Method for selecting particle size distribution ranges and filling amount ratio of heat-conducting silica gel thermal interface material powder filler
A technology of thermal interface material and powder filler, applied in the field of thermally conductive silica gel thermal interface material, can solve the problems of low thermal conductivity and non-dense powder particles, and achieve an increase in bulk density, a reduction in porosity, and a strong theoretical guidance. Effect
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Embodiment 1
[0034] Embodiment 1: Select two kinds of thermally conductive powder fillers with different particle size distribution ranges, and use two different particle size distribution ranges of 10 μm and 6 μm (such as figure 1 ) aluminum powder filler for multi-scale compounding, using the Dinger-Funk closest packing equation to calculate the volume percentage of aluminum powders with two different particle sizes when compounding, the process is as follows:
[0035] First, determine the distribution range of the particle size of the thermally conductive powder filler: the distribution range of the 6 μm particle size is [1.71, 6.75], and the distribution range of the 10 μm particle size is [6.75, 21.16].
[0036] Then, the Dinger-Funk closest packing equation: Among them, in the composite heat-conducting powder filler system D max =21.16,D min =1.71, n=0.37, U(D p ) value by D p Get the value, as shown in the following table:
[0037]
[0038]
[0039] Therefore, it is conclu...
Embodiment 2
[0049] Embodiment 2: Select four kinds of thermally conductive powder fillers with different particle size distribution ranges, and four different particle size distribution ranges of 20 μm, 10 μm, 6 μm and 2 μm (such as figure 2 ) for multi-scale compounding of aluminum powder fillers, using the Dinger-Funk closest packing equation to calculate the volume percentage of aluminum powder fillers with four different particle sizes when compounding, the process is as follows:
[0050] First, determine the distribution range of the particle size of the thermally conductive powder filler: the distribution range of the 2μm particle size is [0.44,2.5], the distribution range of the 6μm particle size is [2.5,6.75], and the distribution range of the 10μm particle size is [6.75,13.7], the distribution range of 20μm particle size is [13.7,45.56].
[0051] Then, the Dinger-Funk closest packing equation: Among them, in the composite heat-conducting powder filler system D max =45.56,D m...
Embodiment 3
[0062] Three thermally conductive powder fillers with different particle size distribution ranges are selected, and three different particle size distribution ranges of 20 μm, 6 μm and 2 μm (such as image 3 ) aluminum powder fillers for multi-scale compounding, using the Dinger-Funk closest packing equation to calculate the volume percentage of aluminum powder fillers with three different particle sizes when compounding, the process is as follows:
[0063] First, determine the distribution range of the particle size of the thermally conductive powder filler: the distribution range of the 2μm particle size is [0.44,2.5], the distribution range of the 6μm particle size is [2.5,10.78], and the distribution range of the 20μm particle size is [10.78, 45.56].
[0064] Then, the Dinger-Funk closest packing equation: Among them, in the composite heat-conducting powder filler system D max =45.56,D min =0.44, n=0.37, U(D p ) value by D p The value is obtained, as shown in the fol...
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