Wolff's law is a theory developed by the German anatomist and surgeon Julius Wolff (1836–1902) in the 19th century that states that bone in a healthy person or animal will adapt to the loads under which it is placed. If loading on a particular bone increases, the bone will remodel itself over time to become stronger to resist that sort of loading. The internal architecture of the trabeculae undergoes adaptive changes, followed by secondary changes to the external cortical portion of the bone, perhaps becoming thicker as a result. The inverse is true as well: if the loading on a bone decreases, the bone will become weaker due to turnover, it is less metabolically costly to maintain and there is no stimulus for continued remodeling that is required to maintain bone mass.
The remodeling of bone in response to loading is achieved via mechanotransduction, a process through which forces or other mechanical signals are converted to biochemical signals in cellular signaling. Mechanotransduction leading to bone remodeling involve the steps of mechanocoupling, biochemical coupling, signal transmission, and cell response. The specific effects on bone structure depends on the duration, magnitude and rate of loading, and it has been found that only cyclic loading can induce bone formation. When loaded, fluid flows away from areas of high compressive loading in the bone matrix. Osteocytes are the most abundant cells in bone and are also the most sensitive to such fluid flow caused by mechanical loading. Upon sensing a load, osteocytes regulate bone remodeling by signaling to other cells with signaling molecules or direct contact. Additionally, osteoprogenitor cells, which may differentiate into osteoblasts or osteoclasts, are also mechanosensors and may differentiate one way or another depending on the loading condition.
Computational models suggest that mechanical feedback loops can stably regulate bone remodeling by re-orienting trabeculae in the direction of the mechanical loads.
- In relation to soft tissue, Davis' Law explains how soft tissue remolds itself according to imposed demands.
- Refinement of Wolff's Law: Utah-Paradigm of Bone physiology (Mechanostat Theorem) by Harold Frost.
- The racquet-holding arm bones of tennis players become much stronger than those of the other arm. Their bodies have strengthened the bones in their racquet-holding arm since it is routinely placed under higher than normal stresses. The most critical loads on a tennis player's arms occur during the serve. There are four main phases of a tennis serve and the highest loads occur during external shoulder rotation and ball impact. The combination of high load and arm rotation result in a twisted bone density profile.
- Weightlifters often display increases in bone density in response to their training.
- The deforming effects of torticollis on craniofacial development in children.
- Within long bones it is well established that trabecular structures are aligned in an organized manner associated with the direction of load distribution; however, for smaller bones there are limited alignment studies. For example, based on Wolff's Law, has studied the directionality distribution inside the pedicle bone within human spine specimen.
- Martial Artists often condition their knuckle, forearm and shin bones by hitting them against wood or other objects such as a makiwara. This causes the bones to harden, and be able to take more stress. The Martial Artist will also feel less pain in the conditioned areas as a result of the body getting used to the pain.
- Anahad O'Connor (October 18, 2010). "The Claim: After Being Broken, Bones Can Become Even Stronger". New York Times. Retrieved 2010-10-19.
This concept — that bone adapts to pressure, or a lack of it — is known as Wolff’s law. ... there is no evidence that a bone that breaks will heal to be stronger than it was before.
- Frost, HM (1994). "Wolff's Law and bone's structural adaptations to mechanical usage: an overview for clinicians". The Angle Orthodontist 64 (3): 175–188. doi:10.1043/0003-3219(1994)064<0175:WLABSA>2.0.CO;2. PMID 8060014.
- Ruff, Christopher; Holt, Brigitte; Trinkaus, Erik (April 2006). "Who's afraid of the big bad Wolff?: "Wolff's law" and bone functional adaptation". American Journal of Physical Anthropology 129 (4): 484–498. doi:10.1002/ajpa.20371. Retrieved 2 March 2015.
- Stedman's Medical Dictionary
- Wolff J. "The Law of Bone Remodeling". Berlin Heidelberg New York: Springer, 1986 (translation of the German 1892 edition)
- Huang, Chenyu; Rei Ogawa (October 2010). "Mechanotransduction in bone repair and regeneration". FASEB J. 24.
- Duncan, RL; CH Turner (November 1995). "Mechanotransduction and the functional response of bone to mechanical strain". Calcified Tissue International 57 (5): 344–358. doi:10.1007/bf00302070.
- Turner, CH; MR Forwood; MW Otter (1994). "Mechanotransduction in bone: do bone cells act as sensors of fluid flow?". FASEB J. 8 (11).
- Chen, Jan-Hung; Chao Liu; Lidan You; Craig A Simmons (2010). "Boning up on Wolff’s Law: Mechanical regulation of the cells that make and maintain bone". Journal of Biomechanics 43. doi:10.1016/j.jbiomech.2009.09.016.
- Huiskes, Rik; Ruimerman, Ronald; van Lenthe, G. Harry; Janssen, Jan D. (8 June 2000). "Effects of mechanical forces on maintenance and adaptation of form in trabecular bone". Nature 405 (6787): 704–706. doi:10.1038/35015116. Retrieved 2 March 2015.
- Frost, HM (2003). "Bone's mechanostat: a 2003 update". The anatomical record. Part A, Discoveries in molecular, cellular, and evolutionary biology 275 (2): 1081–1101. doi:10.1002/ar.a.10119. PMID 14613308.
- Taylor RE; Zheng c; Jackson RP; Doll JC; Chen JC; Holzbar KR; Besier T; Kuhl E. "The phenomenon of twisted growth: humeral torsion in dominant arms of high performance tennis players.". Comput Methods Biomech Biomed Engin. Retrieved 27 Feb 2013.
- Mayo Clinic Staff (2010). "Strength training: Get stronger, leaner, healthier". Mayo Foundation for Education and Medical Research. Retrieved 19 October 2012.
- Oppenheimer, AJ; Tong, L; Buchman, SR (Nov 2008). "Craniofacial Bone Grafting: Wolff's Law Revisited.". Craniomaxillofacial trauma & reconstruction 1 (1): 49–61. doi:10.1055/s-0028-1098963. PMC 3052728. PMID 22110789.
- C.M. Gdyczynski and A. Manbachi, et al. "On estimating the directionality distribution in pedicle trabecular bone from micro-CT images." 'Journal of Physiological Measurements', 35(12):2415–2428, 2014. http://dx.doi.org/10.1088/0967-3334/35/12/2415
- Das Gesetz der Transformation der Knochen - 1892. Reprint: Pro Business, Berlin 2010, ISBN 978-3-86805-648-8.
- The Classic: On the Inner Architecture of Bones and its Importance for Bone Growth, Clin Orthop Rel Res. 2010 Apr;468(4):1056-1065
- Julius Wolff Institut, Charité - Universitätsmedizin Berlin, main research areas are the regeneration and biomechanics of the musculoskeletal system and the improvement of joint replacement.