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TTCS 2015: Tehran, Iran

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

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Mohammad Taghi Hajiaghayi, Mohammad Reza Mousavi:
Topics in Theoretical Computer Science - The First IFIP WG 1.8 International Conference, TTCS 2015, Tehran, Iran, August 26-28, 2015, Revised Selected Papers. Lecture Notes in Computer Science 9541, Springer 2016, ISBN 978-3-319-28677-8
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Esma Balkir, Mehrnoosh Sadrzadeh, Bob Coecke:
Distributional Sentence Entailment Using Density Matrices. 1-22
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  - conf/ttcs/Dawar15
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Anuj Dawar:
On Symmetric and Choiceless Computation. 23-29
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  - conf/ttcs/MehriziGT15
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Mohammad Abouei Mehrizi, Mohammad Ghodsi, Azadeh Tabatabaei:
Robots' Cooperation for Finding a Target in Streets. 30-43
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  - conf/ttcs/BakhsheshF15
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Davood Bakhshesh, Mohammad Farshi:
Some Properties of Continuous Yao Graph. 44-55
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  - conf/ttcs/BiniazBMS15
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Ahmad Biniaz, Prosenjit Bose, Anil Maheshwari, Michiel H. M. Smid:
Plane Geodesic Spanning Trees, Hamiltonian Cycles, and Perfect Matchings in a Simple Polygon. 56-71
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Hossein Boomari, Alireza Zarei:
Visibility Graphs of Anchor Polygons. 72-89
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Silvano Dal-Zilio, Bernard Berthomieu:
Automating the Verification of Realtime Observers Using Probes and the Modal mu-calculus. 90-104
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  - conf/ttcs/GheibiMS15
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Amin Gheibi, Anil Maheshwari, Jörg-Rüdiger Sack:
Minimizing Walking Length in Map Matching. 105-120
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  - conf/ttcs/HonKLW15
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Wing-Kai Hon, Ton Kloks, Hsiang-Hsuan Liu, Hung-Lung Wang:
Rainbow Domination and Related Problems on Some Classes of Perfect Graphs. 121-134
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  - conf/ttcs/KotekM15
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Tomer Kotek, Johann A. Makowsky:
Efficient Computation of Generalized Ising Polynomials on Graphs with Fixed Clique-Width. 135-146
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Stéphane Le Roux:
Infinite Subgame Perfect Equilibrium in the Hausdorff Difference Hierarchy. 147-163
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  - conf/ttcs/RoostapourKD15
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Vahid Roostapour, Iman Kiarazm, Mansoor Davoodi:
Deterministic Algorithm for 1-Median 1-Center Two-Objective Optimization Problem. 164-178

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