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Layout of Integrated circuits using Simulated 
Annealing
 It is a technique for combinatorial optimization 
problems, such as minimizing functions of very 
many variables. 
 Because many real world design problems can be 
cast in the form of such optimization problems, 
there is intense interest in general techniques for 
their solution.
 It is motivated by an analogy to the statistical 
mechanics of annealing in solids. 
 Heat the solid state metal to a high temperature 
and cool it down very slowly according to a specific 
schedule. 
 SA techniques use an analogous set of controlled 
cooling operations for nonphysical optimization 
problems, transforming unordered solution into a 
highly optimized, desired solution.
 If the heating temperature is sufficiently high to 
ensure random state and the cooling process is 
slow enough to ensure thermal equilibrium, then 
the atoms will place themselves in a pattern that 
corresponds to the global energy minimum of a 
perfect crystal.
 Step 1: Initialize – Start with a random initial placement. 
Initialize a very high “temperature”. 
 Step 2: Move – Perturb the placement through a defined 
move. 
 Step 3: Calculate score – calculate the change in the score due 
to the move made. 
 Step 4: Choose – Depending on the change in score, accept or 
reject the move. The problem of acceptance depends on the 
current “temperature”. 
 Step 5: Update and repeat– Update the temperature value by 
lowering the temperature. Go back to Step 2.
Algorithm SIMULATED-ANNEALING 
Begin 
temp = INIT-TEMP; 
place = INIT-PLACEMENT; 
while (temp > FINAL-TEMP) do 
while (inner_loop_criterion = FALSE) do 
new_place = PERTURB(place); 
ΔC = COST(new_place) - COST(place); 
if (ΔC < 0) then 
place = new_place; 
else if (RANDOM(0,1) > e-(ΔC/temp)) then 
place = new_place; 
temp = SCHEDULE(temp); 
End
Greedy Algorithm 
gets stuck here! 
Locally Optimum 
Solution. 
Simulated Annealing explores 
more. Chooses this move with a 
small probability (Hill Climbing) 
Upon a large no. of iterations, 
SA converges to this solution. 
Initial position 
of the ball
 Inefficient global search: In order to assure a final 
convergence effectively, the moving methods with 
relatively small changes should be used, so the 
global search within a short runtime is quite 
limited. 
 Informational waste: It does not use the 
information of past experience, including past 
solutions and past moves.
 The optimization techniques for IC layout design are 
important. IC layout is an inevitable stage of designing 
before manufacturing. 
 As product size keeps shrinking, product lifestyle keeps 
shortening and product complexity goes up, more 
electronic components will be integrated into a smaller 
IC chip or PCB with higher density and shorter time to 
market. 
 The applications include floor plan for VLSI design, 
placement for PCB design, packing for logistics 
management and so on.
 By overcoming the mentioned shortcoming, we can 
implement mixed simulated annealing(MSA) to 
speed up traditional simulated annealing (SA) and 
2-stage SA. 
 The basic idea is to improve the global search 
ability and to speed up the search process by a 
special crossover operator, which uses the 
information of past solutions.
 The crossover operator uses the part of the 
configuration to fond out the current best and 
reduces informational waste. 
 Moreover to improve inefficient global search, a 
two-stage algorithm is considered. Rough search 
tends to big changes to improve global search 
ability while focusing search tends to small 
changes to get final convergence.
 In summary, the optimization techniques for 
integrated circuit (IC) layout design with large 
solution space are facing big challenges to get 
better solution quality with less runtime. 
 A new SA based approach, named MSA could be 
implemented to solve three layout design 
problems, 2D packing, 2D placement and 3D 
packing. 
 MSA reduces computational runtime with the better 
solution quality and a near log-linear trend of 
average improvement rates from SA to MSA.
 DEVI ARCHANA DAS 
 A4717210017 
 2010-2015 
 AISST
 Layout of Integrated Circuits using Simulated annealing

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Layout of Integrated Circuits using Simulated annealing

  • 1. Layout of Integrated circuits using Simulated Annealing
  • 2.  It is a technique for combinatorial optimization problems, such as minimizing functions of very many variables.  Because many real world design problems can be cast in the form of such optimization problems, there is intense interest in general techniques for their solution.
  • 3.  It is motivated by an analogy to the statistical mechanics of annealing in solids.  Heat the solid state metal to a high temperature and cool it down very slowly according to a specific schedule.  SA techniques use an analogous set of controlled cooling operations for nonphysical optimization problems, transforming unordered solution into a highly optimized, desired solution.
  • 4.  If the heating temperature is sufficiently high to ensure random state and the cooling process is slow enough to ensure thermal equilibrium, then the atoms will place themselves in a pattern that corresponds to the global energy minimum of a perfect crystal.
  • 5.  Step 1: Initialize – Start with a random initial placement. Initialize a very high “temperature”.  Step 2: Move – Perturb the placement through a defined move.  Step 3: Calculate score – calculate the change in the score due to the move made.  Step 4: Choose – Depending on the change in score, accept or reject the move. The problem of acceptance depends on the current “temperature”.  Step 5: Update and repeat– Update the temperature value by lowering the temperature. Go back to Step 2.
  • 6. Algorithm SIMULATED-ANNEALING Begin temp = INIT-TEMP; place = INIT-PLACEMENT; while (temp > FINAL-TEMP) do while (inner_loop_criterion = FALSE) do new_place = PERTURB(place); ΔC = COST(new_place) - COST(place); if (ΔC < 0) then place = new_place; else if (RANDOM(0,1) > e-(ΔC/temp)) then place = new_place; temp = SCHEDULE(temp); End
  • 7. Greedy Algorithm gets stuck here! Locally Optimum Solution. Simulated Annealing explores more. Chooses this move with a small probability (Hill Climbing) Upon a large no. of iterations, SA converges to this solution. Initial position of the ball
  • 8.  Inefficient global search: In order to assure a final convergence effectively, the moving methods with relatively small changes should be used, so the global search within a short runtime is quite limited.  Informational waste: It does not use the information of past experience, including past solutions and past moves.
  • 9.  The optimization techniques for IC layout design are important. IC layout is an inevitable stage of designing before manufacturing.  As product size keeps shrinking, product lifestyle keeps shortening and product complexity goes up, more electronic components will be integrated into a smaller IC chip or PCB with higher density and shorter time to market.  The applications include floor plan for VLSI design, placement for PCB design, packing for logistics management and so on.
  • 10.  By overcoming the mentioned shortcoming, we can implement mixed simulated annealing(MSA) to speed up traditional simulated annealing (SA) and 2-stage SA.  The basic idea is to improve the global search ability and to speed up the search process by a special crossover operator, which uses the information of past solutions.
  • 11.  The crossover operator uses the part of the configuration to fond out the current best and reduces informational waste.  Moreover to improve inefficient global search, a two-stage algorithm is considered. Rough search tends to big changes to improve global search ability while focusing search tends to small changes to get final convergence.
  • 12.  In summary, the optimization techniques for integrated circuit (IC) layout design with large solution space are facing big challenges to get better solution quality with less runtime.  A new SA based approach, named MSA could be implemented to solve three layout design problems, 2D packing, 2D placement and 3D packing.  MSA reduces computational runtime with the better solution quality and a near log-linear trend of average improvement rates from SA to MSA.
  • 13.  DEVI ARCHANA DAS  A4717210017  2010-2015  AISST