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In [[numerical analysis]], '''stochastic tunneling''' (STUN) is an approach to [[global optimization]] based on the [[Monte Carlo method]]-[[Sampling (signal processing)|sampling]] of the function to be objective minimized in which the function is nonlinearly transformed to allow for easier tunneling among regions containing function minima. Easier tunneling allows for faster exploration of sample space and faster convergence to a good solution.
 
== Idea ==
[[image:stun.jpg|thumb|400px| Schematic one-dimensional test function (black) and STUN effective potential (red & blue), where the minimum indicated by the arrows is the best minimum found so far. All [[Potential well|well]]s that lie above the best minimum found are suppressed. If the dynamical process can escape the well around the current minimum estimate it will not be trapped by other local minima that are higher. Wells with deeper minima are enhanced. The dynamical process is accelerated by that.]]
 
[[Monte Carlo method]]-based optimization techniques sample the [[objective function]] by randomly "hopping" from the current solution vector to another with a difference in the function value of <math>\Delta E</math>. The acceptance probability  of such a trial jump is in most cases chosen to be
<math> \min\left(1;\exp\left(-\beta\cdot\Delta E\right)\right)
</math> ([[Nicholas Metropolis|Metropolis]] criterion) with an appropriate parameter <math>\beta</math>.
 
The general idea of STUN is to circumvent the slow dynamics of ill-shaped energy functions that one encounters for example in [[spin glass]]es by tunneling through such barriers.  
 
This goal is achieved by Monte Carlo sampling of a
transformed function that lacks this slow dynamics. In the "standard-form"
the transformation reads <math>f_{STUN}:=1-\exp\left(
-\gamma\cdot\left( E(x)-E_o\right) \right)</math> where <math>E_o</math>
is the lowest function value found so far. This transformation preserves the [[Locus (mathematics)|loci]] of the minima.
 
<math>f_{STUN}</math> is then used in place of <math>E</math> in the original algorithm giving a new acceptance probability of <math> \min\left(1;\exp\left(-\beta\cdot\Delta f_{STUN}\right)\right)
</math>
 
The effect of such a transformation is shown in the graph.
 
== Dynamically Adaptive Stochastic Tunneling ==
 
A variation on always tunneling is to do so only when trapped at a local minimum. <math>\gamma</math> is then adjusted to tunnel out of the minimum and peruse a more globally optimum solution. [[Detrended fluctuation analysis]] is the recommended way of determining if trapped at a local minimum.
 
== Other approaches ==
* [[Simulated annealing]]
* [[Parallel tempering]]
* [[Genetic algorithm]]
* [[Differential evolution]]
 
== References ==
* {{Cite journal
| author = K. Hamacher
| title = Adaptation in Stochastic Tunneling Global Optimization of Complex Potential Energy Landscapes
| journal = [[Europhys. Lett.]] 
| volume = 74
| issue = 6
| pages = 944
| year = 2006
| doi = 10.1209/epl/i2006-10058-0
|bibcode = 2006EL.....74..944H }}
* {{Cite journal
| author = K. Hamacher and W. Wenzel
| title = The Scaling Behaviour of Stochastic Minimization Algorithms in a Perfect Funnel Landscape
| journal = [[Phys. Rev. E]]
| volume = 59
| issue = 1
| pages = 938&ndash;941
| year = 1999
| doi = 10.1103/PhysRevE.59.938
|arxiv = physics/9810035 |bibcode = 1999PhRvE..59..938H }}
* {{Cite journal
| author = W. Wenzel and K. Hamacher
| title = A Stochastic tunneling approach for global minimization
| journal = [[Phys. Rev. Lett.]]
| volume = 82
| issue = 15
| pages = 3003&ndash;3007
| year = 1999
| doi = 10.1103/PhysRevLett.82.3003
| bibcode=1999PhRvL..82.3003W
|arxiv = physics/9903008 }}
* {{Cite journal
| author = [[Nicholas Metropolis]], Arianna W. Rosenbluth, [[Marshall N. Rosenbluth]], Augusta H. Teller and [[Edward Teller]]
| title = Equation of State Calculations by Fast Computing Machines
| journal = [[The Journal of Chemical Physics]]
| volume = 21
| month = June
| pages = 1087&ndash;1092
| year = 1953
| doi = 10.1063/1.1699114
| url = http://scienze-como.uninsubria.it/bressanini/montecarlo-history/mrt2.pdf
| issue = 6
| bibcode=1953JChPh..21.1087M
}}
* {{Cite journal
| author = Mingjie Lin
| title = Improving FPGA Placement with Dynamically Adaptive Stochastic Tunneling
| journal = [[IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems]]
| volume = 29
| month = December
| pages = 1858&ndash;1869
| year = 2010
| issue = 12
| ref = lin
}}
 
[[Category:Stochastic optimization]]

Revision as of 01:26, 7 January 2014

In numerical analysis, stochastic tunneling (STUN) is an approach to global optimization based on the Monte Carlo method-sampling of the function to be objective minimized in which the function is nonlinearly transformed to allow for easier tunneling among regions containing function minima. Easier tunneling allows for faster exploration of sample space and faster convergence to a good solution.

Idea

Schematic one-dimensional test function (black) and STUN effective potential (red & blue), where the minimum indicated by the arrows is the best minimum found so far. All wells that lie above the best minimum found are suppressed. If the dynamical process can escape the well around the current minimum estimate it will not be trapped by other local minima that are higher. Wells with deeper minima are enhanced. The dynamical process is accelerated by that.

Monte Carlo method-based optimization techniques sample the objective function by randomly "hopping" from the current solution vector to another with a difference in the function value of . The acceptance probability of such a trial jump is in most cases chosen to be (Metropolis criterion) with an appropriate parameter .

The general idea of STUN is to circumvent the slow dynamics of ill-shaped energy functions that one encounters for example in spin glasses by tunneling through such barriers.

This goal is achieved by Monte Carlo sampling of a transformed function that lacks this slow dynamics. In the "standard-form" the transformation reads where is the lowest function value found so far. This transformation preserves the loci of the minima.

is then used in place of in the original algorithm giving a new acceptance probability of

The effect of such a transformation is shown in the graph.

Dynamically Adaptive Stochastic Tunneling

A variation on always tunneling is to do so only when trapped at a local minimum. is then adjusted to tunnel out of the minimum and peruse a more globally optimum solution. Detrended fluctuation analysis is the recommended way of determining if trapped at a local minimum.

Other approaches

References

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    A vendor's stamp duty has been launched on industrial property for the primary time, at rates ranging from 5 per cent to 15 per cent. The Authorities might be trying to reassure the market that they aren't in opposition to foreigners and PRs investing in Singapore's property market. They imposed these measures because of extenuating components available in the market." The sale of new dual-key EC models will even be restricted to multi-generational households only. The models have two separate entrances, permitting grandparents, for example, to dwell separately. The vendor's stamp obligation takes effect right this moment and applies to industrial property and plots which might be offered inside three years of the date of buy. JLL named Best Performing Property Brand for second year running

    The data offered is for normal info purposes only and isn't supposed to be personalised investment or monetary advice. Motley Fool Singapore contributor Stanley Lim would not personal shares in any corporations talked about. Singapore private home costs increased by 1.eight% within the fourth quarter of 2012, up from 0.6% within the earlier quarter. Resale prices of government-built HDB residences which are usually bought by Singaporeans, elevated by 2.5%, quarter on quarter, the quickest acquire in five quarters. And industrial property, prices are actually double the levels of three years ago. No withholding tax in the event you sell your property. All your local information regarding vital HDB policies, condominium launches, land growth, commercial property and more

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