Algorithms sequential and parallel: a unified approach by Miller R., Boxer L.

By Miller R., Boxer L.

For a one-semester, junior/senior-level path in Algorithms. Attuned to the speedily altering panorama in desktop know-how, this distinctive and intensely innovative textual content is helping scholars comprehend the applying and research of algorithmic paradigms to either the conventional sequential version of computing and to various parallel models-offering a unified, totally built-in assurance of either version varieties in order that scholars can learn how to realize how answer suggestions will be shared between laptop paradigms and architectures

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8. 1 356 (* AUFRUF Z. B. SPUR:=MATSPUR

C) Die Inputkoeffizienten ändern sich im Zeitablauf, denn der technische Fortschritt oder die Umwelt bewirken andere Produktionsverfahren oder die Produktion anderer Waren. d) Die aus erhebungstechnischen Gründen notwendige sachliche und räumliche Zusammenfassung mehrerer Sektoren beeinflußt das Modell. Zur Berechnung inverser Matrizen wurde oben das Verfahren von Faddej ev als "black-box" benutzt. 3 das Gauß-Verfahren), das ebenfalls zur Bestimmung inverser Matrizen dient und darüber hinaus für die Lösung linearer Gleichungssysteme von zentraler Bedeutung ist, entwickelt.

Können die Moduln als "black-box-Moduln" angesehen werden. Betrachten wir etwa die Transponieren eines Matrizenprodukts. Zu berechnen ist also (AB)T • Die Anwendung obiger Moduln ist ohne ~~~g~e~: besondere Erläuterung verständlich: BEGIN MATRIXEINGEBEN(MATA,ZA,SA) i MATRIXEINGEBEN(MATB,ZB,SB) i MATC:=MATPROD(MATA,MATB,ZA,SA,ZB,SB) i MATD:=MATTRANSP(MATC,ZA,SB) i MATRlXAUSGEBEN(MATD,ZA,SB) i END. MAXGRAD, 1 •• MAXGRADJ VAR MATA,MATB,MATC,MATD ZA,SA,ZB,SB OF REAL; MATRIX; INTEGER; MINDEST,NACHK INTEGER; PRODUKT BOOLEAN; In den Zeilen E stehen globale Variable aus FUNCTION MATPROD und PROCEDURE MATRIXEINGEBEN.

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