TĂĄ an chĂ©ad chaibidil de lĂ©achtaĂ ĂĄ fhoilsiĂș agam ar theoiric an rialaithe uathoibrĂoch, agus ina dhiaidh sin nĂ bheidh do shaol mar a chĂ©ile.
Tugann Oleg Stepanovich Kozlov lĂ©achtaĂ ar an gcĂșrsa âBainistĂocht CĂłras TeicniĂșilâ ag Roinn na âImoibreoirĂ NĂșiclĂ©acha agus GlĂ©asraĂ Cumhachtaâ, DĂĄmh âInnealtĂłireacht MheicniĂșil Cumhachtaâ MSTU. N.E. Bauman. TĂĄim an-bhuĂoch dĂł as sin.
TĂĄ na lĂ©achtaĂ seo dĂreach ĂĄ n-ullmhĂș le foilsiĂș i bhfoirm leabhair, agus Ăłs rud Ă© go bhfuil speisialtĂłirĂ TAU, mic lĂ©inn, agus iad siĂșd go simplĂ a bhfuil suim acu san ĂĄbhar, tĂĄ fĂĄilte roimh aon chĂĄineadh.

1. Coincheapa bunĂșsacha na teoirice maidir le rialĂș na gcĂłras teicniĂșil
1.1. Spriocanna, prionsabail bhainistĂochta, cineĂĄlacha cĂłras bainistĂochta, sainmhĂnithe bunĂșsacha, samplaĂ
ĂilĂonn forbairt agus feabhsĂș tĂĄirgeadh tionsclaĂoch (fuinneamh, iompar, innealtĂłireacht mheicniĂșil, teicneolaĂocht spĂĄis, etc.) mĂ©adĂș leanĂșnach ar thĂĄirgiĂșlacht meaisĂnĂ agus aonad, feabhas a chur ar chaighdeĂĄn an tĂĄirge, costais a laghdĂș agus, go hĂĄirithe i bhfuinneamh nĂșiclĂ©ach, mĂ©adĂș gĂ©ar ar sĂĄbhĂĄilteacht (nĂșiclĂ©ach, radaĂocht, etc.) .d.) oibriĂș stĂĄisiĂșin chumhachta nĂșiclĂ©acha agus suiteĂĄlacha nĂșiclĂ©acha.
TĂĄ sĂ© dodhĂ©anta na spriocanna socraithe a chur i bhfeidhm gan cĂłrais rialaithe nua-aimseartha a thabhairt isteach, lena n-ĂĄirĂtear cĂłrais rialaithe uathoibrithe (le rannphĂĄirtĂocht oibreora daonna) agus uathoibrithe (gan rannphĂĄirtĂocht oibreora daonna) (CS).
SainmhĂniĂș: Is eagraĂocht Ă an bhainistĂocht ar phrĂłiseas teicneolaĂochta ar leith a chinntĂonn go mbaintear amach sprioc shocraithe.
Teoiric rialaithe Is brainse den eolaĂocht agus den teicneolaĂocht nua-aimseartha Ă©. TĂĄ sĂ© bunaithe (bunaithe) ar dhisciplĂnĂ bunĂșsacha (eolaĂochta ginearĂĄlta) (mar shampla, matamaitic, fisic, ceimic, etc.) agus disciplĂnĂ feidhmeacha (leictreonaic, teicneolaĂocht micreaphrĂłiseĂĄlaĂ, rĂomhchlĂĄrĂș, etc.).
Is Ă©ard atĂĄ i bprĂłiseas rialaithe ar bith (uathoibrĂoch) na prĂomhchĂ©imeanna (eilimintĂ):
- faisnéis a fhåil faoin tasc rialaithe;
- faisnĂ©is a fhĂĄil faoi thoradh na bainistĂochta;
- anailĂs ar fhaisnĂ©is faighte;
- cur i bhfeidhm an chinnidh (tionchar ar an réad rialaithe).
Chun an PrĂłiseas BainistĂochta a chur i bhfeidhm, nĂ mĂłr go mbeadh na nithe seo a leanas ag an gcĂłras bainistĂochta (CS):
- foinsĂ eolais faoin tasc bainistĂochta;
- foinsĂ faisnĂ©ise faoi thorthaĂ rialaithe (braiteoirĂ Ă©agsĂșla, glĂ©asanna tomhais, brathadĂłirĂ, etc.);
- feistĂ chun anailĂs a dhĂ©anamh ar fhaisnĂ©is faighte agus chun rĂ©itigh a fhorbairt;
- actuators ag gnĂomhĂș ar an RĂ©ad Rialaithe, ina bhfuil: rialtĂłir, mĂłtair, feistĂ aimpliĂșchĂĄin-tiontaithe, etc.
SainmhĂniĂș: MĂĄ tĂĄ na codanna thuas go lĂ©ir sa chĂłras rialaithe (CS), tĂĄ sĂ© dĂșnta.
SainmhĂniĂș: Tugtar prionsabal an aiseolais ar rud teicniĂșil a rialĂș agus faisnĂ©is faoi thorthaĂ rialaithe ĂĄ ĂșsĂĄid.
Go scĂ©imreach, is fĂ©idir cĂłras rialaithe den sĂłrt sin a lĂ©iriĂș mar:

