Перейти к основной навигации Перейти к поиску Перейти к основному содержанию

Predicting the cumulative variation of 3-D mechanical assemblies using an ‘Idea Algebra’ framework

  • Mehri Aghdamigargari
  • , Christos Spitas
    • Nazarbayev University

    Результат исследований › рецензирование

    Аннотация

    Improving productivity and performance of products require professional tolerance analysis and variation control and, in this context, to make sure the final product will achieve the aimed function, analysing the cumulative effects of component tolerances in an assembly is necessary. Such tolerance analysis generally involves complex and tedious calculations which take time and are susceptible to human error; therefore, for automating this process, computer-aided tolerance (CAT) systems have been used extensively. They are, however, complicated and also require relatively detailed definitions of an assembly (CAD models) before they can be used. In this paper, system topology with highly abstracted geometrical information is translated into an analytical vector model based on a semantic tool in the manner of an ‘idea algebra’. Tolerances may be defined at any level of the system (ranging from the component level to the system-level function), to more readily realise the design intent. This lightweight 3D-capable representation is possible already at an early concept stage, prior to CAD, and persists and is updated throughout the design process. Using a comparative numerical simulation-based study, it was demonstrated that the presented method provides quicker computation with equally accurate output as CAT, while requiring substantially lower complexity of input.

    Язык оригиналаEnglish
    Страницы (с-по)441-460
    Число страниц20
    ЖурналJournal of Engineering Design
    Том33
    Номер выпуска6
    DOI
    СостояниеPublished - 2022

    ASJC Scopus subject areas

    • General Engineering

    Fingerprint

    Подробные сведения о темах исследования «Predicting the cumulative variation of 3-D mechanical assemblies using an ‘Idea Algebra’ framework». Вместе они формируют уникальный семантический отпечаток (fingerprint).

    Цитировать