Related Experiment Video
Updated: Jul 2, 2026

06:59
Trabecular Bone Microarchitecture Evaluation in an Osteoporosis Mouse Model
Published on: September 8, 2023
Multi-axial mechanical properties of human trabecular bone
Liliana Rincón-Kohli1, Philippe K Zysset
1Laboratory of Applied Mechanics and Reliability Analysis, Ecole Polytechnique Fédérale de Lausanne, 1015, Lausanne, Switzerland.
Biomechanics and Modeling in Mechanobiology
|August 13, 2008
Summary
Understanding trabecular bone mechanical properties is crucial for osteoporosis and implant design. This study reveals strong links between bone structure, volume fraction, and its elastic, yield, and strength characteristics under various loads.
Area of Science:
- Biomechanics
- Materials Science
- Orthopedics
Background:
- Accurate mechanical properties of human trabecular bone are essential for assessing fracture risk in osteoporosis and designing effective bone implants.
- Existing models often lack comprehensive data on trabecular bone's complex mechanical behavior under diverse loading conditions.
Purpose of the Study:
- To investigate the multi-axial yield and strength properties of human trabecular bone from various anatomical sites.
- To establish relationships between bone morphology (volume fraction, fabric) and its mechanical performance.
Main Methods:
- Designed and utilized a novel multi-axial loading chamber for mechanical testing.
- Extracted and prepared 128 cylindrical trabecular bone samples.
- Conducted mechanical tests including torsion, uni-axial traction/compression, and multi-axial compression.
- Assessed bone morphology using micro-computed tomography.
- Analyzed elastic data with tensorial fabric-elasticity relationships and yield/strength data with fabric-based Hill criteria.
Main Results:
- Demonstrated strong correlations between bone volume fraction, fabric, and the elastic, yield, and strength properties of trabecular bone across different loading modes.
- Established fabric-based criteria for predicting trabecular bone mechanical behavior.
- Quantified the influence of anatomical location on mechanical properties.
Conclusions:
- The study provides critical data for enhancing computational models of bone damage and bone-implant interactions.
- Findings will improve the accuracy of finite element method simulations for human bone and implant systems.
- This research contributes to better clinical assessments of fracture risk and orthopedic implant efficacy.
Related Concept Videos
Spongy Bone
All bones comprise an outer layer of compact bone, and an interior made up of spongy bone tissue, also called cancellous or trabecular bone. In long bones, spongy bone tissue is mainly found in the interior of the epiphyses (broad ends of the bone).
Spongy bone is more porous, and less dense compared to compact bone. It is composed of concentric lamellae that are arranged irregularly to form the trabecular network. In some bones, the spaces between trabeculae contain red marrow, where...
Spongy bone is more porous, and less dense compared to compact bone. It is composed of concentric lamellae that are arranged irregularly to form the trabecular network. In some bones, the spaces between trabeculae contain red marrow, where...
Compact Bone
Most bones contain compact and spongy osseous tissue, but their distribution and concentration vary based on the bone's overall function.
Compact bone, also called cortical bone, is the denser, stronger of the two types of bone tissue. It is found under the periosteum and in the diaphyses of long bones, where it provides support and protection. The microscopic structural unit of compact bone is called an osteon, or haversian system. Each osteon is composed of concentric rings of calcified...
Compact bone, also called cortical bone, is the denser, stronger of the two types of bone tissue. It is found under the periosteum and in the diaphyses of long bones, where it provides support and protection. The microscopic structural unit of compact bone is called an osteon, or haversian system. Each osteon is composed of concentric rings of calcified...
Bone as Supporting Connective Tissue
Bone tissue forms the internal skeleton of vertebrate animals, providing structure to the body.
Bone Matrix
Bone, or osseous tissue, is a connective tissue that has a large amount of two different types of matrix material. The organic matrix is similar to the matrix material found in other connective tissues, including some amount of collagen and elastic fibers. This gives strength and flexibility to the tissue. The inorganic matrix consists of mineral salts— mostly calcium salts— that give the...
Bone Matrix
Bone, or osseous tissue, is a connective tissue that has a large amount of two different types of matrix material. The organic matrix is similar to the matrix material found in other connective tissues, including some amount of collagen and elastic fibers. This gives strength and flexibility to the tissue. The inorganic matrix consists of mineral salts— mostly calcium salts— that give the...
The Bone Matrix
Bone contains a relatively small number of cells entrenched in a matrix of collagen fibers that provide an adherent surface for inorganic salt crystals. Both components of the matrix, organic and inorganic, contribute to the unusual properties of bone. Without collagen, bones would be brittle and shatter easily. Without mineral crystals, bones would flex and provide little support. This can be observed by an experiment: when the minerals of a bone are dissolved by soaking the bone in acid or...
Bone Structure
Within the skeletal system, the structure of a bone, or osseous tissue, can be exemplified in a long bone, like the femur, where there are two types of osseous tissue: cortical and cancellous.
Normal Strain under Axial Loading
Normal strain under axial loading is an important concept in the field of mechanics of materials. Axial loading implies the application of a force along the axis of a material, like a column or bar. This force can either compress or stretch the material. In the context of axial loading, normal strain is the deformation experienced by the material in the direction of the loading force. It's calculated as the change in length divided by the original length of the material. This unitless ratio...

