TY  - BOOK
TI  - Higher Order Logic and Hardware Verification
T2  - Cambridge tracts in theoretical computer science 
SN  - 9780521115322
U1  - 621.392 22
PY  - 2009///
PB  - Cambridge Univ Pr
KW  - Integrated circuits
KW  - Very large scale integration
KW  - Data processing
KW  - Logic, Symbolic and mathematical
KW  - fast
N1  - Includes bibliographical references and index; 1. Hardware Verification. 1.1. The hardware verification method. 1.2. Limitations of hardware verification. 1.3. Abstraction. 1.4. Hardware verification using higher order logic -- 2. Higher Order Logic and the HOL System. 2.1. Types. 2.2. Terms. 2.3. Sequents, theorems and inference rules. 2.4. Constant definitions. 2.5. The primitive constant [epsilon]. 2.6. Recursive definitions. 2.7. Type definitions. 2.8. The HOL system -- 3. Hardware Verification using Higher Order Logic. 3.1. Specifying hardware behaviour. 3.2. Deriving behaviour from structure. 3.3. Formulating correctness. 3.4. An example correctness proof. 3.5. Other approaches -- 4. Abstraction. 4.1. Abstraction within a model. 4.2. Two problems. 4.3. Abstraction in practice. 4.4. Validity conditions. 4.5. A notation for correctness. 4.6. Abstraction and hierarchical verification. 4.7. Abstraction between models. 4.8. Other approaches -- 5. Data Abstraction. 5.1. Defining concrete types in logic. 5.2. An example: a transistor model; 5.3. An example of data abstraction. 5.4. Reasoning about hardware using bit-vectors. 5.5. Reasoning about tree-shaped circuits. 5.6. Other approaches -- 6. Temporal Abstraction. 6.1. Temporal abstraction by sampling. 6.2. An example: abstracting to unit delay. 6.3. A synchronizing temporal abstraction. 6.4. A case study: the T-ring. 6.5. Other approaches -- 7. Abstraction between Models. 7.1. Representing the structure of CMOS circuits. 7.2. Defining the semantics of CMOS circuits. 7.3. Defining satisfaction. 7.4. Correctness in the two models. 7.5. Relating the models. 7.6. Improving the results. 7.7. Other approaches
N2  - This study describes solutions to the problem of ensuring the functional correctness of hardware. It considers the behaviour mathematically and verifies intended results by use of formal proof
ER  -