RĂs. 1.1.1 â StruchtĂșr an chĂłrais rialaithe (MS)
MĂĄ tĂĄ bloclĂ©arĂĄid ag an gcĂłras rialaithe (CS), a fhreagraĂonn an fhoirm d'FhĂor. 1.1.1, agus feidhmeanna (oibreacha) gan rannphĂĄirtĂocht an duine (oibreoir), ansin tĂĄ sĂ© ar a dtugtar cĂłras rialaithe uathoibrĂoch (ACS).
MĂĄ oibrĂonn an cĂłras rialaithe le rannphĂĄirtĂocht duine (oibreoir), ansin tugtar Ă© cĂłras rialaithe uathoibrithe.
MĂĄ sholĂĄthraĂonn an RialĂș dlĂ ĂĄirithe maidir le hathrĂș rĂ©ad in am, beag beann ar thorthaĂ an rialaithe, ansin dĂ©antar rialĂș den sĂłrt sin i lĂșb oscailte, agus is Ă© an rialĂș fĂ©in a dtugtar clĂĄr rialaithe.
ĂirĂtear le cĂłrais lĂșb oscailte meaisĂnĂ tionsclaĂocha (lĂnte iompair, lĂnte rothlacha, etc.), meaisĂnĂ rialaithe uimhriĂșla rĂomhaire (CNC): fĂ©ach an sampla i bhFĂor. 1.1.2.

Fig.1.1.2 - Sampla de rialĂș clĂĄr
Is féidir leis an måistir-ghléas a bheith, mar shampla, ina "cóipéir".
Ăs rud Ă© nach bhfuil aon braiteoirĂ (mĂ©adar) sa sampla seo ag dĂ©anamh monatĂłireachta ar an gcuid atĂĄ ĂĄ monarĂș, mĂĄs rud Ă©, mar shampla, go ndearnadh an gearrthĂłir a shuiteĂĄil go mĂcheart nĂł a bhris, ansin nĂ fĂ©idir an sprioc atĂĄ leagtha sĂos (tĂĄirgeadh na coda) a bhaint amach (a bhaint amach). De ghnĂĄth, i gcĂłrais den chineĂĄl seo, tĂĄ gĂĄ le rialĂș aschuir, rud a thaifeadfaidh ach diall toisĂ agus cruth na coda Ăłn gceann atĂĄ ag teastĂĄil.
TĂĄ cĂłrais rialaithe uathoibrĂoch roinnte ina 3 chineĂĄl:
- cĂłrais rialaithe uathoibrĂoch (ACS);
- cĂłrais rialaithe uathoibrĂoch (ACS);
- cĂłrais rianaithe (SS).
Is fo-thacair de SPG ==> iad SAR agus SS
.
SainmhĂniĂș: Tugtar cĂłras rialaithe uathoibrĂoch (ACS) ar chĂłras rialaithe uathoibrĂoch a ĂĄirithĂonn seasmhacht aon chainnĂochta fisiceach (grĂșpa cainnĂochtaĂ) san rĂ©ad rialaithe.
Is iad cĂłrais rialaithe uathoibrĂoch (ACS) an cineĂĄl cĂłrais rialaithe uathoibrĂoch is coitianta.
Is Ă© an rialtĂłir Watt an chĂ©ad rialtĂłir uathoibrĂoch ar domhan (18Ăș haois). Chuir Watt an scĂ©im seo (fĂ©ach FĂor 1.1.3) i bhfeidhm i Sasana chun luas tairiseach rothlaithe roth inneall gaile a choinneĂĄil agus, dĂĄ rĂ©ir sin, chun luas tairiseach uainĂochta (tairiscint) na hulĂłige tarchuir (crios) a choinneĂĄil. ).
Sa scĂ©im seo eilimintĂ Ăogaire is âmeĂĄchainâ (sfĂ©ir) iad (braiteoirĂ tomhais). Cuireann âmeĂĄchainâ (sfĂ©ir) âiallachâ ar an ngĂ©ag rocach agus ansin an chomhla chun gluaiseacht. Mar sin, is fĂ©idir an cĂłras seo a aicmiĂș mar chĂłras rialaithe dĂreach, agus is fĂ©idir an rialtĂłir a aicmiĂș mar rialtĂłir gnĂomhĂș dĂreach, toisc go ndĂ©anann sĂ© feidhmeanna âmĂ©adarâ agus ârialtĂłirâ araon ag an am cĂ©anna.
I rialtĂłirĂ gnĂomhĂș dĂreach foinse bhreise nĂl aon fhuinneamh ag teastĂĄil chun an rialtĂłir a bhogadh.

