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Concurrency Theory: Calculi and Automata for Modelling Untimed and Timed Concurrent Systems

Howard Bowman Rodolfo Gomez

Resumen/Descripción – provisto por la editorial

No disponible.

Palabras clave – provistas por la editorial

Theory of Computation; Software Engineering; Logics and Meanings of Programs

Disponibilidad
Institución detectada Año de publicación Navegá Descargá Solicitá
No detectada 2006 SpringerLink

Información

Tipo de recurso:

libros

ISBN impreso

978-1-85233-895-4

ISBN electrónico

978-1-84628-336-9

Editor responsable

Springer Nature

País de edición

Reino Unido

Fecha de publicación

Información sobre derechos de publicación

© Springer-Verlag London Limited 2006

Tabla de contenidos

Background on Concurrency Theory

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part I - Introduction | Pp. 3-13

Process Calculi: LOTOS

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part II - Concurrency Theory — Untimed Models | Pp. 19-54

Basic Interleaved Semantic Models

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part II - Concurrency Theory — Untimed Models | Pp. 55-104

True Concurrency Models: Event Structures

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part II - Concurrency Theory — Untimed Models | Pp. 105-139

Testing Theory and the Linear Time — Branching Time Spectrum

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part II - Concurrency Theory — Untimed Models | Pp. 141-180

Beyond pbLOTOS

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part III - Concurrency Theory — Further Untimed Notations | Pp. 185-214

Comparison of LOTOS with CCS and CSP

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part III - Concurrency Theory — Further Untimed Notations | Pp. 215-232

Communicating Automata

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part III - Concurrency Theory — Further Untimed Notations | Pp. 233-255

Timed Process Calculi, a LOTOS Perspective

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part IV - Concurrency Theory — Timed Models | Pp. 261-286

Semantic Models for tLOTOS

Howard Bowman; Rodolfo Gomez

IIR filters can give the same magnitude performance with fewer parameters than FIR filters. However, they cannot have exact linear phase. Their design is more complicated due to the difficulty in ensuring stability and to the nonconvexity of the optimization problems. In this short chapter, we give few guidelines for the optimization of IIR filters, insisting on algorithms that use positive polynomials.

Part IV - Concurrency Theory — Timed Models | Pp. 287-320