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<titleInfo><title>Measuring and synthesizing systems in probabilistic environments</title></titleInfo>

  
  
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<name type="personal">
  <namePart type="given">Krishnendu</namePart>
  <namePart type="family">Chatterjee</namePart>
  <role><roleTerm type="text">author</roleTerm> </role><identifier type="local">2E5DCA20-F248-11E8-B48F-1D18A9856A87</identifier><description xsi:type="identifierDefinition" type="orcid">0000-0002-4561-241X</description></name>
<name type="personal">
  <namePart type="given">Thomas A</namePart>
  <namePart type="family">Henzinger</namePart>
  <role><roleTerm type="text">author</roleTerm> </role><identifier type="local">40876CD8-F248-11E8-B48F-1D18A9856A87</identifier><description xsi:type="identifierDefinition" type="orcid">0000−0002−2985−7724</description></name>
<name type="personal">
  <namePart type="given">Barbara</namePart>
  <namePart type="family">Jobstmann</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>
<name type="personal">
  <namePart type="given">Rohit</namePart>
  <namePart type="family">Singh</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>







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  <namePart>CAV: Computer Aided Verification</namePart>
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<abstract lang="eng">Often one has a preference order among the different systems that satisfy a given specification. Under a probabilistic assumption about the possible inputs, such a preference order is naturally expressed by a weighted automaton, which assigns to each word a value, such that a system is preferred if it generates a higher expected value. We solve the following optimal-synthesis problem: given an omega-regular specification, a Markov chain that describes the distribution of inputs, and a weighted automaton that measures how well a system satisfies the given specification tinder the given input assumption, synthesize a system that optimizes the measured value. For safety specifications and measures that are defined by mean-payoff automata, the optimal-synthesis problem amounts to finding a strategy in a Markov decision process (MDP) that is optimal for a long-run average reward objective, which can be done in polynomial time. For general omega-regular specifications, the solution rests on a new, polynomial-time algorithm for computing optimal strategies in MDPs with mean-payoff parity objectives. We present some experimental results showing optimal systems that were automatically generated in this way.</abstract>

<originInfo><publisher>Springer</publisher><dateIssued encoding="w3cdtf">2010</dateIssued><place><placeTerm type="text">Edinburgh, United Kingdom</placeTerm></place>
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<language><languageTerm authority="iso639-2b" type="code">eng</languageTerm>
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<relatedItem type="host">
  <identifier type="arXiv">1004.0739</identifier><identifier type="doi">10.1007/978-3-642-14295-6_34</identifier>
<part><detail type="volume"><number>6174</number></detail><extent unit="pages">380 - 395</extent>
</part>
</relatedItem>
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  <location>     <url>https://research-explorer.ista.ac.at/record/1856</url>  </location>
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<apa>Chatterjee, K., Henzinger, T. A., Jobstmann, B., &amp;#38; Singh, R. (2010). Measuring and synthesizing systems in probabilistic environments (Vol. 6174, pp. 380–395). Presented at the CAV: Computer Aided Verification, Edinburgh, United Kingdom: Springer. &lt;a href=&quot;https://doi.org/10.1007/978-3-642-14295-6_34&quot;&gt;https://doi.org/10.1007/978-3-642-14295-6_34&lt;/a&gt;</apa>
<ista>Chatterjee K, Henzinger TA, Jobstmann B, Singh R. 2010. Measuring and synthesizing systems in probabilistic environments. CAV: Computer Aided Verification, LNCS, vol. 6174, 380–395.</ista>
<ieee>K. Chatterjee, T. A. Henzinger, B. Jobstmann, and R. Singh, “Measuring and synthesizing systems in probabilistic environments,” presented at the CAV: Computer Aided Verification, Edinburgh, United Kingdom, 2010, vol. 6174, pp. 380–395.</ieee>
<short>K. Chatterjee, T.A. Henzinger, B. Jobstmann, R. Singh, in:, Springer, 2010, pp. 380–395.</short>
<chicago>Chatterjee, Krishnendu, Thomas A Henzinger, Barbara Jobstmann, and Rohit Singh. “Measuring and Synthesizing Systems in Probabilistic Environments,” 6174:380–95. Springer, 2010. &lt;a href=&quot;https://doi.org/10.1007/978-3-642-14295-6_34&quot;&gt;https://doi.org/10.1007/978-3-642-14295-6_34&lt;/a&gt;.</chicago>
<mla>Chatterjee, Krishnendu, et al. &lt;i&gt;Measuring and Synthesizing Systems in Probabilistic Environments&lt;/i&gt;. Vol. 6174, Springer, 2010, pp. 380–95, doi:&lt;a href=&quot;https://doi.org/10.1007/978-3-642-14295-6_34&quot;&gt;10.1007/978-3-642-14295-6_34&lt;/a&gt;.</mla>
<ama>Chatterjee K, Henzinger TA, Jobstmann B, Singh R. Measuring and synthesizing systems in probabilistic environments. In: Vol 6174. Springer; 2010:380-395. doi:&lt;a href=&quot;https://doi.org/10.1007/978-3-642-14295-6_34&quot;&gt;10.1007/978-3-642-14295-6_34&lt;/a&gt;</ama>
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