RĂs. 1.1.3 - Ciorcad rialaithe uathoibrĂoch vata
ĂilĂonn cĂłrais rialaithe indĂreacha lĂĄithreacht (lĂĄithreacht) amplifier (mar shampla, cumhacht), actuator breise ina bhfuil, mar shampla, mĂłtar leictreach, servomotor, tiomĂĄint hiodrĂĄlacha, etc.
Is sampla de chĂłras rialaithe uathoibrĂoch (cĂłras rialaithe uathoibrĂoch), i gciall iomlĂĄn an tsainmhĂnithe seo, cĂłras rialaithe a chinntĂonn seoladh roicĂ©ad isteach i bhfithis, ĂĄit ar fĂ©idir leis an athrĂłg rialaithe a bheith, mar shampla, an uillinn idir an roicĂ©ad. ais agus an normal don Domhan ==> fĂ©ach FĂor. 1.1.4.a agus fig. 1.1.4.b

RĂs. 1.1.4(a)

RĂs. 1.1.4 (b)
1.2. StruchtĂșr na gcĂłras rialaithe: cĂłrais shimplĂ agus iltoiseacha
I dteoiric na BainistĂochta CĂłras TeicniĂșil, roinntear aon chĂłras de ghnĂĄth i sraith naisc atĂĄ ceangailte i struchtĂșir lĂonra. Sa chĂĄs is simplĂ, tĂĄ nasc amhĂĄin sa chĂłras, a solĂĄthraĂtear gnĂomh ionchuir (ionchur) ar a ionchur, agus faightear freagra an chĂłrais (aschur) ag an ionchur.
I dteoiric na BainistĂochta CĂłrais TheicniĂșla, ĂșsĂĄidtear 2 phrĂomhbhealach chun naisc na gcĂłras rialaithe a lĂ©iriĂș:
â in athrĂłga âionchuir-aschuirâ;
â in athrĂłga stĂĄit (le haghaidh tuilleadh sonraĂ, fĂ©ach cuid 6...7).
ĂsĂĄidtear lĂ©iriĂș in athrĂłga ionchuir-aschuir de ghnĂĄth chun cur sĂos a dhĂ©anamh ar chĂłrais rĂ©asĂșnta simplĂ a bhfuil âionchurâ amhĂĄin (gnĂomh rialaithe amhĂĄin) agus âaschurâ amhĂĄin acu (athrĂłg rialaithe amhĂĄin, fĂ©ach FĂor 1.2.1).

RĂs. 1.2.1 â LĂ©iriĂș scĂ©imreach ar chĂłras rialaithe simplĂ
Go hiondĂșil, ĂșsĂĄidtear an tuairisc seo le haghaidh cĂłrais rialaithe uathoibrĂocha atĂĄ simplĂ go teicniĂșil (cĂłrais rialaithe uathoibrĂoch).
Le dĂ©anaĂ, tĂĄ ionadaĂocht in athrĂłga stĂĄit tar Ă©is Ă©irĂ go forleathan, go hĂĄirithe do chĂłrais atĂĄ casta go teicniĂșil, lena n-ĂĄirĂtear cĂłrais rialaithe uathoibrĂocha iltoiseacha. I bhFĂor. LĂ©irĂonn 1.2.2 lĂ©iriĂș scĂ©imreach de chĂłras rialaithe uathoibrĂoch iltoiseach, ĂĄit a bhfuil u1(t)âŠum(t) â gnĂomhartha rialaithe (veicteoir rialaithe), y1(t)âŠyp(t) â paraimĂ©adair inchoigeartaithe an ACS (veicteora aschuir).

