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UID:/NewsandEvents/Archives/2019/newsitem/10819/7-
 July-2019-International-Workshop-on-Quantified-Boo
 lean-Formulas-and-Beyond-QBF-2019-Lisbon-Portugal
DTSTAMP:20190425T142722
SUMMARY:International Workshop on Quantified Boole
 an Formulas and Beyond (QBF 2019), Lisbon, Portuga
 l
DTSTART;VALUE=DATE:20190707
DTEND;VALUE=DATE:20190707
LOCATION:Lisbon, Portugal
DESCRIPTION:Quantified Boolean formulas (QBF) are 
 an extension of propositional logic which allows f
 or explicit quantification over propositional vari
 ables. Many problems from application domains such
  as model checking, formal verification or synthes
 is can be encoded as a QBF in a natural way. Consi
 derable progress has been made in QBF solving thro
 ughout the past years. However, in contrast to SAT
 , QBF is not yet widely applied to practical probl
 ems in academic or industrial settings. The goal o
 f the International Workshop on Quantified Boolean
  Formulas and Beyond (QBF 2019) is to bring togeth
 er researchers working on theoretical and practica
 l aspects of QBF solving.  In addition to that, it
  addresses (potential) users of QBF in order to re
 flect on the state-of-the-art and to consolidate o
 n immediate and long-term research challenges. The
  workshop also welcomes work on reasoning with qua
 ntifiers in related problems, such as dependency Q
 BF (DQBF), quantified constraint satisfaction prob
 lems (QCSP), and satisfiability modulo theories (S
 MT) with quantifiers.  Submissions of extended abs
 tracts are invited and will be managed via Easycha
 ir. The following forms of submissions are solicit
 ed:  - Proposals for short tutorial presentations 
 on topics related to the workshop.  - Talk abstrac
 ts reporting on already published work.  - Talk pr
 oposals presenting work that is unpublished or in 
 progress.  Submissions which describe novel applic
 ations of QBF or related  formalisms in various do
 mains are particularly welcome. Additionally, this
  call comprises known applications that have been 
 shown to be hard for QBF solvers in the past as we
 ll as new applications for which present QBF solve
 rs might lack certain features still to be identif
 ied.
X-ALT-DESC;FMTTYPE=text/html:<div>\n  <p>Quantifie
 d Boolean formulas (QBF) are an extension of propo
 sitional logic which allows for explicit quantific
 ation over propositional variables. Many problems 
 from application domains such as model checking, f
 ormal verification or synthesis can be encoded as 
 a QBF in a natural way. Considerable progress has 
 been made in QBF solving throughout the past years
 . However, in contrast to SAT, QBF is not yet wide
 ly applied to practical problems in academic or in
 dustrial settings. The goal of the International W
 orkshop on Quantified Boolean Formulas and Beyond 
 (QBF 2019) is to bring together researchers workin
 g on theoretical and practical aspects of QBF solv
 ing.</p>\n\n  <p>In addition to that, it addresses
  (potential) users of QBF in order to reflect on t
 he state-of-the-art and to consolidate on immediat
 e and long-term research challenges. The workshop 
 also welcomes work on reasoning with quantifiers i
 n related problems, such as dependency QBF (DQBF),
  quantified constraint satisfaction problems (QCSP
 ), and satisfiability modulo theories (SMT) with q
 uantifiers.</p>\n</div><div>\n  <p>Submissions of 
 extended abstracts are invited and will be managed
  via Easychair. The following forms of submissions
  are solicited:<br>\n  - Proposals for short tutor
 ial presentations on topics related to the worksho
 p.<br>\n  - Talk abstracts reporting on already pu
 blished work.<br>\n  - Talk proposals presenting w
 ork that is unpublished or in progress.</p>\n\n  <
 p>Submissions which describe novel applications of
  QBF or related&nbsp; formalisms in various domain
 s are particularly welcome. Additionally, this cal
 l comprises known applications that have been show
 n to be hard for QBF solvers in the past as well a
 s new applications for which present QBF solvers m
 ight lack certain features still to be identified.
 </p>\n</div>
URL:http://fmv.jku.at/qbf19/
CONTACT:qbf19 at easychair.org
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