irrgularities
TRANSCRIPT
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Configurational Problems in
PreliminaryDesign of Structural System
Structural configuration system has played a vital role in catastropheduring earthquake
IS 1893 (Part 1): 2002 recommended configuration systems in Section 7for the better performance of RC buildings during earthquakes.
Building configurations - regular or irregular
Regular building configurations are almost symmetrical (in plan andelevation) about the axes and have uniform distribution of the lateral force-resisting structures such that, it provides a continuous load path for both
gravity and lateral loads
A building that lacks symmetry and has discontinuity in geometry, mass, orload resisting elements is called irregular. These irregularities may causeinterruption of force flow and stress concentrations. Asymmetricalarrangements of mass and stiffness elements may cause a large torsionalforce (where the centre of mass does not coincide with the centre of rigidity)
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Irregularities in Structural Systems
Section 7 of IS 1893 (Part 1): 2002 enlists the irregularity in buildingconfiguration system
These irregularities are categorised in two types
Vertical irregularities referring to sudden change of strength, stiffness,geometry and mass results in irregular distribution of forces and/or
deformation over the height of building and
Horizontal irregularities which refer to asymmetrical plan shapes (e.g. L-, T-,U-, F-) or discontinuities in the horizontal resisting elements (diaphragms) suchas cut-outs, large openings, re-entrant corners and other abrupt changes
resulting in torsion, diaphragm deformations, stress concentration
Note: There are numerous examples enlisted in the damage report ofpast earthquakes in which the cause of failure of multi-storied reinforced
concrete buildings is irregularities in configurations systemof 28 3
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Vertical Irregularities
Vertical Discontinuities in Load Path/ Load Transfer
Load path: earthquake forces, which originate in all the elements ofthe building, are delivered through structural connections to horizontal
diaphragms. The diaphragms distribute these forces to vertical
resisting components such as columns, shear walls, frames and other
vertical elements in the structural system which transfer the forces into
the foundation. The diaphragms must have adequate stiffness to
transmitting these forces.
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Vertical Irregularities
Seismic forces on the elements ofshear wall building system
Load path:
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Examples of Failure due to Vertical Irregularities
Floating box construction in residentialbuilding in Ahemedabad, India
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Examples of Failure due to Vertical Irregularities
Discontinuous shear wall
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Irregularity in Strength and Stiffness: Weak
and Soft Storey
A weak storey is defined as one in which the storeys lateral strength is
less than 80 percent of that in the storey above
A soft storey is one in which the lateral stiffness is less than 70% of that
in the storey immediately above or less than 80% of the combined stiffnessof the three stories above,
This discontinuity is caused by of lesser strength, or increased flexibility,
the structure results in extreme deflections in the first storey of the
structure, which, in turn results in concentration of forces at the secondstorey connections. The result is a concentration of inelastic action.
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Examples of Failure due to Vertical Irregularities
Stiffness irregularities - soft storey
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Examples of Failure due to Vertical Irregularities
(a) Design earthquake spectral acceleration
(Sa) versus period (Tn)
(a)
Stiffness irregularities - soft storey
(b)
(b) Design earthquake spectral displacement
(Sd) versus time period (Tn)
It is also recognised that this type of failure results from the combination of
several other unfavourable reasons, such as torsion, excessive mass on
upper floors, P-( effects and lack of ductility in the bottom storey.of 28 10
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Examples of Failure due to Irregularity in Strength
and Stiffness
(a) Apollo Apartment at Ahmedabad, ground
floor was completely collapsed
(a)
Soft storey failures in reinforcedconcrete buildings
(b)
(b) A weakstorey mechanism developed in thebottom storey of five storey building under construction during Kocaeli, Turkey earthquake,1999
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Mass Irregularities
Mass irregularities are considered to exist where the effective mass of anystorey is more than 200% of the effective mass of an adjacent storey
Mass irregularity in building
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Mass Irregularities
Excess mass can lead to increase in lateral inertial forces, reduced ductility
of vertical load resisting elements, and increased tendency towards
collapse due to P-delta effect
Irregularity of mass distribution in vertical and horizontal planes can result
in irregular responses and complex dynamics
The characteristic-swaying mode of a building during an earthquake
implies that masses placed in the upper stories of building produce
considerably more unfavourable effects than masses placed lower down
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Mass Irregularities
The centre of gravity of lateral forces is shifted above the base in the case
of heavy masses in upper floors resulting in large bending moments
M
assive roofs and heavy plant rooms at high level are therefore to bediscouraged where possible
Where mass irregularities exist, check the lateral-force resisting elements
using a dynamic analysis for a more realistic lateral load distribution of the
base shear
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Examples of Failure due to Mass Irregularities
Failure in reinforced concrete buildings due to structural irregularity: Totalcollapse of half portion of A-Block ofMansi Complex
Mass irregularity in building
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Vertical Geometric Irregularity
Vertical Geometric Irregularity
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Examples of Failure due to Vertical Geometric
Irregularity
Failure of a setback building along aplane of weakness in Kobe earthquake,1995
The general solution of a setback problem is total seismic separation in plan
through separation section, so that portions of the building are free to vibrate
independently. When the building is not separated, check the lateral-force-
resisting elements using a dynamic analysis.
