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Estimation of Stress Intensity Factor by Using a New Fast Multipole Dual-Boundary Element Method
by
Li, Cong
, Meng, Yan
, Niu, Zhongrong
, Hu, Bin
in
Boundary element method
/ Boundary element methods
/ Cracks
/ Defects
/ Design optimization
/ Estimation theory
/ Exact solutions
/ fast multipole dual boundary element method
/ Integral equations
/ Integrals
/ Methods
/ multiple cracks
/ Multipoles
/ Stress analysis (Engineering)
/ stress intensity factor
/ Stress intensity factors
/ Structural design
2025
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Estimation of Stress Intensity Factor by Using a New Fast Multipole Dual-Boundary Element Method
by
Li, Cong
, Meng, Yan
, Niu, Zhongrong
, Hu, Bin
in
Boundary element method
/ Boundary element methods
/ Cracks
/ Defects
/ Design optimization
/ Estimation theory
/ Exact solutions
/ fast multipole dual boundary element method
/ Integral equations
/ Integrals
/ Methods
/ multiple cracks
/ Multipoles
/ Stress analysis (Engineering)
/ stress intensity factor
/ Stress intensity factors
/ Structural design
2025
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Estimation of Stress Intensity Factor by Using a New Fast Multipole Dual-Boundary Element Method
by
Li, Cong
, Meng, Yan
, Niu, Zhongrong
, Hu, Bin
in
Boundary element method
/ Boundary element methods
/ Cracks
/ Defects
/ Design optimization
/ Estimation theory
/ Exact solutions
/ fast multipole dual boundary element method
/ Integral equations
/ Integrals
/ Methods
/ multiple cracks
/ Multipoles
/ Stress analysis (Engineering)
/ stress intensity factor
/ Stress intensity factors
/ Structural design
2025
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Estimation of Stress Intensity Factor by Using a New Fast Multipole Dual-Boundary Element Method
Journal Article
Estimation of Stress Intensity Factor by Using a New Fast Multipole Dual-Boundary Element Method
2025
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Overview
Cracks and defects are inevitable during the long-term use of structures. This study focuses on determining the stress intensity factors of multi-cracked structures by using a new fast multipole dual boundary element method. Numerical examples show that the results of the present method agree well with analytic solutions. When the crack distribution changes, the most unfavorable conditions also change. The shape of the defect has an effect on the stress intensity factors of nearby cracks. Among triangular, rectangular, hexagonal, and circular defects, when the area of the defect is identical, the triangular pore is more likely to induce crack propagation, while the circular pore is more secure. The above results can be used as a reference for structural design and optimization.
Publisher
MDPI AG
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