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Develops and applies scaling laws and the methods of continuum mechanics to biomechanical phenomena over a range of length scales.
This course develops and applies scaling laws and the methods of continuum mechanics to biomechanical phenomena over a range of length scales.
This is a theory based on the methods of continuum damage mechanics, fracture mechanics and the concept of plastic hinge.
Relationships between the material composition and effective properties of the composite are calculated by employing several methods of continuum micromechanics.
The approximate procedures cover the methods of continuum shell analogy and finite element model (FEM) linear buckling analysis with the use of column buckling concept.
Second, the methods of continuum electrostatics are used to characterize the energetic contribution of each residue in a protein to the binding of its substrate.
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In 1993, Kiguradze and Chanturia [1] introduced the theory of asymptotic properties of solutions of nonautonomous ordinary differential equations as a method of continuum calculi.
The proposed method of using continuum modes as basis for model order reduction leads to substantial computational saving while maintaining good accuracy.
Previous research has shown that the application of residual Monte Carlo methods to the solution of continuum equations, such as the radiation transport equation, is problematic for all but the simplest of cases.
Deviating from the prevalent practice of basing a sermon on the Gospel lesson of a particular Sunday, Zwingli, using Erasmus' New Testament as a guide, began to read through the Gospel of Matthew, giving his interpretation during the sermon, known as the method of lectio continua.
This chapter introduces several correlative ICM methods for the topology optimization of continuum structures, including the solid-void combined element method, the integration of constraints method, the parabolic aggregation function method, and the high-quality approximation of the step function method.
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