Heat transfer—A review of 2003 literature

Movement of maximum heat flux and wetting front during quenching of hot cylindrical block

Experimental investigation of circular free-surface jet impingement quenching: Transient hydrodynamics and heat transfer

Delay of wetting propagation during jet impingement quenching for a high temperature surface

Maximum heat flux in relation to quenching of a high temperature surface with liquid jet impingement

An analytical solution for two-dimensional inverse heat conduction problems using Laplace transform

Characteristics of Heat Transfer and Wetting Front during Quenching by Jet Impingement

An analytical method has been developed for the inverse problem of two-dimensional heat conduction using the Laplace transform technique. The inverse problem is solved for only two unknown surface conditions and the other surfaces are insulated in a finite rectangular body. In actual temperature measurement, the number of points in a solid is usually limited so that the number of temperature measurements required to approximate the temperature change in the solid becomes too small to obtain an approximate function using a half polynomial power series of time and the Fourier series of the eigenfunction. In order to compensate for this lack of measurement points, the third-order Spline method is recommended for interpolating unknown temperatures at locations between measurement points. Eight points are recommended as the minimum number of temperature measurement points. The calculated results for a number of representative cases indicate that the surface temperature and the surface heat flux can be predicted well, as revealed by comparison with the given surface condition. © 2003 Wiley Periodicals, Inc. Heat Trans Asian Res, 32(7): 618–629, 2003; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/htj.10116

Analytical method of two‐dimensional inverse heat conduction problem using Laplace transformation: Effect of number of measurement points

Any solution for an inverse heat conduction problem makes the estimation of surface temperature and surface heat flux worsen in the case where these values behave like a triangular shape change with time. In order to compensate for this defect, Monde and colleagues, who succeeded in obtaining analytical inverse solutions using the Laplace transform technique, introduce a new idea where these changes over the entire measurement time can be split into several parts depending on the behavior. Therefore, an approximate equation to trace the measured temperature change can be derived, resulting in good estimation of surface temperature and surface heat flux even in the case of the triangular shape change and sharp change. © 2003 Wiley Periodicals, Inc. Heat Trans Asian Res, 32(7): 630–638, 2003; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/htj.10117

Jaffar A. Hammad

Papers

Movement of maximum heat flux and wetting front during quenching of hot cylindrical block

An analytical solution for two-dimensional inverse heat conduction problems using Laplace transform

Characteristics of Heat Transfer and Wetting Front during Quenching by Jet Impingement

Analytical method of two‐dimensional inverse heat conduction problem using Laplace transformation: Effect of number of measurement points

Improvement of inverse heat conduction solution using Laplace transformation: Method of partial division of time