{"id":6176,"date":"2024-04-17T23:42:46","date_gmt":"2024-04-17T21:42:46","guid":{"rendered":"https:\/\/blog.federnshop.com\/hookeses-law\/"},"modified":"2024-04-19T14:02:16","modified_gmt":"2024-04-19T12:02:16","slug":"hookeses-law","status":"publish","type":"post","link":"https:\/\/blog.federnshop.com\/en\/hookeses-law\/","title":{"rendered":"Hookese’s Law"},"content":{"rendered":"

Hookesche’s law<\/strong> describes the elastic<\/a> deformation<\/a> of solids<\/a> in a linear special case of the Elasticity Act. In this process, the elastic force of the body changes with stretching or squeezing. When applying compression springs,<\/a> extension springs<\/a> and torsion springs<\/a> with a cylindrical design,<\/a> there is a linear relationship between expansion and force.<\/a> This linear-elastic behavior of solids is called Hookese’s Law, named after the English scholar Robert Hooke.<\/p>\n

By a different design – as by a changed winding diameter or winding distance – metal springs<\/a> can also be produced with a non-linear deformation, or force-way ratio.<\/a> Basically, Hookese’s law describes the task of a metal spring: The longer the distance “s” is, around which a metal spring is stretched or compressed, the stronger the counteracting spring force “F” of the spring. Deformations as in the case of rubber, or plastic deformation in metal springs after exceeding the proportionality limit “Rp”<\/a> do not belong to the special linear case of the Law of Elasticity.<\/p>\n

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