@incollection{fdi:010082433, title = {{E}stimation of steady water flux density in a porous medium by {F}ourier analysis of temperature variations in a cyclic heat pulse system}, author = {{S}ousa, {E}.{F}. and {S}antolin, {M}.{A}. and {D}o, {F}r{\'e}d{\'e}ric}, editor = {}, language = {{ENG}}, abstract = {{W}e tested a novel theoretical model that determines the steady water flux density in a porous medium from {F}ourier analysis of temperature variations induced by a cyclic heat pulse system. {T}he model depends on the thermal diffusivity of the medium and on the relative spatial variation of the amplitude and phase of the first order sinusoidal component of the heat wave. {T}he model was tested by using a hydraulic column made of a {PVC} pipe filled with sawdust. {T}he sensor consisted of two hypodermic needles spaced 7 mm apart. {O}ne needle contained a heater and a thermocouple while the other contained only a thermocouple. {D}ifferent combinations of heating and cooling cycles were tested. {T}he flow was controlled by pressure head and volumetrically measured at the outlet of the tube. {T}he experimental results supported the theoretical model. {I}n particular, the convective index defined in terms of the variations of amplitude and phase of the first component of the heat wave was linearly related to the measured flux density, as predicted. {T}he model was independent of the different combinations of heating and cooling cycles. {T}he estimated water flux density was strongly related to the measured flux density ({R}2>0.99), having the same slope for the different combinations. {T}he first results of this new approach of cyclic heat pulse system are very promising and suggest further studies and field applications.}, keywords = {}, booktitle = {{P}roceedings of the {XI} international workshop on sap flow}, numero = {1300}, pages = {187--192}, address = {{L}ouvain}, publisher = {{ISHS}}, series = {{A}cta {H}orticulturae}, year = {2020}, DOI = {10.17660/{A}cta{H}ortic.2020.1300.24}, ISBN = { 978-94-6261-298-3}, URL = {https://www.documentation.ird.fr/hor/fdi:010082433}, }