Sir.AnhRectangle

Li ni uCHNG 1: CC TN HIU V CC H THNG TUYN TNH1.1 Gii thiu chung1.2 Chui Fourier1.3 Cc bin i Fourier1.4 Cng sut v nng lng1.5 Tng ng thng thp ca cc tn hiu di thngCHNG 2: CC QU TRNH NGU NHIN2.1 Gii thiu chung2.2 To cc bin ngu nhin2.3 Cc qu trnh ngu nhin Gauss v Gauss-Markov2.4 Ph cng sut ca cc qu trnh ngu nhin v cc qu trnh trng2.5 Lc tuyn tnh cc qu trnh ngu nhin2.6 Cc qu trnh thng di v thng thpCHNG 3: IU CH TNG T3.1 Gii thiu chung3.2 iu ch bin 3.3 Gii iu ch cc tn hiu iu ch bin 3.4 iu ch gcCHNG 4: BIN I TNG T - S4.1 Gii thiu chung4.2 o thng tin4.3 Lng t ho4.4 iu ch m xung (PCM)CHNG 5: TRUYN DN TN HIU S BNG GC5.1 Gii thiu chung5.2 Truyn dn tn hiu nh phn5.3 Truyn dn tn hiu nhiu bin 5.4 Cc tn hiu nhiu chiuCHNG 6: TRUYN DN S QUA KNH C BNG THNG HU HN6.1 Gii thiu chung6.2 Ph cng sut ca mt tn hiu s PAM6.3 c trng ca cc knh c rng bng thng hu hn v mo knh6.4 c trng ca xuyn nhiu gia cc du6.5 Thit k h thng truyn tin i vi cc knhh c bng thng hu hn6.6 Cc b san bng tuyn tnh6.7 Cc b san bng phi tuynCHNG 7: TRUYN DN S THNG QUA IU CH SNG MANG7.1 Gii thiu chung7.2 iu ch bin sng mang7.3 iu ch pha sng mang7.4 iu ch bin vung gc7.5 iu ch tn s sng mang7.6 ng b trong cc h thng thng tinCHNG 8: DUNG LNG KNH V M HO KNH8.1 Gii thiu chung8.2 M hnh knh v dung lng knh 8.3 M ho knhCHNG 9: CC H THNG THNG TIN TRI PH9.1 Gii thiu chung9.2 Cc h thng tri ph chui trc tip9.3 To cc chui PN9.4 Tri ph nhy tnTi liu tham kho