HJIH-HE H C BEKOFLOM
reHepaTopa HMnyjibCOB, BBixofl sjieMeHTa H coe^HHeH c btopbimh nepBBix 3JIeMeHTOB HJIH-HE ocTajibHBix KacKaflOB, βreHepaTopa HMnyjibCOB, BBixofl sjieMeHTa H coe ^ HHeH c btopbimh nepBBix 3JIeMeHTOB HJIH-HE ocTajibHBix KacKaflOB, β
KacKSfle ββιχο,π, ctieTHoro ÖJiOKa,. coeflHHen c βχο,π,ομ 6jio-KacKSfle ββιχο, π, ctieTHoro ÖJiOKa ,. coeflHen c βχο, π, ομ 6jio-
HHHHKaiJHM H C COQTBeTCTByK)IIIHM BXOflOM ΒΤΟρΟΓΟ 3JIeMeH-HHHHKaiJHM H C COQTBeTCTByK) IIIHM BXOFLOM ΒΤΟρΟΓΟ 3JIeMeH-
Ta HM-HE nepBoro KacKa^a [2]. Ta HM-HE nepBoro KacKa ^ a [2 ].
He1O1OCTaTKOM η3βθοτηογο ycTpoftcTBa HBJraeTCH othocm-He 1 O 1 OCTaTKOM η3βθοτηογο ycTpoftcTBa HBJraeTCH othocm
TeJIbHO HH3Kafl TOtIHOCTb KOHTpOJIH, CBH3aHHaH C ΤΘΜ, *ΪΤΟ ΗβΤ B03M02CH0CTH onpe,n,ejiHTb, Ha KaKOM HMeHHO TaKTe npoH3oraeji coon CT?eTHoro OJiOKa ο,π,ηογο h3 KaHajiOB.TeJIbHO HH3Kafl TOtIHOCTb KOHTpOJIH, CBH3aHHaH C ΤΘΜ, * ΪΤΟ ΗβΤ B03M02CH0CTH onpe, n, ejiHTb, Ha KaKom HMeHHO TaKTe npoH3oraeji coon CT? ETHoro OJiOKa ο, π, ηογο h3 KaHajiOB.
U,eJIb Μ3θ6ρβΤΘΗΗΗ - ΠΟΒΒΠΠβΗΗβ TOtJHOCTM KOHTpOJIH.U, eJlb Μ3θ6ρβΤΘΗΗΗ - ΠΟΒΒΠΠβΗΗβ TOtJHOCTM KOHTpOJIH.
u;ejib flocTHraeTCfl TeM, ^το bo MHoroKacc KOHTpojieM, KajKßBiM Kacnafl KOToporo co^ep-ejib flocThraeTCfl TeM, ^ oo the MHoroKacc KOHTpojieM, KajKBBiM Kacnafl KOToporo co ^ ep
nepBHM 3JIeMeHT MH-HE Κ CtieTHtIH ÖJIOK, TaKTOBHft BXOfl ΚΟΤΟρΟΓΟ COeflHHeH C BHXOflOM ΠβρΒΟΓΟ 3JieivSeHTa HJIH-HE, nepBBI KOToporo bo Bcex KacKaflax, KpoMe nepBoro, coeflKHeH c nepeHoca ctieTHoro ÖJiOKa npeflEmymero KacKa^a, nep-η BTopoM BxoßH nepBoro 3JIeMeHTa HM-HE nepBoro KacKa-nepBHM 3JIeMeHT MH-HE Κ CtieTHtIH ÖJIOK, TaKTOBHft BXOfl ΚΟΤΟρΟΓΟ COeflHHeH C BHXOflOM ΠβρΒΟΓΟ 3JieivSeHTa HJIH-HE, nepBBI KOToporo bo Bcex KacKaflax, KpoMe nepBoro, coeflKHeH c nepeHoca ctieTHoro ÖJiOKa npeflEmymero Kačka ^ a, nep-η BTopoM BxoßH nepBoro 3JIeMeHTa HM-HE nepBoro KacKa-
COeflHHeHH ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOflHOH ΙΠΗΗΟΜ H C BBIXOflOM H, nepBBin η Βτοροκ βχο,π,βι KOToporo coe^HHeHH coot-COFlHHeHH ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOFHOH ΙΠΗΗΟΜ H C BBIXOflOM H, nepBBin η Βτοροκ βχο, π, βι KOToporo coe ^ HHeHH coot-
