Definition:
Design and construction of
artificial infrastructure on the lines of biomimicking principles
requires the development of highly advanced structural systems which has the
qualities of aesthetic expression, structural efficiency and most importantly geometric
versatility. Diagrids, the latest mutation of tubular structures, have an
optimum combination of the above qualities.
The Diagrids are perimeter
structural configurations characterized by a narrow grid of diagonal members
which are involved both in gravity and in lateral load resistance. Diagonalized
applications of structural steel members for providing efficient solutions both
in terms of strength and stiffness are not new ,however nowadays a
renewed interest in and a widespread application of diagrid is registered with
reference to large span and high rise buildings, particularly when they are
characterized by complex geometries and curved shapes, sometimes by completely
free forms.
Module Geometry:
Diagrid structures, like all
the tubular configurations, utilize the overall building plan dimension for
counteracting overturning moment and providing flexural rigidity through axial
action in the diagonals, which acts as inclined columns; however, this
potential bending efficiency of tubular configuration is never fully
achievable, due to shear deformations that arise in the building
"webs"; with this regard, diagrid systems, which provide shear
resistance and rigidity by means of axial action in the diagonal members,
rather than bending moment in beams and columns, allows for a nearly full
exploitation of the theoretical bending resistance.
Being the diagrid a
triangulated configuration of structural members, the geometry of the single
module plays a major role in the internal axial force distribution, as well as
in conferring global shear and bending rigidity to the building structure.
While a module angle equal to 35° ensures the maximum shear rigidity to
the diagrid system, the maximum engagement of diagonal members for bending
stiffness corresponds to an angle value of 90°, i.e. vertical columns. Thus in
diagrid systems, where vertical columns are completely eliminated and both
shear and bending stiffness must be provided by diagonals, a balance between
this two conflicting requirements should be searched for defining the optimal
angle of the diagrid module. Usually Isosceles triangular geometry is
used.
Optimal Angle:
As in the
diagrids, diagonals carry both shear and moment. Thus, the optimal angle
of diagonals is highly dependent upon the building height. Since
the optimal angle of the columns for maximum bendingrigidity is 90
degrees and that of the diagonals for maximum shear rigidity is about 35
degrees, it isexpected that the optimal angle of diagonal members for diagrid
structures will fall between these angles and as the building height
increases, the optimal angle also increases. Usually adopted range is 60
-70 degree.
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