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Communication Networks
E. Mulyana, U. Killat
1
INOC 2005 – Lisbon – 22.03.2005
Routing Optimization in IP/MPLS
Networks under Per-Class
Over-Provisioning Constraints
Eueung Mulyana, Ulrich Killat
FSP 4-06 Communication Networks
Hamburg University of Technology (TUHH)
Communication Networks
E. Mulyana, U. Killat
2
Hybrid Intra-Domain IP Routing
Vanilla
LSP
ER
LSP
2
1
2
3
5
2
5
1 2
3 4
5 6
Link Weights
1
2 3
4 5
6
1 2
3 4
5 6
 MPLS allows explicit (using ER-LSPs) other than shortest path
routing (using Vanilla LSPs)
 DiffServ gives possibility to differentiate treatements for IP
packets with respect to their class of service e.g. class-based
routing
Communication Networks
E. Mulyana, U. Killat
3
Over-Provisioning (OP) (1)
 Avoiding overload by ensuring that capacity of all links is
greater than demand both in normal or in failure situations
 large variations in traffic demand
 QoS: the service that traffic receives is dependent upon the
offered load and the available capacity
 Simple capacity provisioning rules: upgrade when utilization
reaches 40-50%  over-provisioned by a factor of 2
Communication Networks
E. Mulyana, U. Killat
4
Over-Provisioning (2)
VoIP  150 Mbps
best-effort(BE)  1.5 Gbps
Aggregate OP 2 lines of 2.5 Gbps
Per-class OP 1 line of 2.5 Gbps
Aggregate vs. per-class over-provisioning
2)Aggr(
OP
c 03.3)Aggr( 
4)VOIP(
OP
c
2.1)BE(
OP
c
67.16)VOIP( 
57.1)BE( 
t)(constrainvalueOPgiven
OP
c
valueOPactual
 Per-class OP approach offers better service (guarantee) for
prioritized VoIP class without large over-provisioning of
capacity!
Communication Networks
E. Mulyana, U. Killat
5
Over-Provisioning Factor




1
1
,,
*
,


s
s
jijiji lcc
jiji cc ,
1*
, 
2*
, jic
1
, jil
2
, jil
jic ,
1
, jil
5
2
101
, ji
2
4
82
, ji
jic ,
1
, jil
2
, jil
5
2
101
, ji 67.1
42
102
, 

ji




ji
ji
ji
l
c
,
*
,
, 


 


1
,
,
,
s
s
ji
ji
ji
l
c
per-class cumulative
Communication Networks
E. Mulyana, U. Killat
6
Problem Setting
Set of metric values
(unique shortest
path) for establishing
vanilla Label Switched
Paths (LSPs)
Set  of Explicit
Route (ER)-LSPs
Capacitated
network
Traffic matrices of
different classes
Per-class OP constraints
Per-class load
distribution & per-
class OP profile
Optimization
OP
,
*
,
),(
min }{min 



 c
l
c
ji
ji
Aji


Actual minimum
OP value
Given minimum
OP constraint
Communication Networks
E. Mulyana, U. Killat
7
Label Switched Path (LSP) Design (1)
 Indirectly solved by iteratively calling a metric-based traffic
engineering (TE) procedure using traffic matrices of different
classes
F  aggregate traffic matrix
Fi  traffic matrix for class i
RT  base routing pattern (obtained via optimization using F )
RTi  routing pattern for class i (obtained via optimization using Fi)
Communication Networks
E. Mulyana, U. Killat
8
Label Switched Path Design (2)
optimize network(F)
optimize network(F1)
optimize network(F2)
optimize network(F3)
s
s


3
1
}3,2,1{
Weight System (WS)
base (WS0)
WS1
WS2
WS3
-
1



2
-
-


3
-
-
-









ji
ji
Aji
c
l
,
,
),(
max max || 
 An example:
 Objectives:
Minimizing and
Communication Networks
E. Mulyana, U. Killat
9
Simulated Annealing Approach for
Optimization Task (1)
Utilization Upperbound
Objective Function
}{min
*
max 


