Difference between revisions of "Compliance"
From Soft-Matter
(New page: The compliance of an object is the inverse of its stiffness. The stiffness of an object is intuitively obvious, that is, how much force does it take for a given deformation. This is simi...) |
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− | The compliance of an object is the inverse of its stiffness. The stiffness of an object is intuitively obvious, that is, how much force does it take for a given deformation. This is similar to the elastic modulus (that is, the Young's modulus) however, the distinction is that the stiffness is a property of an object itself whereas the Young's modulus is a property of a material. In general, the stiffness is written as <math>k=F/\Delta</math> | + | The compliance of an object is the inverse of its stiffness. The stiffness of an object is intuitively obvious, that is, how much force does it take for a given deformation. This is similar to the elastic modulus (that is, the Young's modulus) however, the distinction is that the stiffness is a property of an object itself whereas the Young's modulus is a property of a material. In general, the stiffness is written as <math>k=F/\Delta x</math>, where F is a force applied to the object and <math>\Delta x</math> is the deformation imparted, be it a deflection, unidirectional extension or compression etc... The inverse of this, ie. <math>\Delta x / F</math> is the compliance, ie. How much deformation does one get for a given force. |
Latest revision as of 15:15, 7 October 2009
The compliance of an object is the inverse of its stiffness. The stiffness of an object is intuitively obvious, that is, how much force does it take for a given deformation. This is similar to the elastic modulus (that is, the Young's modulus) however, the distinction is that the stiffness is a property of an object itself whereas the Young's modulus is a property of a material. In general, the stiffness is written as <math>k=F/\Delta x</math>, where F is a force applied to the object and <math>\Delta x</math> is the deformation imparted, be it a deflection, unidirectional extension or compression etc... The inverse of this, ie. <math>\Delta x / F</math> is the compliance, ie. How much deformation does one get for a given force.