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Fig. 1. Hierarchical prediction structure for SVC for a GOP size of 8
value for video encoding, and the physical layer parameters, RCPC coding rate
and the symbol constellation choice for the STBC block code. The optimization
is considered on a GOP-by-GOP basis and is constrained by the total available
bandwidth (symbol rate) B budget . We assume that the SVC codec produces L
layers μ 1 2 ,...,μ L via a combination of temporal and FGS scalability. Then,
the bandwidth allocation problem can be described as:
{ QP , R c , M }
= gmin
{ QP , R c , M }
E
{
D s + c }
s.t. B s + c
B budget
(4)
where B s + c is the transmitted symbol rate, B budget is the total available symbol
rate and E
is the total expected end-to-end distortion due to source
and channel coding, which needs to be estimated as discussed in Section 5.
QP , R c and M are the admissible set of values for QP, RCPC coding rates
and symbol constellations, respectively. For all the layers of each GOP, QP =
{
{
D s + c }
, R c =
and M =
define
the QP values, the RCPC coding rates and the symbol constellations for each
scalable layer, respectively, obtained after optimization. The transmitted symbol
rate B s + c can be obtained as
QP μ 1 ,...,QP μ L }
{
R c,μ 1 ,...,R c,μ L }
{
M μ 1 ,...,M μ L }
L
R s,μ l
R c,μ l ×
B s + c =
(5)
log 2 ( M μ l )
l =1
where R s,μ l is the source coding rate for layer μ l in bits/s and depends on the
quantization parameter value used for that layer; R c,μ l is the channel coding
rate for layer μ l and is dimensionless; M μ l is the constellation used by layer μ l
and log 2 ( M μ l ) is the number of bits per symbol.
The problem of Eq. (4) is a constrained optimization problem and is solved
using the Lagrangian method.
5 Decoder Distortion Estimation
In order to perform the optimization of Eq. (4), it is necessary to estimate the
expected video distortion at the receiver E
.Inthispaper,weusethe
distortion estimation technique of [11] and we also propose a new technique.
{
D s + c }
 
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