Al
lyc




*
max
*
, ji Aji  ),(
Utilization

uv
uv
jiji ll )(,, 




 *
,
,*
,
ji
ji
ji
c
l
 Aji  ),(
otherwise0
1 ww
y
o
ll
l







RTwwww
o
A
o
l
oo
||21 ,,,,, 
iAl RTwwww ||21 ,,,,, 
Reference weight system:
A solution (current weight
system):
LSPsER RT
Communication Networks
E. Mulyana, U. Killat
10
Representation
Move Operator
Simulated Annealing Approach for
Optimization Task (2)
21
3 4
5 6
w1
2 1 2 2 3 5 5
21 w
12 w
35 w
23 w
24 w
56 w
57 w
w2w3w4w5w6w7
Simulated Annealing
w1
2 1 2 2 3 5 5
w2w3w4w5w6w7 w1
2 1 5 2 3 5 5
w2w3w4w5w6w7
Communication Networks
E. Mulyana, U. Killat
11
Simulated Annealing Approach for
Optimization Task (3)
 Joint with plain local search
(PLS):
 concentrate the search around
best solution (small ) first
before exploiting other regions
 speed-up convergence at
small number of iterations











0
)
)()'(
exp(
1
T
xx
p

)()'( xx  
0and)()'( PLS   xx
otherwise
otherwise
satisfiedarePLSperformingforconditionsif
0
1
PLS








Communication Networks
E. Mulyana, U. Killat
12
Case Study
3
13
9
14
11
8
10
6
5
74
2
1
12
2500 Mbps
net14
#nodes
#links
14 nodes
44 links
(directed)

effort)-(best3
(assured)2
(premium)1






demands
interval mean
6.683
0.732
49.61






]556,0[3
]70,10[2
][10,1501






Communication Networks
E. Mulyana, U. Killat
13
Results: net14 (1)
0.4
OP
1 c
0.4
OP
2 c
 After optimize network(F)
i.e. without ER-LSPs:
)1.1|4.3|3(min 


%44.96max 
Communication Networks
E. Mulyana, U. Killat
14
Results: net14 (2)
0.4
OP
1 c
0.4
OP
2 c
 After optimize network(F2) :
13 symmetrical ER-LSPs
(premium) and 4
symmetrical ER-LSPs
(assured)
)1.1|01.4|05.4(min 


%68.93max 
Communication Networks
E. Mulyana, U. Killat
15
Summary and Conclusion
 Study of offline routing control in multi-class IP/MPLS
networks:
 using hybrid routing scheme
 taking per-class OP constraints into account
 Proposing a simple heuristic which iteratively calls a metric-
based TE procedure, that minimizes per-class maximum
utilization while minimizing the number of ER-LSPs
 Starting from an optimized weight system for traffic
aggregates, a few ER-LSPs are installed to improve minimum
OP factors for each class
Communication Networks
E. Mulyana, U. Killat
16
Thank You !
Communication Networks
E. Mulyana, U. Killat
17
References (Partial List)
(1) Filsfils C., Evans J. „Engineering a Multiservice IP Backbone to
Support Tight SLAs“, Int. J. of Computers and Telecommunications
Networking 40/1:131-148, 2002.
(2) Ben-Ameur W. et. al. „Routing Strategies for IP-Networks“,
Telekronikk Magazine 2/3, 2001.
(3) Fortz B., Thorup M. „Internet Traffic Engineering by Optimizing OSPF
Weights“, Proc. IEEE Infocom, 2000.
(4) Blake S. et al. „An Architecture for Differentiated Services“, RFC
2475, 1998.
(5) Le Faucher F. et al. „MPLS Support of Differentiated Services“, RFC
3270, 2002.
(6) Roberts J.W. „Traffic Theory and the Internet“, IEEE Communication
Magazine, 2001.
(7) Smith P.A., Jamoussi B. „MPLS Tutorial and Operational Experiences“,
NANOG 17 Meeting, 1999.
Communication Networks
E. Mulyana, U. Killat
18
Calculating Link Load and Utilization

uv
uv
jiji ll )(,, 







k
k
ji
uv
uv
jiji lll ,,, )(



jiji ll ,,
Link load for class 
Link load for aggregate traffic
 Using WS :  Using WS0 :
only exist if (u,v) are not
(head,tail) nodes of LSP in 
Utilization



 *
,
,*
,
ji
ji
ji
c
l

ji
ji
ji
c
l
,
,
,


 
ji
ji
ji
c
l
,
,
, 
per-class utilization aggregate utilizationeffective per-class
utilization
Communication Networks
E. Mulyana, U. Killat
19
Results: net6
 After optimize network(F)
i.e. without ER-LSPs
 OP for aggregate  1.26
 After optimize network(F1) :
1 symmetrical ER-LSP
 OP for aggregate  1.19
0.3
OP
1 c

