1992
DOI: 10.1016/0013-7944(92)90057-l
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A more realistic thermal shock analysis of a radially multicracked thick-walled cylinder

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Cited by 11 publications
(3 citation statements)
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“…By letting the coating and substrate have the same material constants and Bi ! 1, a series of runs were performed to duplicate various results obtained by Oliveira and Wu (1987), which was obtained via method of weight function and by Perl and Ashkenazi (1992), which was obtained also by FE method. Most of the results were found to be in excellent agreement with those in references (see Table 1).…”
Section: Finite Element Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…By letting the coating and substrate have the same material constants and Bi ! 1, a series of runs were performed to duplicate various results obtained by Oliveira and Wu (1987), which was obtained via method of weight function and by Perl and Ashkenazi (1992), which was obtained also by FE method. Most of the results were found to be in excellent agreement with those in references (see Table 1).…”
Section: Finite Element Modelmentioning
confidence: 99%
“…Multiple crack problems in a plate under thermal loading were considered recently in literature (Bahr et al, 1988;Rizk, 2003). The single crack and multiple cracks problem of thermal shock fracture of homogenous thick-walled cylinders has been widely investigated, due to its importance to the design and manufacturing of such structural components as the pressure vessels, piping subjected to thermal transients (Oliveira and Wu, 1987;Perl and Ashkenazi, 1992;Chen and Kuo, 1994). In many modern applications, coatings are intentionally deposited on the underlying substrate to enhance some specific surface characteristics, e.g., strength, corrosion and wear resistance.…”
Section: Introductionmentioning
confidence: 99%
“…Η επιλογή του ιδιαίτερου αυτού προβλήματος έγινε με γνώμονα την ύπαρξη πειραματικών και υπολογιστικών λύσεων, εφόσον αυτό ανταποκρίνεται στα δοκίμια που χρησιμοποίησαν οι Herrmann και Grebner[16] στα πειράματα τους.Λόγω ύπαρξης δύο διαφορετικών υλικών ταυτόχρονα με μη διεπιφανειακή ρωγμή, η τεχνική των υποχωρίων επιβάλει την χρήση τριών υποχωρίων στο μοντέλο συνοριακών στοιχείων, όπως φαίνεται στο Σχήμα 5 22…”
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