BeTCTBeHHO C BBKOßOM ΒΤΟρΟΓΟ 3JIeMeHTa MH-HE H C BBEXOflOM reHepaTopa HMnyjibcoB, β KajKflBiH KacKa^ BBe^eH 6jiok κοΗτρο-JIH, a β KacKaflH, HatiHHaji co BToporo, BBe^eHBi θλθμθητ Η η Βτοροϋ 3JIeMeHT MH-HE, bkxojo; KOToporo COe1D1HHeH c BXOßOM 3JIeMeHTa H, BTOpOÜ BXOfl Η BBIXOfl ΚΟΤΟρΟΓΟ COOTBeTGTBeHHO c bbixoäom reHepaTopa HMnyjibcoB η c btopbim βχο,π,ομ nepBoro 3JIeMeHTa MH-HE, β Ka^n;om pa3pH,u,e HκφopMa-D^OHHHe BBKOflH ΟΤϊβΤΗΟΓΟ ÖJIOKa COeflHHeHH C EXO^aMH ÖJIOKa KOHTpOJIH j BBiXOfliH ΚΟΤΟρΟΓΟ ΟΟΘ^ΗΗβΗΗ C BXOflaMH ΒΤΟρΟΓΟ 3Jie-HM-HE.BeCtTheHoC BBKOßOM ΒΤΟρΟΓΟ 3JeeMeHTa MH-HE HC BBEXOflOM reHepaTopa HMnyjibcoB, β KajKflBiH KacKa ^ BBe ^ eH 6jiok κοΗτρο-JIH, a β KacKaflH, HatiHHaji co BToporo, BBe ^ eHBi θλθμθητ Η η Βτοροϋ 3JIeMeHT MH-HE, bkxojo; KOToporo COe 1 D 1 HHeH c BXOßOM 3JIeMeHTa H, BTOpOÜ BXOfl Η BBIXOfl ΚΟΤΟρΟΓΟ COOTBeTGTBeHHO c bbixoäom reHepaTopa HMnyjibcoB η c btopbim βχο, π, ομ nepBoro 3JIeMeHTa MH-HE, β Ka ^ n; om pa3pH, u, e HκφopMa-D ^ OHHHe BBKOflH ΟΤϊβΤΗΟΓΟ ÖJIOKa COFlHHeHH C EXO ^ aMH ÖJIOKa KOHTpOJIH j BBiXOfliH ΚΟΤΟρΟΓΟ ΟΟΘ ^ ΗΗβΗΗ C BXOflaMH ΒΤΟρΟΓΟ 3Jie-HM-HE.
KpOMe ΤΟΓΟ, B MHOrOKaCKaflHOM CTieTtiMKe C KOHTpOJieMKpOMe ΤΟΓΟ, B MHOrOKaCKaflHOM CTieTtiMKe C KOHTpOJieM
ÖJioK KOHTpojiH coflepjKMT flefflHφpaτop, meiDwyift $ bbi-N 3JIeMeHTOB HE, N-I sjieMeHTOB MH, N -I nepBBix Hh N-I btopbk sJieMeHTOB H, κ^π,βιη i-m BBixofl ( i=I,2, ..., Ή ) -,n;enin$paTopa coeflHHeH c BXOflOM i-ro 3Jie-MeHTa HE, ββϊχο,π, KOToporo, KpoMe nocjieflHero, coeflMHeH c nep-BBIM BXOflOM COOTBeTCTByK3ffl;erO i -Γ0 ΒΤΟρΟΓΟ 3JIeMeHTE PI, BTO-POH BXOfl ΚΟΤΟρΟΓΟ COeflHHeH C BBDCOflOM COOTBeTCTByiOII|erO i-ro nepBoro 3JIeMeHTaMH η c nepBtiM βχο,π,ομ cooTBeTCTByionieroÖJioK KOHTpojiH coflepjKMT flefflHφpaτop, meiDwyift $ bbi-N 3JIeMeHTOB HE, NI sjieMeHTOB MH, N -I nepBBix Hh NI btopbk sJieMeHTOB H, κ ^ π, βιη in BBixofl (i = I, 2, ..., Ή ) -, n ; enin $ paTopa coeflHHeH c BXOflOM i-ro 3Jie-MEHTa HE, ββϊχο, π, KOToporo, KpoMe nocjieflHero, coeflMHeH c nep-BBIM BXOflOM COOTBeTCTByK3ffl; erO i -Γ0 ΒΤΟρΟΓΟ 3JiEs PI, BTO-POH BXOfl ΚΟΤΟρΟΓΟ COeflHHeH C BBDCOflOM COOTBeTCTByiOII | ero i-ro nepBoro 3JIeMeHTaMH η c nepBtiM βχο, π, ομ cooTBeTCTByioniero
