4.6 Continuing Mapping Theorem The noise power: 交hn+L,n The interference and noise power can be written as: 2a,八[2a-j Thus,the SINR of MMSE is 11
11 4.6 Continuing Mapping Theorem 2 2 2 1 K H H k i i N k i h h h I h The noise power: The interference and noise power can be written as: 2 1 1 2 2 1 1 K K H H H H k i i N k k i i N k i i h h h I h h h h I h Thus, the SINR of MMSE is
4.6 Continuing Mapping Theorem Thus,the SINR of MMSE is 2八 SINRMMSE 字+空j 2+8,, 1-交h+814 12
12 4.6 Continuing Mapping Theorem Thus, the SINR of MMSE is 2 1 2 1 2 1 1 2 2 1 1 1 2 1 1 2 1 1 K H H k i i N k i MMSE K K H H H H k i i N k k i i N k i i K H H k i i N k i K H H k i i N k i SINR h h h I h h h h I h h h h I h h h h I h h h h I h