A new higher‐order accurate numerical method for solving heat conduction in a double‐layered film with the neumann boundary condition

Zhi-Zhong Sun; Weizhong Dai

doi:10.1002/num.21870

A new higher‐order accurate numerical method for solving heat conduction in a double‐layered film with the neumann boundary condition

Zhi-Zhong Sun
, Weizhong Dai

Mathematics and Statistics

Southeast University

Research output: Contribution to journal › Article › peer-review

Original language	American English
Journal	Numerical Methods for Partial Differential Equations
Volume	30
Issue number	4
DOIs	https://doi.org/10.1002/num.21870
State	Published - Jul 1 2014

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Mathematics
Applied Mathematics
Analysis

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Cite this

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title = "A new higher‐order accurate numerical method for solving heat conduction in a double‐layered film with the neumann boundary condition",

author = "Zhi-Zhong Sun and Weizhong Dai",

note = "Heat conduction in multilayered films with the Neumann (or insulated) boundary condition is often encountered in engineering applications, such as laser process in a gold thin‐layer padding on a chromium thin‐layer for micromachining and patterning. Predicting the temperature distribution in a multilayered thin film is essential for precision of laser process.",

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language = "American English",

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AU - Sun, Zhi-Zhong

AU - Dai, Weizhong

N1 - Heat conduction in multilayered films with the Neumann (or insulated) boundary condition is often encountered in engineering applications, such as laser process in a gold thin‐layer padding on a chromium thin‐layer for micromachining and patterning. Predicting the temperature distribution in a multilayered thin film is essential for precision of laser process.

PY - 2014/7/1

Y1 - 2014/7/1

UR - http://onlinelibrary.wiley.com/doi/10.1002/num.21870/abstract

U2 - 10.1002/num.21870

DO - 10.1002/num.21870

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VL - 30

JO - Numerical Methods for Partial Differential Equations

JF - Numerical Methods for Partial Differential Equations

IS - 4

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A new higher‐order accurate numerical method for solving heat conduction in a double‐layered film with the neumann boundary condition

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