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Proximity of Adjacent Building
Pounding damage caused by hitting each other of two buildings
constructed in close proximity
Pounding may result in irregular response of adjacent buildings of different
heights due to different dynamic characteristics.
(a) Anand building, Bhuj, damage resultingfrom pounding in Bhuj earthquake, 2001
(a) (b)
(b) Pounding between a six storey building anda two storey building in Kocaeli, Turkey
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Plan Configuration Problems
The lateral-force-resisting elements should be a well-balanced system that
is not subjected to significant torsion. Significant torsion will be taken as
any condition where the distance between the storey centre of rigidity and
storey centre of mass is greater than 20% of the width of the structure ineither major plan dimension..
Torsion irregularities with stiff diaphragm
Torsion Irregularities
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Examples of Failure due to Torsional Irregularities
(a) Unbalanced location of perimeter wall
leading to severe to torsional forces and
near collapse in Alaska earthquake, 1964
(a) (b)
(b) Torsional collapse of a building inMexico
city, 1985
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Re-entrant Corners
The re-entrant; lack of continuity or inside corner is the common
characteristic of overall building configurations that, in plan, assume theshape of an L, T, H, +, or combination of these shapes occurs due to lack
of tensile capacity and force concentration
According to IS 1893 (Part 1): 2002, plan configurations of a structure and
its lateral force resisting system contain re-entrant corners, where bothprojections of the structure beyond the re-entrant corner are greater than
15% of its plan dimension in the given direction
The re-entrant corners of the buildings are subjected to two types of
problems
First is that they tend to produce variations of rigidity, and hence differential
motions between different parts of the building, resulting in a local stress
concentration at the notch of the re-entrant corner. Second problem is
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Re-entrant Corners
Example of buildings with planirregularities
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Examples of Failure due to Re-entrant Corners
Damage concentrated at the intersection oftwo wings of an L-shaped school, Alaskaearthquake, 1964
To avoid this type of damage, either provide a separation joint
between two wings of buildings or tie the building together strongly in
the system of stress concentration and locate resistance elements to
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Nonparallel Systems
Non-parallel system
The vertical load resisting elements are not parallel or symmetrical about the
major orthogonal axes of the lateral-force resisting system
This condition results in a high probability of torsional forces under a groundmotion, because the centre of mass and resistance does not coincide
This problem is often exaggerated in the triangular or wedge shaped buildings
resulting from street inter-sections at an acute angle. The narrower portion of the
building will tend to be more flexible than the wider ones, which will increase the
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Examples of Failure due to Non-parallel System
Distortion in wedge shaped building, Mexicocity, 1985
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Diaphragm Discontinuity
The diaphragm is a horizontal resistance element that transfers forces between
vertical resistance elements
The diaphragm discontinuity may occur with abrupt variations in stiffness,
including those having cut-out or open areas greater than 50% of the gross
enclosed diaphragm area, or change in effective diaphragm stiffness of more than
50 % from one storey to the next
(a) Diaphragm discontinuity
(a) (b)
(b) Failure resulting from diaphragm flexibility in
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Summary and Recommendations
The multi-storeyed reinforced concrete buildings with verticalirregularities like soft storey, mass irregularities, floating box constructionshould be designed on the basis of dynamic analysis and inelastic
design
The proper effect of these irregularities can be accounted by 3Dmathematical modelling of the building and dynamic analysis
The ductility provisions are most important in such situations
More care is necessary at the time of planning for reducing irregularities
The torsional effects in a building can be minimised by proper location ofvertical resisting elements and mass distribution
Shear walls should be employed for increasing stiffness wherenecessary and be uniformly distributed in both principal directions.
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