252252
i-Γο nepBoro sjieMeHTa K, ΒτοροΜ Bxofl η βηχο,ε; κοτοροΓο eoe-COOTBeTCTBeHKO c BbixoflOM (i+D-Γθ 3JIeMeHTa HE ηi-Γο nepBoro sjieMeHTa K, ΒτοροΜ Bxofl η βηχο, ε; κοτοροΓο eoe-COOTBeTCTBeHKO c BbixoflOM (i + D-Γθ 3JIeMeHTa HE η
BXOflOM i-ΓΟ 3JIeMeHTa MH, ΒΤΟρΟΜ BXOfl ΚΟΤΟρΟΓΟ COe-Ci-M ΒΗΧΟβΟΜ fleiIBi$paTOpa, BXOflH ΚΟΤΟρΟΓΟ COeflHHeHBI C BXOfläMH OJIOKa KOHTpOJIiI, COOTBeTCTByK)IE[He BBDCOflH ΚΟΤΟρΟΓΟ COeflHHeHH C BHXOflaMM BTOpBIX 9JIeMeHTOB HmC IIOCJieflHHM BH-BXOflOM i-ΓΟ 3JIeMeHTa MH, ΒΤΟρΟΜ BXOfl ΚΟΤΟρΟΓΟ COe-Ci-M ΒΗΧΟβΟΜ fleiIBi $ paTOpa, BXOflH ΚΟΤΟρΟΓΟ COeflHHeHBI C BXOfläMH OJIOKa KOHTpOJIiI, COOTBeTCTByK) IE [He BBDCOflH ΚΟΤΟρΟΓΟ COeflHHeHH C BHXOflaMM BTOpBIX 9JIeMeHTOB HMC IIOCJieflHHM BH
Ha qepTeJKe HsodpajKeHa cxeMa MHoroKacKa^HoroHa qepTeJKe HsodpajKeHa cxeMa MHoroKacKa ^ Horo
C KOHTpOJieM.C KOHTpOJieM.
Ha yepTeme o6o3HatieHBi: reHepaTop I nMnyjibcoB, τρβχ-c^eTtiwK 2, cqeTH&ie öjiokh 3 = I -3 = 3, nepBBie 4=1 - 4=3 HJIH-HE; öjiokh 5=1 - 5=3 KOHTpoJiH, btopBie 3JIeMeHTH 6=1 - 6=3 HJlPI-HE, sjieMeHTH 7=1 - 7=3 H.Ha yepTeme o6o3HatieHBi: reHepaTop I nMnyjibcoB, τρβχ-c ^ eTtivK 2, cqeTH & ie öjiokh 3 = I -3 = 3, nepBBie 4 = 1 - 4 = 3 HJIH-HE; öjiokh 5 = 1 - 5 = 3 KOHTpoJiH, btopBie 3JIeMeHTH 6 = 1 - 6 = 3 HJlPI-HE, sjieMeHTH 7 = 1 - 7 = 3 H.
Ha tiepTeace TaKTOBBie βχο^η ctieTHHX 6jiokob 3=1 - 3=3Ha tiepTeace TaKTOBBie βχο ^ η ctieTHHX 6jiokob 3 = 1 - 3 = 3
COeflHHeHH COOTBeTCTBeHHO C BHXOßaMH nepBBIX 3JIeMeHTOB 4=1 - 3=4 HHH-HE, nepBBie bxoäbi κοτορκχ coe^HHeHBi οοοτβθτ-COFlHHeHH COOTBeTCTBeHHO C BHXOßaMH nepBBIX 3JIeMeHTOB 4 = 1 - 3 = 4 HHH-HE, nepBBie bxoäbi κοτορκχ coe ^ HHeHBi οοοτβθτ-
CTBeHHO C BXOflHOM ΙΠΗΗΟΗ VL C ΒΗΧΟ^βΛΙΗ nepeHOCOB CtieTHHX 6jIOKOB,3=I, 3=2; HHφ0pMa^HOHHBIe ΒΗΧΟ^Η C^ieTHBIX 6JI0K0B 3=1 - 3=3 COe1E1MHeHH ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOflaMH ÖJIOKOB 5=1 - 5=3 KOHTpOJIH, ΒΗΧΟ,Π,ΒΙ KOTOpHX COeflMHeHH COOTBeTCTBeHHO C BXOBTOpBIX 3JIeMeHTOB 6=1 - 6=3 HJlH-HE, BBIXOflH