2004•Unpublished venueRequires access

Optimal design by resolving Boolean equations

Bernd Steinbach, Ch. Posthoff

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Abstract

The optimal design of a non-deterministic finite state machine by solving and resolving Boolean equations is shown, taking advantage of the relationships between single Boolean functions, sets of Boolean functions, Boolean equations, and their solutions. The Boolean differential calculus is used to point out the key ideas of the applied resolvability theory.

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What this paper is about

The optimal design of a non-deterministic finite state machine by solving and resolving Boolean equations is shown, taking advantage of the relationships between single Boolean functions, sets of Boolean functions, Boolean equations, and their solutions. The Boolean differential calculus is used to point out the key ideas of the applied resolvability theory.

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Available abstract

The optimal design of a non-deterministic finite state machine by solving and resolving Boolean equations is shown, taking advantage of the relationships between single Boolean functions, sets of Boolean functions, Boolean equations, and their solutions. The Boolean differential calculus is used to point out the key ideas of the applied resolvability theory.

Key concepts: Boolean function, Product term, Boolean expression, Boolean circuit, Circuit minimization for Boolean functions, Standard Boolean model, Boolean network, Parity function

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