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Resolution Proofs as a Data Structure for Logic Synthesis

Resolution Proofs as a Data Structure for Logic Synthesis

Resolution Proofs as a Data Structure for Logic Synthesis. John Backes ( back0145@umn.edu ) Marc Riedel ( mriedel@umn.edu ) Electrical and Computer Engineering University of Minnesota. Data Structures. Sum of Products (SOPs) Advantages: explicit, readily mapable.

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673 views • 58 slides
Resolution Proofs as a Data Structure for Logic Synthesis

Resolution Proofs as a Data Structure for Logic Synthesis

Resolution Proofs as a Data Structure for Logic Synthesis. John Backes ( back0145@umn.edu ) Marc Riedel ( mriedel@umn.edu ) Electrical and Computer Engineering University of Minnesota. Data Structures. Sum of Products (SOPs) Advantages: explicit, readily mapable.

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691 views • 58 slides
Equivalence Checking

Equivalence Checking

Sean Weaver. Equivalence Checking. Equivalence Checking. Prove whether or not two Boolean expressions are functionally equivalent This talk will focus specifically on equivalence checking of pairs of combinational circuits. Types of Circuits. Combinational Circuit Digital circuit

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892 views • 52 slides
Restricted Satisfiability (SAT) Problem

Restricted Satisfiability (SAT) Problem

Restricted Satisfiability (SAT) Problem. By Mutaz Flmban. Out line. CSAT & 3SAT Normal Forms for Boolean Expression Converting Expression to CNF Theorem 10.12 NP-Completeness of CSAT Theorem 10.13 NP-Completeness of 3SAT Theorem 10.15. CSAT & 3SAT.

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687 views • 43 slides
Restricted Satisfiability (SAT) Problem

Restricted Satisfiability (SAT) Problem

Restricted Satisfiability (SAT) Problem. By Mutaz Flmban. Out line. CSAT & 3SAT Normal Forms for Boolean Expression Converting Expression to CNF Theorem 10.12 NP-Completeness of CSAT Theorem 10.13 NP-Completeness of 3SAT Theorem 10.15. CSAT & 3SAT.

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579 views • 43 slides
On Solving Presburger and Linear Arithmetic with SAT

On Solving Presburger and Linear Arithmetic with SAT

On Solving Presburger and Linear Arithmetic with SAT. Ofer Strichman Carnegie Mellon University. Quantifier-free Presburger formulas are rational constants. The decision problem. A Boolean combination of predicates of the form Disjunctive linear arithmetic are constants.

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428 views • 30 slides
On Solving Presburger and Linear Arithmetic with SAT

On Solving Presburger and Linear Arithmetic with SAT

On Solving Presburger and Linear Arithmetic with SAT. Ofer Strichman Carnegie Mellon University. Quantifier-free Presburger formulas are rational constants. The decision problem. A Boolean combination of predicates of the form Disjunctive linear arithmetic are constants.

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332 views • 30 slides
Department of Computer Science, Wayne State University

Department of Computer Science, Wayne State University

When In-Network Processing Meets Time: Complexity and Effects of Joint Optimization in Wireless Sensor Networks. Department of Computer Science, Wayne State University Department of Computer Science, Indiana University Applied Research and Technology Center, Motorola. Introduction.

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401 views • 23 slides

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