Estimation of complete temperature fields from measured transient temperatures.

In hyperthermia treatments, it is desirable to be able to predict complete tissue temperature fields from the limited number of sampled temperatures available. Because of the unknown tissue blood perfusion this is a particularly difficult problem, whose eventual solution will require a considerable effort. An initial attempt to develop methods to solve this problem automatically using unconstrained optimization techniques (which minimize the differences between measured steady-state temperatures and the temperatures predicted from treatment simulations) has been reported previously. A second technique using transient temperatures following a step decrease in power has been developed and is presented and discussed in this paper. The results of applying both it and the steady-state technique to simulated hyperthermia treatments are compared for one-dimensional situations. This transient technique predicts complete temperature fields more accurately and robustly than the steady-state approach. In particular, it can better predict the complete temperature fields in situations where the number of unknown blood perfusion parameters is greater than the number of available temperature sensors.

[1]  C. O. Pedersen,et al.  On the Feasibility of Obtaining Three-Dimensional Information From Thermographic Measurements , 1977 .

[2]  R B Roemer,et al.  A comparative evaluation of unconstrained optimization methods applied to the thermal tomography problem. , 1985, Journal of biomechanical engineering.

[3]  J. Larkin,et al.  Systemic thermotherapy: Description of a method and physiologic tolerance in clinical subjects , 1977, Cancer.

[4]  Robert B. Roemer,et al.  Inference of Complete Tissue Temperature Fields from a Few Measured Temperatures: An Unconstrained Optimization Method , 1984, IEEE Transactions on Biomedical Engineering.

[5]  A. Smith,et al.  Circulatory and biochemical effects of whole body hyperthermia , 1974, The British journal of surgery.

[6]  R B Roemer,et al.  Obtaining local SAR and blood perfusion data from temperature measurements: steady state and transient techniques compared. , 1985, International journal of radiation oncology, biology, physics.

[7]  M. Dewhirst,et al.  Importance of minimum tumor temperature in determining early and long-term responses of spontaneous canine and feline tumors to heat and radiation. , 1984, Cancer research.

[8]  M M Chen,et al.  Computer aided tomographic thermography: a numerical simulation. , 1978, Journal of bioengineering.

[9]  B. Barlogie,et al.  Total-body hyperthermia with and without chemotherapy for advanced human neoplasms. , 1979, Cancer research.

[10]  S. T. Clegg,et al.  A Study of the Effect of Sensor Placement and Perfusion Pattern Variations on Thermal Tomography Solutions in Hyperthermia , 1985, IEEE Transactions on Biomedical Engineering.

[11]  R. Roemer,et al.  Oscillatory temperature response to constant power applied to canine muscle. , 1985, The American journal of physiology.

[12]  James V. Beck,et al.  Parameter Estimation in Engineering and Science , 1977 .

[13]  J R Oleson,et al.  A review of the University of Arizona human clinical hyperthermia experience. , 1984, Frontiers of radiation therapy and oncology.

[14]  R B Roemer,et al.  A direct substitution, equation error technique for solving the thermographic tomography problem. , 1983, Journal of biomechanical engineering.