ΚΟΤΟρΒΙΧCTBeHHO C BXOFLHOM ΙΠΗΗΟΗ VL C ΒΗΧΟ ^ βΛΙΗ nepeHOCOB CtieTHHX 6jIOKOB, 3 = I, 3 = 2; HHφ0pMa ^ HOHHBIe ΒΗΧΟ ^ Η C ^ ieTHIX 6JI0K0B 3 = 1 - 3 = 3 COe 1 E 1 MHeHH ΟΟΟΤΒβΤΟΤΒβΗΗΟ C BXOflaMH ÖJIOKOB 5 = 1 - 5 = 3 KOHTpOJIH, ΒΗΧΟ, Π, ΒΙ KOTOpHX COFlMHeHH COOTBeTCTBeHHO C BXOBTOpBIX 3JIeMeHTOB 6 = 1 - 6 = 3 HJLH-HE, BBIXOflH ΚΟΤΟρΒΙΧ
COOTBeTCTBeHHO C nepBHMH BXOflaMM 3JIeMeHTOB 7=1 - 7=3 H, BTOpBie BXOflH KOTOpHX COeflHHeHH C BBKOflOM reHepaTopa I HMnyjibcoB, βηχο^η sJieMeHTOB 7=1 - 7=3 H coeflHHeHH COOTBeTCTBeHHO C BTOpHMH BXOflaMM ΠβρΒΒΙΧ 3JIeMeHTOB 4=1 - 4=3 HJlH-HE.COOTBeTCTBeHHO C nepBHMH BXOflaMM 3JIeMeHTOB 7 = 1-7 = 3 H, BTOpBie BXOflH KOTOpHX COeflHHeHH C BBKOflOM reHepaTopa I HMnyjibcoB, βηχο ^ η sJieMeHTOB 7 = 1-7 = 3 H coeflHHeHH COOTBeTCTBeHHO C BTOpHMH BXOflaMM ΠβρΒΒΙΧ 3JIeMeHTOB 4 = 1-4 = 3 HJlH-HE.
KaacflBiM H3 ÖJioKOB 5=1 - 5=3 κοΗτροώ coflepstHT fleIIIHφpa-Top 8, HMeromHH, HanpnMep χίβτπρβ BBDC0,n,a; sjieMeHTBi 9=1 - 9=4 HE; nepBBie sJieMeHTH 10=1 - 10=3 H; sjieMeHT&i H=I - 11=3 HJIH η BTopne 3JIeMeHTH 12=1 - 12=3 H. KpoMe τογο, ctieTtiHK HMeeT Hy 13.KaacflBiM H3 ÖJioKOB 5 = 1 - 5 = 3 κοΗτροώ coflepstHT fleIIIHφpa-Top 8, HMeromHH, HanpnMep χίβτπρβ BBDC0, n, a; sjieMeHTBi 9 = 1 - 9 = 4 HE; nepBBie sJieMeHTH 10 = 1 - 10 = 3 H; sjieMeHT & i H = I - 11 = 3 HJIH η BTopne 3JIeMeHTH 12 = 1 - 12 = 3 H. KpoMe τογο, ctieTtiHK HMeeT Hy 13.
B Ka&flOM H3 ÖJioKOB 5=1 - 5=3 KOHTpojin. nepBBin, Βτοροκ, η tieTBepTBiü ββκο^βι r^eπIHφpaτopa 8 coeflHHeHH cooTBeT-CT-BeHHO c BXOflaMH 3JIeMeHTOB 9=1 - 9=4 HE; ββκο,π,η sjieMeH-TOB 9=1 - 9=3 KE COeflHHeHH COOTBeTCTBeHHO C nepBBIMM BXOflaMH BTOpBIX 3JIeMeHTOB 12=1 - 12=3 H, BTOp&ie BXOflH KOTOpBEXB Ka & flOM H3 ÖJioKOB 5 = 1 - 5 = 3 KOHTpojin. nepBBin, Βτοροκ, η tieTBepTBiü ββκο βι ^ r ^ eπIHφpaτopa 8 coeflHHeHH cooTBeT CT BeHHO c BXOflaMH 3JIeMeHTOB 9 = 1 - 9 = 4 U; ββκο, π, η sjieMeH-TOB 9 = 1 - 9 = 3 KE COeflHHeHH COOTBeTCTBeHHO C nepBBIMM BXOflaMH BTOpBIX 3JIeMeHTOB 12 = 1 - 12 = 3 H, BTOp & BXOflH KOTOpBEX
252 3n252 3n
COOTBeTCTBeHHO C BHXOflaMH 3ΛβΜΘΗΤ0Β H=I - 11=3COOTBeTCTBeHHO C BHXOflaMH 3ΛβΜΘΗΤ0Β H = I - 11 = 3
