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Numerical Heat Transfer, Part B: Fundamentals
An International Journal of Computation and Methodology
Volume 62, 2012 - Issue 2-3: Papers Presented at the “Minisymposium on Computational Radiative and Convective Heat Transfer” in Honor of Professor George D. Raithby
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Original Articles

GS4-1 Computational Framework for Heat Transfer Problems: Part 2—Extension to Nonlinear Cases with Illustration to Radiation Heat Transfer Problem

S. Masuri Department of Mechanical and Manufacturing Engineering, Engineering Faculty, Putra University, Serdang, Selangor, Malaysia
,
K. K. Tamma Department of Mechanical Engineering, University of Minnesota, Minneapolis, Minnesota, USACorrespondence[email protected]
,
X. Zhou Department of Mechanical Engineering, University of Minnesota, Minneapolis, Minnesota, USA
&
M. Sellier Department of Mechanical Engineering, University of Canterbury, Christchurch, New Zealand
Pages 157-180 | Received 27 Jan 2012, Accepted 25 May 2012, Published online: 18 Sep 2012

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Chensen Ding, Xiangyang Cui, Rohit R. Deokar, Guangyao Li, Yong Cai & Kumar K. Tamma. (2018) An isogeometric independent coefficients (IGA-IC) reduced order method for accurate and efficient transient nonlinear heat conduction analysis. Numerical Heat Transfer, Part A: Applications 73:10, pages 667-684.
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Articles from other publishers (4)

Jie Zhang. (2024) Optimal implicit single-step time integration methods with equivalence to the second-order-type linear multistep methods for structural dynamics: Accuracy analysis based on an analytical framework. Computer Methods in Applied Mechanics and Engineering 418, pages 116503.
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Yazhou Wang, Xiaodai Xue, Tong Zhang, Qiuxia Dai, Yulin Liu, Ningning Xie, Shengwei Mei, Xuelin Zhang & Kumar K. Tamma. (2023) Overview and Novel Insights into Implicit/Explicit Composite Time Integration Type Methods—Fall Under the RK: No Ifs, Ands, or Buts. Archives of Computational Methods in Engineering 30:6, pages 3891-3940.
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Yazhou Wang, Kumar Tamma, Dean Maxam, Tao Xue & Guoliang Qin. (2021) An Overview of High-Order Implicit Algorithms for First-/Second-Order Systems and Novel Explicit Algorithm Designs for First-Order System Representations. Archives of Computational Methods in Engineering 28:5, pages 3593-3619.
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Yazhou Wang, Tao Xue, Kumar K. Tamma, Dean Maxam & Guoliang Qin. (2021) An accurate and simple universal a posteriori error estimator for GS4-1 framework: Adaptive time stepping in first-order transient systems. Computer Methods in Applied Mechanics and Engineering 374, pages 113604.
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