

S1, S2, S3 su ne sunan kike mai sauri masu iya kan bus 1, 2, 3 daban-daban
y12, y23, y13 su ne sunan admittances masu ƙungiyoyi 1-2, 2-3, 1-3
y01sh/2, y02sh/2, y03sh/2 su ne sunan admittance na ƙungiyar tsakiyar lalace 1-2, 1-3 da 2-3
Admittances na ƙungiyar tsakiyar lalace masu iya kan bus ɗaya suka fito a matsayin ɗaya
Idan a yi KCL a bus 1, zan iya samun
Amsa, V1, V2, V3 su ne sunan voltages masu iya kan bus 1, 2, 3 daban-daban
Amsa,
Daga cikin bayyana KCL a buses 2 da 3 zan iya samun muhimmin I2 da I3
Za a haɗa da
Daga cikin n bus system
Abubuwa game da matricin YBUS:
YBUS itcewa ce ta fi shafi
Elements na diagonal suke dominanta
Elements na off diagonal suke symmetric
Element na diagonal ta ƙofin ɗaya ita ce jami'ar admittances masu iya kan ɗaya
Element na off diagonal ita ce admittance wanda ya zama negative
Sunan kike mai sauri masu iya kan bus i ita ce:
A yi conjugate
A taka harsuna Ii a tushen (2)
Don bayyana tashar me kuke so kuɗi a form na polar a tushen (4) a taka harsuna
A taka harsuna abubuwan da aka bani tushen (4) yana zama
A tushen (5) a lokaci na gaba ɗaya angles suke zama ɗaya. Zan iya maganadon ba da lafiya
Don haka tushen (5) yana zama
Expansion of equation (6) into sine and cosine terms gives
Equating real and imaginary parts we get
Tushen (7) da (8) su ne tashar me kuke so kuɗi a form na polar. Abubuwan da aka samu sunan tushen aljebra na biyu da za su iya ƙirƙira da algoritmins iterative.
Amma don samun tashar me kuke so kuɗi a form na rectangular a tushen (4) a taka harsuna
A taka harsuna abubuwan da aka bani a tushen (4) da equating real and imaginary parts we get
Tushen (9) da (10) su ne tashar me kuke so kuɗi a form na rectangular.
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