MUM μ coejTMHeHH eooTBeTCTseHHO c nepBHMH BxoflaMH nepBtrx 3JieMeKT03 10=1 - 10=3 M, BTOpBie bxojj,bi κοτορεκ COOTBeTCTBeHHO c BHXOfl'aMM sJieweHTOB 9=2 - 9=4 HS, nepBHX 3JIeMeHTOB 10=1 - 10=3 M coeßHHeHBi cooTBeTCTBeHHO C nepBBIMH BXO^aMEt 3JIeMeHTOB H=I - 11=3 HJIH, BTOpBie ΒΧΟ,Π,Βϊ KOTOpBlX COeflHHeHH COOTBeTCTBeHHO C nepBHM, BTOpBIMH TpeTbl flemi^paTopa 8, bxo,hh κοτοροΓο coeßHHeHBi c BXOjjaMHMUM μ coejTMHeHH eooTBeTCTseHHO c nepBHMH BxoflaMH nepBtrx 3JieMeKT03 = 10 1 - 10 M = 3, BTOpBie bxojj, bi κοτορεκ COOTBeTCTBeHHO c BHXOfl'aMM sJieweHTOB = 9 2 - 9 = 4 HS, nepBHX 3JIeMeHTOB = 10 1 - 10 M = 3 coeßHHeHBi cooTBeTCTBeHHO C nepBBIMH BXO ^ aMEt 3JIeMeHTOB H = I - 11 = 3 HJIH, BTOpBie ΒΧΟ, Π, Βϊ KOTOpBlX COeflHHeHH COtBeTCTBeHHO C nepBHM, BTOpBIMH TpeTbl flemi ^ paTopa 8, bxo, hh κοτοροΓο coeßHHeHBi c BXOjjaMH
H3 ÖJIOKOE 5=1 - 5=3 KOHTpOJIH, BBKOflBT KOKflOrO H3 KOTOpBIX COeflMHeHBI C BHXOfläMH BTOpBlX 3JIeMeHTOB 12=1 - 12=3H3 ÖJIOKOE 5 = 1 - 5 = 3 KOHTpOJIH, BBKOflBT KOKflOrO H3 KOTOpBIX COFlMHeHBI C BHXOflMH BTOpBlX 3JIeMeHTOB 12 = 1 - 12 = 3
H η c tieTBepTBM bbixoaom Aemί!φpaτopa 8. ·H η c tieTBepTBM bbixoaom Aemί! Φpaτopa 8. ·
B KaSt1D1OM H3 ÖJiOKOB 5=1 - 5=3 napn sJieMeHTOB 10=1, 11=1, 10=2, 11=2, η 10=3, 11=3 cocTaBJiflioT ycTaHOBomttie TparrepH, npntieM Tpnrrep ycTaHaBJiHBaeTCH β eflHHHtjHoe coc-TOHHHe nOJIOSHTeJIbHHM HMnyjIbCOM, npHXOflflmHM Ha OflHH H3 Βχο,π,ΟΒ cooTBeTCTByroipx sJieMeHTOB H=I - 11=3, η jiHBaeTCH β HyjieBoe cocTOHHue OTpnijaTejibHBiM npHXOflflH(MM Ha OflMH M3 BXOflOB COOTBeTCTByK)IIiHX 3JIeMeHTOB 10=1 - 10=3 H.B KaSt 1 D 1 OM H3 ÖJiOKOB 5 = 1 - 5 = 3 napn sJieMeHTOB 10 = 1, 11 = 1, 10 = 2, 11 = 2, η 10 = 3, 11 = 3 cocTaBJiflioT ycTaHOBomttie TparrepH, npntieM Tpnrrep ycTaHaBJiHBaeTch β eflHHHtjHoe coc-TOHHHe nOJIOSHTeJIbHHM HMnyjIbCOM, npHXOflflmHM Ha OflHH H3 Βχο, π, ΟΒ cooTBeTCTByroipx sJieMeHTOB H = I - 11 = 3, η jiHBaeTCH β HyjieBoe cocTOHHue OTpnijaTejibHBiM npHXOflflH (MM Ha OflMH M3 BXOflOB COOTBeTCTByK) IIiHX 3JIeMeHTOB 10 = 1 - 10 = 3 H ,
YcTpoMcTBO pa6oTaeT cjieflyronpM oÖpa3OM.YcTpoMcTBO pa6oTae cjieflyronpM oÖpa3OM.
