A transient three-dimensional inverse geometry problem in estimating the space and time-dependent irregular boundary shapes

DOI10.1016/j.ijheatmasstransfer.2008.03.019zbMath1154.80367OpenAlexW1968721023MaRDI QIDQ955549

Cheng-Hung Huang, Meng-Ting Chaing

Publication date: 20 November 2008

Published in: International Journal of Heat and Mass Transfer (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ijheatmasstransfer.2008.03.019

Mathematics Subject Classification ID

Related Items (9)

Moving boundary identification for a two-dimensional inverse heat conduction problem ⋮ A three-dimensional inverse geometry problem in estimating simultaneously two interfacial configurations in a composite domain ⋮ Boundary function method for inverse geometry problem in two-dimensional anisotropic heat conduction equation ⋮ A machine learning approach coupled with polar coordinate based localized collocation method for inner surface identification in heat conduction problem ⋮ Non-destructive testing of objects of complex shape using infrared thermography: rear surface reconstruction by temporal tracking of the thermal front ⋮ A shape design problem in determining the interfacial surface of two bodies based on the desired system heat flux ⋮ A decentralized fuzzy inference method for solving the two-dimensional steady inverse heat conduction problem of estimating boundary condition ⋮ A three-dimensional inverse geometry problem in estimating the space and time-dependent shape of an irregular internal cavity ⋮ An experimental study in determining the local heat transfer coefficients for the plate finned-tube heat exchangers

Uses Software

• IMSL Numerical Libraries

Cites Work

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• An inverse geometry problem in identifying irregular boundary configurations
• A transient inverse two-dimensional geometry problem in estimating time-dependent irregular boundary configurations
• An inverse biotechnology problem in estimating the optical diffusion and absorption coefficients of tissue
• A three-dimensional inverse forced convection problem in estimating surface heat flux by conjugate gradient method.
• Shape design sensitivity analysis via material derivative‐adjoint variable technique for 3‐D and 2‐D curved boundary elements

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