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Routing Optimization in IP/MPLS Networks under Per-Class Over-Provisioning Constraints

  • 1. Communication Networks E. Mulyana, U. Killat 1 INOC 2005 – Lisbon – 22.03.2005 Routing Optimization in IP/MPLS Networks under Per-Class Over-Provisioning Constraints Eueung Mulyana, Ulrich Killat FSP 4-06 Communication Networks Hamburg University of Technology (TUHH)
  • 2. Communication Networks E. Mulyana, U. Killat 2 Hybrid Intra-Domain IP Routing Vanilla LSP ER LSP 2 1 2 3 5 2 5 1 2 3 4 5 6 Link Weights 1 2 3 4 5 6 1 2 3 4 5 6  MPLS allows explicit (using ER-LSPs) other than shortest path routing (using Vanilla LSPs)  DiffServ gives possibility to differentiate treatements for IP packets with respect to their class of service e.g. class-based routing
  • 3. Communication Networks E. Mulyana, U. Killat 3 Over-Provisioning (OP) (1)  Avoiding overload by ensuring that capacity of all links is greater than demand both in normal or in failure situations  large variations in traffic demand  QoS: the service that traffic receives is dependent upon the offered load and the available capacity  Simple capacity provisioning rules: upgrade when utilization reaches 40-50%  over-provisioned by a factor of 2
  • 4. Communication Networks E. Mulyana, U. Killat 4 Over-Provisioning (2) VoIP  150 Mbps best-effort(BE)  1.5 Gbps Aggregate OP 2 lines of 2.5 Gbps Per-class OP 1 line of 2.5 Gbps Aggregate vs. per-class over-provisioning 2)Aggr( OP c 03.3)Aggr(  4)VOIP( OP c 2.1)BE( OP c 67.16)VOIP(  57.1)BE(  t)(constrainvalueOPgiven OP c valueOPactual  Per-class OP approach offers better service (guarantee) for prioritized VoIP class without large over-provisioning of capacity!
  • 5. Communication Networks E. Mulyana, U. Killat 5 Over-Provisioning Factor     1 1 ,, * ,   s s jijiji lcc jiji cc , 1* ,  2* , jic 1 , jil 2 , jil jic , 1 , jil 5 2 101 , ji 2 4 82 , ji jic , 1 , jil 2 , jil 5 2 101 , ji 67.1 42 102 ,   ji     ji ji ji l c , * , ,        1 , , , s s ji ji ji l c per-class cumulative
  • 6. Communication Networks E. Mulyana, U. Killat 6 Problem Setting Set of metric values (unique shortest path) for establishing vanilla Label Switched Paths (LSPs) Set  of Explicit Route (ER)-LSPs Capacitated network Traffic matrices of different classes Per-class OP constraints Per-class load distribution & per- class OP profile Optimization OP , * , ),( min }{min      c l c ji ji Aji   Actual minimum OP value Given minimum OP constraint
  • 7. Communication Networks E. Mulyana, U. Killat 7 Label Switched Path (LSP) Design (1)  Indirectly solved by iteratively calling a metric-based traffic engineering (TE) procedure using traffic matrices of different classes F  aggregate traffic matrix Fi  traffic matrix for class i RT  base routing pattern (obtained via optimization using F ) RTi  routing pattern for class i (obtained via optimization using Fi)
  • 8. Communication Networks E. Mulyana, U. Killat 8 Label Switched Path Design (2) optimize network(F) optimize network(F1) optimize network(F2) optimize network(F3) s s   3 1 }3,2,1{ Weight System (WS) base (WS0) WS1 WS2 WS3 - 1    2 - -   3 - - -          ji ji Aji c l , , ),( max max ||   An example:  Objectives: Minimizing and
  • 9. Communication Networks E. Mulyana, U. Killat 9 Simulated Annealing Approach for Optimization Task (1) Utilization Upperbound Objective Function }{min * max    Al lyc     * max * , ji Aji  ),( Utilization  uv uv jiji ll )(,,       * , ,* , ji ji ji c l  Aji  ),( otherwise0 1 ww y o ll l        RTwwww o A o l oo ||21 ,,,,,  iAl RTwwww ||21 ,,,,,  Reference weight system: A solution (current weight system): LSPsER RT
