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The element is divided into multiple segments.
In order to capture the spread of plastic zone in individual element, the beam element is divided along its length and over its cross section directions.
To simulate the inelastic behavior based on the concentrated plasticity approximation, the proposed element is divided into two end fiber hinge segments and an interior elastic segment.
To discretise the inviscid component of the equations, each element is divided in sub-elements over which we compute a high order residual defined as the integral of the inviscid fluxes on the boundary of the sub-element.
According to the number of vertex, each element is divided into sub-elements and then mass balance equations for each component are integrated along each interface of these sub-elements.
According to the number of vertices, each element is divided into sub-elements and then mass balance equations for each component are integrated along each interface of the sub-elements.
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First, electrons shared by two atoms of the same element are divided equally; accordingly, elements are always in oxidation state of 0, regardless of their allotropic form (allotropic refers to the phenomenon of an element's having two or more forms; e.g., carbon can exist as diamond or graphite and in both cases is in the 0 oxidation state).
In order to do nonlinear dynamic analysis, each element was divided into ten parts.
To do nonlinear dynamic analysis by means of Opensees, each element was divided into ten parts (McKenna et al. 2000).
The data for each element was divided into quartiles and the Inter Quartile Range (IQR), the upper and lower bounds of the middle two quartiles, was determined.
The Elements is divided, in turn, into a Transcendental Aesthetic, a Transcendental Analytic, and a Transcendental Dialectic.
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