B'HCXOJJHOM COCTOHHMH BCe ÖJIOKH 3=1 - 3=3 CtieT'-IHKa 2B'HCXOJJHOM COCTOHHMH BCe ÖJIOKH 3 = 1 - 3 = 3 CtieT'-IHKa 2
oÖHyjieHBi, Ha BBixoflax Öjiokob 5=1 - 5=3 kohtpojih TaKse Hy-ΛΘΒΗΘ CHrHajIH, M 3JIeMeHTH 7=1 - 7=3 H ΟΤΚρΒΓΓΗ flJIH npOXOJK-ctieTHHX HMnyjibCOB Ha c^eTHHe öjiokh 3=1 - 3=3. KoHTpojib Bcex öjiokob 3=1 - 3=3 ocyniecTBjmeTCH oöpa3OM« PaOOTy paccMaTpMBaioT Ha npHMepe ojjHorooÖHyjieHBi, Ha BBixoflax Öjiokob 5 = 1 - 5 = 3 kohtpojih TaKse Hy-ΛΘΒΗΘ CHrHajIH, M 3JeeMeHTH 7 = 1 - 7 = 3 H ΟΤΚρΒΓΓΗ flJIH npOXOJK-ctieTHHX HMnyjibCOB Ha c ^ eTHe öjiokh 3 = 1 - 3 = 3. KoHTpojib Bcex öjiokob 3 = 1 - 3 = 3 ocyniecTBjmeTCH oöpa3OM «PaOOTy paccMaTpMBaioT Ha npHMepe ojjHoro
öjiOKa 3=1. B hcxojjhom coctohhhh coflepacHMoe Horo 6JiOKa 3=1 paBHO nyjno η Ha nepsoM ββιχο,π,θ 1I]ieπIHφpaτopa 8 - eflMHHtMBiH cHraaji, κοτοριώ 3anHCHBaeT β Tpnrrep Ha 3JieMeHTax 10=1 H, H=I MJIH eflHromy η oflHOBpeMeHHO, MHBep-TMpyncb sjieMeHTOM 9=1 HE, 3anwpaeT BTopoft 3JieMeHT 12=1 H. Πο npMxo,ny nepBoro ctieTHoro HMnyjibca coflepjKHMoe öjiOKa 3=1 CTaHOBHTCH paBHBiM I, η ejj,HHHt?HBiii CHPHaJi noHBJiHeTCH Tenepb Ha BTopoM BBKOfle fleffiHφpaτopa 8, npoHHBepTHpoBaBinHCb cootsjieMeHTOM 9=2 HE, oh ycTaHaBJiHBaeT Tpwrrep na 10=1 H, H=I PDIH β HyjieBoe cocTOHHne η 3aKpBiBaeTöjiOKa 3 = 1. B hcxojjhom coctohhhh coflepacHMoe Horo 6JiOKa 3 = 1 paBHO nyjno η Ha nepsoM ββιχο, π, θ 1 I] ieπIHφpaτopa 8 - eflMHHtMBiH cHraaji, κοτοριώ 3anHCHBaeT β Tpnrrep Ha 3JieMeHTax 10 = 1 H, H = I MJIH eflHromy η oflHOBpeMeHHO, MHBep-TMpyncb sjieMeHTOM 9 = 1 HE, 3anwpaeT BTopoft 3JieMeHT 12 = 1 H. Πο npMxo, ny nepBoro ctieTHoro HMnyjibca coflepjKHMoe öjiOKa 3 = 1 CTaHOBHTCH paBHBiM I, η EJJ, HHHt? HBiii CHPHaJi noHBJiHeTCH Tenepb Ha BTopoM BBKOfle fleffiHφpaτopa 8, npoHHBepTHpoBaBinHCb cootsjieMeHTOM 9 = 2 HE, oh ycTaHaBJiHBaeT Tpwrrep na 10 = 1 H, H = I PDIH β HyjieBoe cocTOHHne η 3aKpBiBaeT
r u n ΐ -IQ QC # f. h ΐ-i 15 ru n ΐ -IQ QC # f. h ΐ-i 15
BTOpOK SJieMeHT 12=1 H. ΟβΗΟΒρβΜβΗΗΟ θ#Η-BTOpOK SJieMeHT 12 = 1 H. ΟβΗΟΒρβΜβΗΗΟ θ # Η-
3anncHBaeTCfl B Tpwrrep, o6pa3OBaHHBiS sJieMeHTOM 11=2 η ajieMeHTOM 10=2 H. Πρκ npoxosfleHHH flByx HMnyjib-3anncHBaeTCfl B Tpwrrep, o6pa3OBaHHBiS sJieMeHTOM 11 = 2 η ajieMeHTOM 10 = 2 H. Πρκ npoxosfleHHH flByx HMnyjib-
