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This would enable us to highlight the appropriate spatial boundaries for studying these processes.
Elucidating diversity patterns has wide-ranging applications, from identification of appropriate spatial boundaries for studying mechanisms that generate and maintain biodiversity, to predictions of how local and regional environmental changes will affect diversity at different levels of organization.
Indeed, this approach not only helped to identify a site where non-random processes interact and disproportionately differentiate the overall diversity, but it also enabled us to highlight the appropriate spatial boundaries for studying the mechanisms that may decrease coral diversity.
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The new FSB container was found to provide satisfactory boundary conditions for studying complex Soil Structure-Interaction problemSoil Structure-Interactionabling researchers to visualize deformations of the soil and buried structures during shaking.
These together define the boundaries for study, both regarding the implications of chimerism as well as its ultimate molecular and evolutionary origins.
A variational theorem is presented which may be used as a basis for developing the equations of motion and the boundary conditions appropriate for studying the vibrational behavior of flexible bodied systems and the surrounding acoustic medium.
Knowledge of species boundaries is a prerequisite for studying intraspecific population dynamics [ 33], and through several molecular systematics studies, the phylogenetic diversity of clinical fusaria has been elucidated [ 22- 24].
The immersed boundary method (IBM) is an effective method for studying complex boundary.
These operators provide a useful tool for studying boundary value problems for the quaternionic Hermitian system.
The method for studying boundary-placement accuracy limits in e-beam lithography using the simplex algorithm is described in the chapter as well.
For regular Sturm-Liouville operators defined on ((a,b)), in [3], Kong et al. clarified the natural geometric structure on the space of complex boundary conditions, which provides the basis for studying the dependence of Sturm-Liouville eigenvalues on boundary conditions.
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