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Titlebook: Requirements Engineering; Elizabeth Hull,Kenneth Jackson,Jeremy Dick Book 20052nd edition Springer-Verlag London 2005 DOORS.HCI.Requiremen

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書目名稱Requirements Engineering
編輯Elizabeth Hull,Kenneth Jackson,Jeremy Dick
視頻videohttp://file.papertrans.cn/828/827653/827653.mp4
概述Presents the latest techniques from practising requirements engineers.Introduces a flexible process for a variety of system development contexts.Introduces the requirements management tool – DOORS ver
圖書封面Titlebook: Requirements Engineering;  Elizabeth Hull,Kenneth Jackson,Jeremy Dick Book 20052nd edition Springer-Verlag London 2005 DOORS.HCI.Requiremen
描述This second edition follows quickly on the ?rst edition and is an indication of how fast the subject is changing and developing. In the past two years there have been signi?cant advances and these are re?ected in this new edition. Essentially, this is an update that places more emphasis on modelling by describing a greater range of approaches to system modelling. It introduces the UML2, which is the recent standard approved by the OMG. There is also an enhanced discussion on the relationship between requirements management and modelling, which relates well to the concept of rich traceability. The chapter on the requirements management tool DOORS has been revised to use Version 7 of the tool and this is complemented with examples taken from the DOORS/Analyst tool which demonstrates how the concepts of modelling can be captured and created within DOORS. The text is still aimed at students and practitioners of systems engineering who are keen to gain knowledge of using requirements engineering for system development. As before, a web site supporting additional material is available at: http://www.requirementsengineering.info Elizabeth Hull Ken Jackson Jeremy Dick June 2004 vii Preface
出版日期Book 20052nd edition
關(guān)鍵詞DOORS; HCI; Requirements Engineering; Unified Modeling Language (UML); computer; human computer interacti
版次2
doihttps://doi.org/10.1007/b138335
isbn_ebook978-1-84628-075-7
copyrightSpringer-Verlag London 2005
The information of publication is updating

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. and we conjecture that the set of such prime ideals with . has a positive density . We will give the conjectural density . by the Euler product and study its positivity. Degrees of prime ideals in question are greater than or equal to 1 and so our density is a modified form of a natural density.
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ar group PSL.(..) as Galois group over ? in the case 144169 is non-square modulo .. Recently, this result was widely extended by Reverter-Vila [16] and Dieulefait-Vila [3]. Moreover, studying the Jacobian of a plane curve of genus 2, Mestre [13] showed that the field generated by the .-division poin
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Elizabeth Hull,Kenneth Jackson,Jeremy DickPresents the latest techniques from practising requirements engineers.Introduces a flexible process for a variety of system development contexts.Introduces the requirements management tool – DOORS ver
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