COB Ha BHXOflax öjioKa 5=1 kohtpojih ποηβοιηιοτοη HyjieBHe ομγ-. 0-qepeflHOH τρβτΗΗ KMnyjibc ycTaHaBJiHBaeT coflepscHMoe 3=1, paBHoe τρβΜ. Ha ΐΐβτεβρτοΜ BBixoße ^e^paTopa 8 Θ,Π,ΗΗΗΐϊΗΒΐίί ΟΜΓΗΟΠ, ΚΟΤΟρΜ nOCTynaeT Ha ΒΧΟβ'COB Ha BHXOflax öjioKa 5 = 1 kohtpojih ποηβοιηιοτοη HyjieBHe ομγ-. 0-qepeflHOH τρβτΗΗ KMnyjibc ycTaHaBJiHBaeT coflepscHMoe 3 = 1, paBHoe τρβΜ. Ha ΐΐβτεβρτοΜ BBixoße ^ e ^ paTopa 8 Θ, Π, ΗΗΗΐϊΗΒΐίί ΟΜΓΗΟΠ, ΚΟΤΟρΜ nOCTynaeT Ha ΒΧΟβ '
6=1 MH-HE, η ctieT npeKpaiqaeTCH. OflHOBpeMeHHO stot6 = 1 MH-HE, η ctieT npeKpaiqaeTCH. OflHOBpeMeHHO stot
, npOMHBepTHpOBaBinHßb COOTBeTCTByKffliHM 3JIeMeHTOM 9=4, npOMHBepTHpOBaBinHßb COOTBeTCTByKffliHM 3JIeMeHTOM 9 = 4
HE, CTHpaeT eflKHMriy β Tpnrrepe. TaKHM oöpa3OM, β HcnpaBHOH paßoTH B ÖJioKe 3=1 co^ep^HMoe paBHO τρβΜ, Ha nocjieflHeM BHX0,D;e ÖJioKa 5=1 kohtpojih , KOTOpBiM CBHfleTejibCTByeT ο npaBHJibHOCTH paöoTHHE, CTHpaeT eflKHMriy β Tpnrrepe. TaKHM oöpa3OM, β HcnpaBHOH paßoTH B ÖjioKe 3 = 1 co ^ ep ^ HMoe paBHO τρβΜ, Ha nocjieflHeM BHX0, D; e ÖJioKa 5 = 1 kohtpojih, KOTOpBiM CBHfleTejibCTByeT ο npaBHJibHOCTH paöoTH
3=1.3 =. 1
B cjiytiae βο3Ηηκηοβθηηη cöoh nocjieflOBaTejibHOCTb ποηβ-HMnyJibCOB Ha BBixoflax flemi^paTopa 8 HapymaeTCH, ϊϊτοB cjiytiae βο3Ηηκηοβθηηη cöoh nocjieflOBaTejibHOCTb ποηβ-HMnyJibCOB Ha BBixoflax flemi ^ paTopa 8 HapymaeTCH, ϊϊτο
κ TOMy ,tiTO cooTBeTCTByrapH Tpnrrep He c6pacBiBaeTcn β HOJib, Ha BHXOfle cooTBeTCTByioiiiero sJieMeHTa 12=1 - 12=3 nOHBJIHeTCH eßHHHtIHHM ΠΟΤβΗΓζΗθΛ, H nOCTynJieHHe C^eTHBIX HM-nyjibcoB c reHepaTopa I Ha c^eTHHH 6jiok 3=1 Πο eflHHHtjHOMy noTeHiiHajiy Ha cooTBeTCTByroiiieM BBixofle 5=1 MosHO onpe^ejiHTb HOMep TaKTOBoro nMnyjibca, Ha κοτοροΜ npoH3Offleji cöoii.κ Tomy, Tito cooTBeTCTByrapH Tpnrrep He c6pacBiBaeTcn β HOJib, Ha BHXOfle cooTBeTCTByioiiiero sJieMeHTa 12 = 1-12 = 3 nOHBJIHeTCH eßHHHtIHHM ΠΟΤβΗΓζΗθΛ, H nOCTynJieHHe C ^ eTHBIX HM-nyjibcoB c reHepaTopa I Ha c ^ eTHHH 6jiok 3 = 1 Πο eflHHHtjHOMy noTeHiiHajiy Ha cooTBeTCTByroiiieM BBixofle 5 = 1 MosHO onpe ^ ejiHTb HOMep TaKTOBoro nMnyjibca, Ha κοτοροΜ npoH3Offleji cöoii.
