STEADY-STATE TWO-DIMENSIONAL INVERSE HEAT CONDUCTION

REFERENCES

• M. E. Larsen , An Inverse Problem Heat Flux and Temperature Prediction for a High Heat Flux Experiment , Sandia National Laboratories Rept. SAND-85-2671 , Albuquerque , N.M. , 1985 .
   Google Scholar
• BR. Bass , J. B. Drake , and L. J. Ott , ORMDIN A Finite Element Program for Two-dimensional Nonlinear Inverse Heat Conduction Analysis , Oak Ridge National Laboratories Rept. NUREG/CR-1709, ORNL/NUREG/CSD/TM-17 , Oak Ridge , Tenn. , 1980 .
   Google Scholar
• O. M. Alifanov and N. V. Kerov , Determination of External Thermal Load Parameters by Solving the Two-dimensional Inverse Heat-Conduction Problem , J. Eng. Phys. , vol. 41 , no. 4 , pp. 1049 – 1053 , 1981 .
   Google Scholar
• N. M. Lazuchenkov and A. A. Shmukin , Inverse Boundary-Value Problem of Heat Conduction for a Two-dimensional Domain , J. Eng. Phys. , vol. 40 , no. 2 , pp. 223 – 228 , 1981 .
   Google Scholar
• V. L. Pokhoriler , Solution of Two-dimensional Heat Conduction Problems by the Z Transform Method , J. Eng. Phys. , vol. 44 , no. 4 , pp. 564 – 569 , 1983 .
   Google Scholar
• N. V. Kerov , Solution of the Two-dimensional Inverse Heat-Conduction Problem in a Cylindrical Coordinate System , J. Eng. Phys. , vol. 45 , no. 5 , pp. 1245 – 1249 , 1983 .
   Google Scholar
• O. M. Alifanov , Yu. V. Egorov , Algorithms and Results of Solving the Inverse Heat-Conduction Boundary Problem in a Two-dimensional Formulation , J. Eng. Phys. , vol. 48 , no. 4 , pp. 489 – 496 , 1985 .
   Google Scholar
• E. Hensel , Multi-dimensional Inverse Heat Conduction , Ph.D. dissertation , Mechanical Engineering Dept. , New Mexico State University , Las Cruces , N.M. , 1986 .
   Google Scholar
• C. L. Lawson and R. J. Hanson , Salving Least Squares Problems , Prentice-Hall , Englewood Cliffs , N.J. , 1974 .
   Google Scholar
• A. N. Tikhonovand , V. Y. Arsenin , Solutions of III-posedProblems , J. Fritz (trans.) , Winston , Washington , D.C. , 1977 .
   Google Scholar
• E. C. Hensel and R. G. Hills , A Space Marching Finite Difference Algorithm for the One-Dimensional Inverse Conduction Heat Transfer Problem , ASME Paper84-HT-48 , 1984 .
   Google Scholar
• R. G. Hills and E. C. Hensel , SMICC-Space Marching Inverse Conduction Code , Sandia National Laboratories Rept. SAND84-1563 , Albuquerque , N.M. , 1984 .
   Google Scholar
• E. C. Hensel and R. G. Hills , An Initial Value Approach to the Inverse Heat Conduction Problem , J. Heat Transfer , vol. 108 , no. 2 , pp. 248 – 256 , 1986 .
   Web of Science ®Google Scholar
• R. G. Hills and G. P. Mulholland , The Accuracy and Resolving Power of One Dimensional Transient Inverse Heat Conduction Theory as Applied to Discrete and Inaccurate Measurements , Int. J. Heat Mass Transfer , vol. 22 , pp. 1221 – 1229 , 1979 .
   Web of Science ®Google Scholar
• B. Backus and F. Gilbert , Uniqueness in the Inversion of Inaccurate Gross Earth Data , Philos. Trans. R. Soc. London , vol. 266 , pp. 123 – 192 , 1970 .
   Web of Science ®Google Scholar
• et al. , Thermal Physical Properties of Matter , vols. 1 and 2 , Plenum Data Corp. , New York , 1970 .
   Google Scholar