RĂs. 1.2.2 â LĂ©iriĂș scĂ©imreach ar chĂłras rialaithe iltoiseach
DĂ©anaimis machnamh nĂos mine ar struchtĂșr an ACS, arna chur i lĂĄthair sna hathrĂłga âionchuir-aschuirâ agus a bhfuil ionchuir amhĂĄin (ionchur nĂł mĂĄistir nĂł gnĂomh rialaithe) agus athrĂłg aschuir amhĂĄin (gnĂomh aschuir nĂł athrĂłg rialaithe (nĂł inchoigeartaithe) ann).
Glacaimid leis go bhfuil lĂon ĂĄirithe eilimintĂ (naisc) sa bhloclĂ©arĂĄid de ACS den sĂłrt sin. TrĂ na naisc a ghrĂșpĂĄil de rĂ©ir an phrionsabail feidhme (cad a dhĂ©anann na naisc), is fĂ©idir lĂ©arĂĄid struchtĂșrach an ACS a laghdĂș go dtĂ an fhoirm tipiciĂșil seo a leanas:

RĂs. 1.2.3 - LĂ©arĂĄid bhloc den chĂłras rialaithe uathoibrĂoch
Siombail Δ(t) nĂł athrĂłg Δ(t) lĂ©irĂonn sĂ© an neamhrĂ©ir (earrĂĄid) ag aschur na feiste comparĂĄide, a fhĂ©adfaidh âoibriĂșâ i modh oibrĂochtaĂ uimhrĂochta comparĂĄideacha simplĂ (dealĂș go minic, suimiĂș nĂos lĂș) agus oibrĂochtaĂ comparĂĄideacha nĂos casta (gnĂĄthaimh).
Mar y1(t) = y(t)*k1I gcĂĄs ina k1 Is Ă© an gnĂłthachan, ansin ==>
Δ(t) = x(t) - y1(t) = x(t) - k1*y(t)
Is Ă© tasc an chĂłrais rialaithe (mĂĄ tĂĄ sĂ© cobhsaĂ) "oibriĂș" chun deireadh a chur leis an neamhrĂ©ir (earrĂĄid) Δ(t), i.e. ==> Δ(t) â 0.
Ba chĂłir a thabhairt faoi deara go bhfuil tionchar ag tionchair sheachtracha (smacht, cur isteach, cur isteach) agus trasnaĂocht inmheĂĄnach ar an gcĂłras rialaithe. TĂĄ difrĂocht idir an cur isteach agus an tionchar a bhĂonn ag stochasticity (randamacht) a bheith ann, agus bĂonn tionchar beagnach i gcĂłnaĂ cinntitheach.
Chun an rialĂș a ainmniĂș (gnĂomh socraithe) ĂșsĂĄidfimid ceachtar acu x (t)NĂł u (t).
1.3. Na dlĂthe bunĂșsacha rialaithe
MĂĄ thĂ©imid ar ais chuig an bhfigiĂșr deiridh (bloclĂ©arĂĄid den ACS i bhFĂor 1.2.3), ansin is gĂĄ an rĂłl a imrĂonn an glĂ©as aimpliĂșchĂĄin-tiontaithe a âchinntiĂșâ (cĂ© na feidhmeanna a fheidhmĂonn sĂ©).
Mura ndĂ©anann an fheiste aimpliĂșchĂĄin-tiontaithe (ACD) ach an comhartha neamhrĂ©ire Δ(t) a fheabhsĂș (nĂł a mhaolĂș), eadhon:
I gcĂĄs ina
â comhĂ©ifeacht comhrĂ©ireachta (sa chĂĄs ĂĄirithe
= Const), ansin tugtar modh ar mhodh rialaithe den sĂłrt sin de chĂłras rialaithe uathoibrĂoch lĂșb dĂșnta rialĂș comhrĂ©ireach (P-rialĂș).
MĂĄ ghineann an t-aonad rialaithe comhartha aschuir Δ1(t), i gcomhrĂ©ir leis an earrĂĄid Δ(t) agus an chuid dhĂlis de Δ(t), i.e.
, ansin tugtar an modh rialaithe seo comhrĂ©ireach-chomhthĂĄthĂș (rialĂș PI). ==>
I gcĂĄs ina b â comhĂ©ifeacht comhrĂ©ireachta (sa chĂĄs ĂĄirithe b = Cons).
De ghnĂĄth, ĂșsĂĄidtear rialĂș PI chun cruinneas rialaithe (rialachĂĄn) a fheabhsĂș.
MĂĄ ghineann an t-aonad rialaithe comhartha aschuir Δ1(t), atĂĄ comhrĂ©ireach leis an earrĂĄid Δ(t) agus a dĂorthach, ansin tugtar an mĂłd seo ag idirdhealĂș go comhrĂ©ireach (rialĂș PD): ==> 
De ghnĂĄth, mĂ©adaĂonn ĂșsĂĄid rialaithe PD feidhmĂocht an ACS
MĂĄ ghineann an t-aonad rialaithe comhartha aschuir Δ1(t), comhrĂ©ireach leis an earrĂĄid Δ(t), a dĂorthach, agus bun na hearrĂĄide ==>
, ansin tugtar an modh seo ar a dtugtar an modh rialaithe seo modh rialaithe comhrĂ©ireach-integral-difreĂĄlach (rialĂș PID).
Is minic a ligeann rialĂș PID duit cruinneas rialaithe âmaithâ a sholĂĄthar le luas âmaithâ.
1.4. AicmiĂș cĂłras rialaithe uathoibrĂoch
1.4.1. AicmiĂș de rĂ©ir cineĂĄil tuairisce matamaitice
Bunaithe ar an gcineĂĄl tuairisce matamaitice (cothromĂłidĂ dinimic agus statacha), roinntear cĂłrais rialaithe uathoibrĂoch (ACS) i lĂneach Đž neamhlĂneach cĂłrais (gunnaĂ fĂ©inghluaiste nĂł SAR).
Roinntear gach âfo-aicmeâ (lĂneach agus neamhlĂneach) i roinnt âfo-aicmĂâ. Mar shampla, tĂĄ difrĂochtaĂ ag gunnaĂ lĂneacha fĂ©inghluaiste (SAP) sa chineĂĄl tuairisce matamaitice.
Ăs rud Ă© go ndĂ©anfaidh an seimeastar seo breithniĂș ar airĂonna dinimiciĂșla na gcĂłras lĂneach rialaithe uathoibrĂoch (rialĂĄil), thĂos cuirimid aicmiĂș ar fĂĄil de rĂ©ir an chineĂĄil tuairisce matamaitice do chĂłrais rialaithe uathoibrĂocha lĂneacha (ACS):
1) CĂłrais rialaithe uathoibrĂocha lĂneacha a gcuirtear sĂos orthu in athrĂłga ionchuir-aschuir de rĂ©ir gnĂĄthchothromĂłidĂ difreĂĄlach (ODE) le buan comhĂ©ifeachtaĂ:


i gcĂĄs x (t) â tionchar ionchuir; y (t) â tionchar aschuir (luach inchoigeartaithe).
MĂĄ ĂșsĂĄidimid foirm an oibreora (âdlĂșthâ) chun ODE lĂneach a scrĂobh, is fĂ©idir cothromĂłid (1.4.1) a lĂ©iriĂș san fhoirm seo a leanas:

ĂĄit, p = d/dt â oibreoir difreĂĄla; L(p), N(p) an bhfuil na hoibreoirĂ difreĂĄlach lĂneacha comhfhreagracha, atĂĄ comhionann le:


2) LĂneach cĂłrais rialaithe uathoibrĂoch cur sĂos ag gnĂĄthchothromĂłidĂ difreĂĄlach lĂneach (ODE) le athrĂłga (in am): comhĂ©ifeachtaĂ:


I gcĂĄs ginearĂĄlta, is fĂ©idir cĂłrais den sĂłrt sin a aicmiĂș mar chĂłrais rialaithe uathoibrĂocha neamhlĂneacha (NSA).
3) CĂłrais rialaithe uathoibrĂocha lĂneacha a ndĂ©antar cur sĂos orthu ag cothromĂłidĂ difrĂochta lĂneacha:


i gcĂĄs f(âŠ) â feidhm lĂneach na n-argĂłintĂ; k = 1, 2, 3⊠- slĂĄnuimhreacha; Ît â eatramh cainnĂochtaithe (eatramh samplĂĄla).
Is fĂ©idir cothromĂłid (1.4.4) a lĂ©iriĂș i nodaireacht âdhlĂșthâ:

De ghnĂĄth, ĂșsĂĄidtear an cur sĂos seo ar chĂłrais rialaithe uathoibrĂoch lĂneacha (ACS) i gcĂłrais rialaithe digiteacha (ag baint ĂșsĂĄide as rĂomhaire).
4) CĂłrais rialaithe uathoibrĂocha lĂneacha gan mhoill:

i gcĂĄs L(p), N(p) â oibreoirĂ difreĂĄlaigh lĂneacha; Ï â moill ama nĂł moille tairiseach.
MĂĄ na hoibreoirĂ L(p) Đž N(p) meathlĂș (L(p) = 1; N(p) = 1), ansin comhfhreagraĂonn cothromĂłid (1.4.6) don chur sĂos matamaiticiĂșil ar dhinimic an naisc mhoill idĂ©alach:

agus taispeĂĄntar lĂ©arĂĄid ghrafach dĂĄ airĂonna i bhFĂor. 1.4.1

RĂs. 1.4.1 â Graif ionchuir agus aschuir an naisc moille idĂ©alach
5) CĂłrais rialaithe uathoibrĂoch lĂneacha a thuairiscĂtear ag cothromĂłidĂ difreĂĄlach lĂneacha i dĂorthaigh phĂĄirteach. Is minic a dtugtar gunnaĂ fĂ©inghluaiste den sĂłrt sin dhĂĄileadh cĂłrais rialaithe. ==> Sampla âteibĂâ de chur sĂos dĂĄ leithĂ©id:

DĂ©anann cĂłras cothromĂłidĂ (1.4.7) cur sĂos ar dhinimic chĂłrais rialaithe uathoibrĂoch a dhĂĄiltear go lĂneach, i.e. braitheann an chainnĂocht rialaithe nĂ hamhĂĄin ar an am, ach freisin ar chomhordanĂĄid spĂĄsĂșil amhĂĄin.
MĂĄs rud âspĂĄsĂșilâ Ă© an cĂłras rialaithe, ansin ==>

i gcĂĄs
ag brath ar am agus ar chomhordanĂĄidĂ spĂĄsĂșla arna gcinneadh ag an veicteoir ga 
6) gunnaĂ fĂ©in-ghluaiste cur sĂos orthu cĂłrais ODEanna, nĂł cĂłrais de chothromĂłidĂ difrĂochta, nĂł cĂłrais de chothromĂłidĂ difreĂĄlach pĂĄirteacha ==> agus mar sin de...
Is fĂ©idir aicmiĂș comhchosĂșil a mholadh do chĂłrais rialaithe uathoibrĂocha neamhlĂneacha (SAP)âŠ
Maidir le cĂłrais lĂneacha comhlĂontar na ceanglais seo a leanas:
- lĂneacht shaintrĂ©ithe statacha an ACS;
- lĂneacht na cothromĂłide dinimic, i.e. tĂĄ athrĂłga san ĂĄireamh sa chothromĂłid dinimic ach amhĂĄin i gcomhcheangal lĂneach.
Is é an tréith statach nå spleåchas an aschuir ar mhéid an tionchair ionchuir i riocht seasta (nuair a bheidh gach próiseas neamhbhuan tar éis bhåis).
Maidir le cĂłrais a ndĂ©antar cur sĂos orthu le gnĂĄthchothromĂłidĂ difreĂĄlach lĂneacha agus a bhfuil comhĂ©ifeachtaĂ tairiseacha acu, faightear an tsaintrĂ©ith statach Ăłn gcothromĂłid dhinimiciĂșil (1.4.1) trĂ na tĂ©armaĂ neamhchĂłnaitheacha go lĂ©ir a shocrĂș go nialas ==>

TaispeĂĄnann FĂor 1.4.2 samplaĂ de shaintrĂ©ithe statacha lĂneacha agus neamhlĂneacha de chĂłrais rialaithe uathoibrĂocha.

RĂs. 1.4.2 - SamplaĂ de thrĂ©ithe lĂneacha statacha agus neamhlĂneacha
Is fĂ©idir le neamhlĂneacht tĂ©armaĂ ina bhfuil dĂorthaigh ama i cothromĂłidĂ dinimiciĂșla teacht chun cinn agus oibrĂochtaĂ neamhlĂneacha matamaitice ĂĄ n-ĂșsĂĄid (*, /,
,
, peaca, ln, etc.). Mar shampla, ag smaoineamh ar chothromĂłid dhinimic roinnt gunna fĂ©inghluaiste âteibĂâ.

Tabhair faoi deara go bhfuil sa chothromĂłid seo, le trĂ©ith statach lĂneach
is iad an dara agus an trĂĂș tĂ©arma (tĂ©armaĂ dinimiciĂșla) ar thaobh na lĂĄimhe clĂ© den chothromĂłid neamhlĂneach, mar sin is ionann an ACS a bhfuil cur sĂos air ag cothromĂłid chomhchosĂșil neamhlĂneach i dinimiciĂșil plean.
1.4.2. AicmiĂș de rĂ©ir nĂĄdĂșr na gcomharthaĂ tarchurtha
Bunaithe ar nĂĄdĂșr na gcomharthaĂ tarchurtha, roinntear cĂłrais rialaithe uathoibrĂoch (nĂł rialĂșchĂĄin):
- cĂłrais leanĂșnacha (continuous systems);
- cĂłrais sealaĂochta (cĂłrais gnĂomhaĂochta sealaĂochta);
- cĂłrais gnĂomhaĂochta scoite (pulse agus digiteach).
cĂłras leanĂșnach tugtar ACS den sĂłrt sin ar ghnĂomh, mar atĂĄ i ngach nasc dĂobh leanĂșnach athrĂș ar an comhartha ionchuir le himeacht ama fhreagraĂonn do leanĂșnach athrĂș ar an comhartha aschuir, agus is fĂ©idir le dlĂ an athraithe ar an comhartha aschuir a bheith treallach. Chun an gunna fĂ©in-ghluaiste a bheith leanĂșnach, is gĂĄ go mbeadh trĂ©ithe statacha ar fad naisc a bhĂ leanĂșnach.