  • 10. Communication Networks E. Mulyana, U. Killat 10 Representation Move Operator Simulated Annealing Approach for Optimization Task (2) 21 3 4 5 6 w1 2 1 2 2 3 5 5 21 w 12 w 35 w 23 w 24 w 56 w 57 w w2w3w4w5w6w7 Simulated Annealing w1 2 1 2 2 3 5 5 w2w3w4w5w6w7 w1 2 1 5 2 3 5 5 w2w3w4w5w6w7
  • 11. Communication Networks E. Mulyana, U. Killat 11 Simulated Annealing Approach for Optimization Task (3)  Joint with plain local search (PLS):  concentrate the search around best solution (small ) first before exploiting other regions  speed-up convergence at small number of iterations            0 ) )()'( exp( 1 T xx p  )()'( xx   0and)()'( PLS   xx otherwise otherwise satisfiedarePLSperformingforconditionsif 0 1 PLS        
  • 12. Communication Networks E. Mulyana, U. Killat 12 Case Study 3 13 9 14 11 8 10 6 5 74 2 1 12 2500 Mbps net14 #nodes #links 14 nodes 44 links (directed)  effort)-(best3 (assured)2 (premium)1       demands interval mean 6.683 0.732 49.61       ]556,0[3 ]70,10[2 ][10,1501      
  • 13. Communication Networks E. Mulyana, U. Killat 13 Results: net14 (1) 0.4 OP 1 c 0.4 OP 2 c  After optimize network(F) i.e. without ER-LSPs: )1.1|4.3|3(min    %44.96max 
  • 14. Communication Networks E. Mulyana, U. Killat 14 Results: net14 (2) 0.4 OP 1 c 0.4 OP 2 c  After optimize network(F2) : 13 symmetrical ER-LSPs (premium) and 4 symmetrical ER-LSPs (assured) )1.1|01.4|05.4(min    %68.93max 
  • 15. Communication Networks E. Mulyana, U. Killat 15 Summary and Conclusion  Study of offline routing control in multi-class IP/MPLS networks:  using hybrid routing scheme  taking per-class OP constraints into account  Proposing a simple heuristic which iteratively calls a metric- based TE procedure, that minimizes per-class maximum utilization while minimizing the number of ER-LSPs  Starting from an optimized weight system for traffic aggregates, a few ER-LSPs are installed to improve minimum OP factors for each class
  • 16. Communication Networks E. Mulyana, U. Killat 16 Thank You !
  • 17. Communication Networks E. Mulyana, U. Killat 17 References (Partial List) (1) Filsfils C., Evans J. „Engineering a Multiservice IP Backbone to Support Tight SLAs“, Int. J. of Computers and Telecommunications Networking 40/1:131-148, 2002. (2) Ben-Ameur W. et. al. „Routing Strategies for IP-Networks“, Telekronikk Magazine 2/3, 2001. (3) Fortz B., Thorup M. „Internet Traffic Engineering by Optimizing OSPF Weights“, Proc. IEEE Infocom, 2000. (4) Blake S. et al. „An Architecture for Differentiated Services“, RFC 2475, 1998. (5) Le Faucher F. et al. „MPLS Support of Differentiated Services“, RFC 3270, 2002. (6) Roberts J.W. „Traffic Theory and the Internet“, IEEE Communication Magazine, 2001. (7) Smith P.A., Jamoussi B. „MPLS Tutorial and Operational Experiences“, NANOG 17 Meeting, 1999.
  • 18. Communication Networks E. Mulyana, U. Killat 18 Calculating Link Load and Utilization  uv uv jiji ll )(,,         k k ji uv uv jiji lll ,,, )(    jiji ll ,, Link load for class  Link load for aggregate traffic  Using WS :  Using WS0 : only exist if (u,v) are not (head,tail) nodes of LSP in  Utilization     * , ,* , ji ji ji c l  ji ji ji c l , , ,     ji ji ji c l , , ,  per-class utilization aggregate utilizationeffective per-class utilization
  • 19. Communication Networks E. Mulyana, U. Killat 19 Results: net6  After optimize network(F) i.e. without ER-LSPs  OP for aggregate  1.26  After optimize network(F1) : 1 symmetrical ER-LSP  OP for aggregate  1.19 0.3 OP 1 c