B ejiytiae iipaBHJibHOM paöOTBi ctieTHBix öjiokob 3=1 - 3=3B ejiytiae iipaBHJibHOM paöOTBi ctieTHBix öjiokob 3 = 1 - 3 = 3
nOCJie OJIOKHpOBaHHH 3JIeMeHTOB 7=1 - 7=3 M COOTBeTCTByBnjHMH CHrHajiaMH C BBIXOflOB 3JIeMeHTOB 6=1 - 6=3 MH-HE B03M0JKH0 npOBepnTb iienn nepeHocoB öjiokob 3=1, 3=2 ko^ob, o^hh hmnyjibc no iraiHe 13, npn stom ctieTHBie Öjiokh 3=1 η 3=3 ii,ojek-HBT nepeilTH Β HCXOßHOe COCTOHHHe, ÖJIOKHpyiOir[He CHrHaJIBI C BBI-xoflOB 3JIeMeHTOB 6=1 - 6=3 MH-HE nponaßaioT, η d^ikji κοΗτρο-JIH nOBTOpneTCH.NOCJie OJIOKHpOBaHHH 3JIeMeHTOB 7 = 1 - 7 = 3 M COOTBeTCTByBnjHMH CHrHajiaMH C BBIXOFLOB 3JIeMeHTOB 6 = 1 - 6 = 3 MH-HE B03M0JKH0 npOBepnTb iienn nepeHocoB öjiokob 3 = 1, 3 = 2 ko ^ ob, o ^ hh hmnyjibc no iraiHe 13, npn stom ctieTHBie Öjiokh 3 = 1 η 3 = 3 ii, ojek-HBT nepeilTH Β HCXOßHOe COCTOHHHe, ÖJIOKHpyiOir [He CHrHaJIBI C BBI-xoflOB 3JIeMeHTOB 6 = 1 - 6 = 3 MH-HE nponassaioT, η d ^ ikji κοΗτρο-JIH nOBTOpneTCH ,
TaKHM 06pa30M, BBe^eHHe HOBBK KOHCTpyKTHBHBIX npH3Ha-TaKHM 06pa30M, BBe ^ eHHe HOBBK KOHCTpyKTHBHBIX npH3Ha-
KOB noBBimaeT TotajocTb kohtpojih pa3pnflOB c^eT^HKa, χίτο ββϊ-γο^ηο OTJiHuaeT npe^JiaraeMoe ycTpoMcTBO οτ ycTpoiicTBa no npoTOTHny.KOB noBBimaeT TotajocTb kohtpojih pa3pnflOB c ^ eT ^ HKa, χίτο ββϊ-γο ^ ηο OTJiHuaeT npe ^ JiaraeMoe ycTpoMcTBO οτ ycTpoiicTBa no npoTOTHny.
j* ,.SU1 j *, .SU 1
, ι j r\ r\ r j, Ο tj P\ I , j jr r t j P \ I
Claims (2)
Applications Claiming Priority (1)
Application Number | Priority Date | Filing Date | Title |
---|---|---|---|
SU833567803A SU1156251A1 (en) | 1983-04-05 | 1983-04-05 | Multistage counter with check |
Publications (1)
Publication Number | Publication Date |
---|---|
DD252305A3 true DD252305A3 (en) | 1987-12-16 |
Family
ID=21054972
Family Applications (1)
Application Number | Title | Priority Date | Filing Date |
---|---|---|---|
DD26052684A DD252305A3 (en) | 1983-04-05 | 1984-03-02 | MULTI-STAGE COUNTER WITH CONTROL |
Country Status (4)
Country | Link |
---|---|
BG (1) | BG49489A1 (en) |
CS (1) | CS253293B1 (en) |
DD (1) | DD252305A3 (en) |
SU (1) | SU1156251A1 (en) |
-
1983
- 1983-04-05 SU SU833567803A patent/SU1156251A1/en active
-
1984
- 1984-03-01 CS CS147184A patent/CS253293B1/en unknown
- 1984-03-02 BG BG6451084A patent/BG49489A1/en unknown
- 1984-03-02 DD DD26052684A patent/DD252305A3/en unknown
Also Published As
Publication number | Publication date |
---|---|
CS253293B1 (en) | 1987-10-15 |
SU1156251A1 (en) | 1985-05-15 |
BG49489A1 (en) | 1991-11-15 |
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