RĂs. 1.4.3 - Sampla de chĂłras leanĂșnach
cĂłras sealaĂochta Tugtar cĂłras rialaithe uathoibrĂoch ar an ngnĂomh ina n-athraĂonn an luach aschuir ag roinnt chuimhneachĂĄin den phrĂłiseas rialaithe âlĂ©imâ ar a laghad i nasc amhĂĄin, le hathrĂș leanĂșnach ar an luach ionchuir, ag brath ar luach an chomhartha ionchuir. TĂĄ trĂ©ith statach nasc den sĂłrt sin pointĂ sos nĂł bristeadh le rĂ©abadh.

RĂs. 1.4.4 - SamplaĂ de shaintrĂ©ithe statacha sealaĂochta
cĂłras scoite Is cĂłras Ă© gnĂomh ina bhfuil ar a laghad nasc amhĂĄin, le hathrĂș leanĂșnach ar an gcainnĂocht ionchuir, ag an gcainnĂocht aschuir cineĂĄl impulses aonair, le feiceĂĄil tar Ă©is trĂ©imhse ĂĄirithe ama.
Nasc cuisle a thugtar ar an nasc a thiontaĂonn comhartha leanĂșnach ina chomhartha scoite. TarlaĂonn cineĂĄl comhchosĂșil comharthaĂ tarchurtha i gcĂłras rialaithe uathoibrĂoch le rĂomhaire nĂł rialtĂłir.
Is iad na modhanna is coitianta a chuirtear i bhfeidhm (halgartaim) chun comhartha ionchuir leanĂșnach a thiontĂș ina chomhartha aschuir bĂogach:
- modhnĂș aimplitiĂșid bĂge (PAM);
- ModhnĂș leithead cuisle (PWM).
I bhFĂor. Cuireann FĂor 1.4.5 i lĂĄthair lĂ©iriĂș grafach ar an algartam modhnĂș aimplitiĂșid bĂge (PAM). Ag barr Fig. cuirtear spleĂĄchas ama i lĂĄthair x (t) - comhartha ag an mbealach isteach isteach sa rannĂłg impulse. Comhartha aschuir an bhloic chuisle (nasc) y (t) â seicheamh de bhioga dronuilleogacha ag teacht le buan trĂ©imhse chainnĂochtaithe Ît (fĂ©ach an chuid Ăochtair den fhigiĂșr). TĂĄ fad na bĂoga mar an gcĂ©anna agus cothrom le Î. TĂĄ an aimplitiĂșid bĂge ag aschur an bhloic comhrĂ©ireach le luach comhfhreagrach an chomhartha leanĂșnaigh x(t) ag ionchur an bhloic seo.

RĂs. 1.4.5 â ModhnĂș aimplitiĂșid bĂge a chur i bhfeidhm
BhĂ an modh modhnĂș cuisle seo an-choitianta i dtrealamh tomhais leictreonach na gcĂłras rialaithe agus cosanta (CPS) de stĂĄisiĂșin chumhachta nĂșiclĂ©acha (NPP) sna 70Ă ... 80idĂ den chĂ©id seo caite.
I bhFĂor. TaispeĂĄnann FĂor 1.4.6 lĂ©arĂĄid ghrafach den algartam modhnĂș leithead bĂge (PWM). Ag barr Fig. LĂ©irĂonn 1.14 an spleĂĄchas ama x (t) â comhartha ag an ionchur chuig an nasc cuisle. Comhartha aschuir an bhloic chuisle (nasc) y (t) â seicheamh de bhioga dronuilleogacha a bhfuil trĂ©imhse chainnĂochtaithe tairiseach acu Ît (fĂ©ach bun FĂor 1.14). TĂĄ aimplitiĂșid na bĂoga go lĂ©ir mar an gcĂ©anna. Fad Pulse Ît ag aschur an bhloc comhrĂ©ireach le luach comhfhreagrach an chomhartha leanĂșnach x (t) ag ionchur an bhloc cuisle.

