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Inverse Problems in Science and Engineering Volume 15, 2007 - Issue 2: Proceedings of the Inverse Problems, Design and Optimization (IPDO-2004) Symposium Rio de Janeiro, Brazil March 17–19 2004, Guest Editors: Helcio R. B. Orlande and Marcelo J. Colaç o
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Original Articles

Lattice-free finite difference method for numerical solution of inverse heat conduction problem

K. IijimaGraduate School of Science and Engineering, Ibaraki University, Bunkyo 2-1-1, Mito-shi, 310-8512, Japan
&
K. OnishiDepartment of Mathematical Sciences, Ibaraki University, Bunkyo 2-1-1, Mito-shi, 310-8512, Japan
Pages 93-106 | Received 10 Jan 2005, Accepted 20 May 2005, Published online: 22 Dec 2006

Figures & data

Figure 1. Equivalence of and P(∂).

Figure 1. Equivalence of and P(∂).

Figure 2. (—) and (- - -).

Figure 2. (—) and (- - -).

Figure 3. Numerical (—) and exact (- - -) solutions (x3=0.5).

Figure 3. Numerical (—) and exact (- - -) solutions (x3=0.5).

Figure 4. Numerical (—) and exact (- - -) solutions (x3 = 0).

Figure 4. Numerical (—) and exact (- - -) solutions (x3 = 0).

Figure 5. Quadrature points.

Figure 5. Quadrature points.

Figure 6. Numerical (—) and exact (- - -) solutions (l = 1, x3 = 0).

Figure 6. Numerical (—) and exact (- - -) solutions (l = 1, x3 = 0).

Figure 7. Numerical (—) and exact (- - -) solutions (l = 2, x3 = 0).

Figure 7. Numerical (—) and exact (- - -) solutions (l = 2, x3 = 0).

Figure 8. Numerical and exact solutions (l = 3, x3 = 0).

Figure 8. Numerical and exact solutions (l = 3, x3 = 0).

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