WPS 264 Shrinkage & swelling

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Last updated 9:38 AM on 8/28/26
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14 Terms

1
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FSP and S&S

  • Dimensional changes only below FSP

  • Swelling caused by water sorption site in cell wall


2
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S&S with face

  • Dimensional changes are anisotropic (differ along length)

  • Axial is smallest

  • Radial is larger

  • Tangential largest


3
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S&S affected by

  • Moisture

  • Extractive content

  • Anatomical structure

  • Density

  • Chemical composition

  • Mechanical stress


4
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Moisture influence

  • Amount of moisture gained or loss from 0-FSP determines amount of deformation

  • Nearly linear in all growth directions

  • Can reach beyond FSP if internal stress have developed in too large samples;

    • large sample might have non-uniform MC

    • use small, standard size samples to determine MC influence


5
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Density influence (& AC)

  • Magnitude of S&S increases with density

  • Larger amount of cell substance, thicker cell walls

  • Contain more moisture in cell walls

  • Density affects anisotropy of S&S

  • Anisotropy coefficient: ratio between tangential/radial shrinkage

  • AC increases with increasing density (difference in shrinkages smaller in denser woods)


6
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Mass of water on wood

  • mwater [kg/m3] = r * V * u


7
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Influence of structure

  • Latewood S&S more because of higher density (up to 3.5x)

  • Tangential shrinkage changes more because rings are tangentially arranged, especially for woods with pronounced density differences


8
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Influence of extractives

  • Large content of extractives (in cell walls) reduces S&S

  • Removing extractives increase S&S


9
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Influence of mechanical stress

  • Permanent deformation of wood cells changes S&S characteristics

  • Large compression → more shrinkage

  • Large tension → less shrinkage

  • Cell dimensions permanently reduced


10
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Chemical composition

  • Lignin is main influencial component

  • Higher lignin → less S&S

  • Lignin content reduced in high density wood

  • HW shrink more than SW because lower lignin content


11
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Anisotropy & cell-wall structure

  • Mainly attributed to cell-wall structure

  • Secondary wall consists of 3 layers with different orientation of microfibrils

  • In S2 microfibrils nearly parallel to cell axis

  • In S1 & S3 microfibrils nearly transverse to cell axis

  • Swelling in S2 is in proportion to number of microfibrils

  • S1 & S3 restrain swelling, because different orientation

  • Axial orientation of microfibrils in S2 results in small axial shrinkage. If they were perfectly longitudinal, no axial shrinkage could be observed

  • Any deviation results in axial shrinkage & swelling


<ul><li><p>Mainly attributed to cell-wall structure</p></li><li><p>Secondary wall consists of 3 layers with different orientation of microfibrils</p></li><li><p>In S2 microfibrils nearly parallel to cell axis</p></li><li><p>In S1 &amp; S3 microfibrils nearly transverse to cell axis</p></li><li><p>Swelling in S2 is in proportion to number of microfibrils</p></li><li><p>S1 &amp; S3 restrain swelling, because different orientation</p></li><li><p>Axial orientation of microfibrils in S2 results in small axial shrinkage. If they were perfectly longitudinal, no axial <span>shrinkage could be observed</span></p></li><li><p><span>Any deviation results in axial shrinkage &amp; swelling</span></p></li></ul><p></p>
12
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Anisotrophy & rays, early-/latewood, middle lamella

  • Rays radially orientated

  • Microfibrils of the parenchyma cells parallel to cells

  • Restrain radial S&S

  • Removal of rays sometimes increases radial shrinkage (HWs)

  • Difference in early-/latewood results in greater tangential shrinkage, especially in trees with pronounced density differences (ring-porous)

  • Some diffuse porous woods have higher tangential shrinkage than radial

  • Middle lamella has high lignin content in radial cell walls → higher shrinkage in radial direction after lignin removal


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S&S coefficients

  • All given

  • Calculated with wet dimension, dry dimension & green dimension. Answer is in %

  • Volumetric change is sum of individual directional S&S coefficient, but can be estimated with only tangential & radial coefficients.


14
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Shrinkage & dimensional change equations

  • All variables are percentages converted to decimals.