RĂs. 1.4.6 â ModhnĂș leithead bĂge a chur i bhfeidhm
Is Ă© an modh modhnĂș bĂge seo an ceann is coitianta faoi lĂĄthair i dtrealamh leictreonach tomhais cĂłrais rialaithe agus cosanta (CPS) de stĂĄisiĂșin chumhachta nĂșiclĂ©acha (NPP) agus ACS na gcĂłras teicniĂșil eile.
Agus an fo-alt seo ĂĄ chonclĂșid, ba chĂłir a thabhairt faoi deara mĂĄ tĂĄ na tairisigh ama shaintrĂ©ithe i naisc eile de na gunnaĂ fĂ©inghluaiste (SAP) i bhfad nĂos mĂł Ît (de rĂ©ir orduithe mĂ©ide), ansin an cĂłras cuisle a mheas mar chĂłras rialaithe uathoibrĂoch leanĂșnach (nuair a ĂșsĂĄidtear Ă© idir AIM agus PWM).
1.4.3. AicmiĂș de rĂ©ir nĂĄdĂșr an rialaithe
Bunaithe ar nĂĄdĂșr na bprĂłiseas rialaithe, roinntear cĂłrais rialaithe uathoibrĂoch sna cineĂĄlacha seo a leanas:
- cĂłrais rialaithe uathoibrĂocha cinntitheacha, inar fĂ©idir an comhartha ionchuir a nascadh gan athbhrĂ leis an comhartha aschuir (agus vice versa);
- ACS stochastic (staitisticiĂșla, dĂłchĂșlachta), ina bhfreagraĂonn an ACS do chomhartha ionchuir tugtha randamach (stochastic) comhartha aschuir.
Is iad seo a leanas an comhartha stochastic aschuir:
- dlĂ an dĂĄilte;
- ionchas matamaitice (meĂĄnluach);
- scaipeadh (diall caighdeĂĄnach).
De ghnĂĄth breathnaĂtear nĂĄdĂșr stochastic an phrĂłisis rialaithe i ACS neamhlĂneach go bunĂșsach araon Ăł thaobh na saintrĂ©ithe statach, agus Ăł thaobh (fiĂș go pointe nĂos mĂł) de nonlinearity na dtĂ©armaĂ dinimiciĂșla sna cothromĂłidĂ dinimic.

RĂs. 1.4.7 â DĂĄileadh luach aschuir chĂłrais um rialĂș uathoibrĂoch stochastic
Chomh maith leis na prĂomhchineĂĄlacha aicmithe thuas ar chĂłrais rialaithe, tĂĄ aicmithe eile ann. Mar shampla, is fĂ©idir aicmiĂș a dhĂ©anamh de rĂ©ir an mhodh rialaithe agus a bheith bunaithe ar idirghnĂomhaĂocht leis an timpeallacht sheachtrach agus an cumas an ACS a oiriĂșnĂș d'athruithe ar pharaimĂ©adair chomhshaoil. Roinntear cĂłrais i dhĂĄ rang mhĂłra:
1) GnĂĄthchĂłrais rialaithe (neamh-fhĂ©inchoigeartaithe) gan oiriĂșnĂș; Baineann na cĂłrais seo leis an gcatagĂłir de na cinn simplĂ nach n-athraĂonn a struchtĂșr le linn an phrĂłisis bhainistĂochta. Is iad na cinn is forbartha agus a ĂșsĂĄidtear go forleathan. TĂĄ gnĂĄthchĂłrais rialaithe roinnte i dtrĂ fho-aicme: lĂșb oscailte, lĂșb dĂșnta agus cĂłrais rialaithe comhcheangailte.
2) CĂłrais rialaithe fĂ©inchoigeartaithe (oiriĂșnaitheacha). Sna cĂłrais seo, nuair a athraĂonn coinnĂollacha seachtracha nĂł trĂ©ithe an rĂ©ad rialaithe, tarlaĂonn athrĂș uathoibrĂoch (gan rĂ©amhchinnte) ar pharaimĂ©adair an fheiste rialaithe mar gheall ar athruithe ar chomhĂ©ifeachtaĂ an chĂłrais rialaithe, struchtĂșr an chĂłrais rialaithe, nĂł fiĂș gnĂ©ithe nua a thabhairt isteach. .
Sampla eile d'aicmiĂș: de rĂ©ir bonn ordlathach (aon-leibhĂ©al, dhĂĄ-leibhĂ©al, il-leibhĂ©al).
NĂ fĂ©idir ach le hĂșsĂĄideoirĂ clĂĄraithe pĂĄirt a ghlacadh sa suirbhĂ©. , le do thoil.
LeanĂșint ar aghaidh ag foilsiĂș lĂ©achtaĂ ar UTS?
88,7%TĂĄ118
7,5%Uimh10
3,8%NĂl a fhios agam5
VĂłtĂĄil 133 ĂșsĂĄideoir. Staon 10 ĂșsĂĄideoir.
Foinse: will.com
