expand icon
book Optical Fiber Communications 4th Edition by Gerd Keiser cover

Optical Fiber Communications 4th Edition by Gerd Keiser

Edition 4ISBN: 978-0073380711
book Optical Fiber Communications 4th Edition by Gerd Keiser cover

Optical Fiber Communications 4th Edition by Gerd Keiser

Edition 4ISBN: 978-0073380711
Exercise 10
Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14), Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35).
When thermal noise is dominant, we have Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35). . However, for an EDFA the existence of signal-ASE beat noise produces the condition Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35). . In this case, Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35). from Eq. (11.30), Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35).
and Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35).
Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is Recall from Eq. (7.13) that the bit-error rate (BER) can be given in terms of a Q factor, where, from Eq. (7.14),    When thermal noise is dominant, we have   . However, for an EDFA the existence of signal-ASE beat noise produces the condition   . In this case,   from Eq. (11.30),    and    Noting that the receiver sensitivity P R is half the signal power of a transmitted 1 bit for a uniform distribution of ones and zeros (i.e., P s = 2 P R ), show that in terms of the Q factor the receiver sensitivity is    where F is the noise figure given by Eq. (11.35).
where F is the noise figure given by Eq. (11.35).
Explanation
Verified
like image
like image

Substituting the various expressions for...

close menu
Optical Fiber Communications 4th Edition by Gerd Keiser
cross icon