Seismic and Wind 1 of 3
Summary
TLDRThe script discusses a building's structural analysis in San Guillermo Isabella, referencing the NCSP 2015 for seismic and wind load calculations. It covers determining the nearest fault line, seismic source type, and near-source factors for earthquake resistance. For wind load, it details calculating risk category, basic wind speed, and topographic factors for a low-rise building. The process includes interpolating wind pressures for different zones and truss dimensions, ultimately computing design wind pressures and loads for structural components.
Takeaways
- 🏢 The building is located in San Guillermo Isabella and is being assessed according to the NSCP 2015 guidelines.
- 📏 The nearest fault line is measured to be 12 kilometers away from the building using a specific scale.
- 🌟 The seismic source type is classified as Type A, and the magnitude range is between 7 to 8.4.
- 🔍 The Near Source Factor 'Na' is determined to be 1, as the distance is greater than 10 kilometers.
- 🏗️ For wind load assessment, the building is categorized as a low-rise structure less than 18 meters in height.
- 📚 The risk category is determined as 'C' and the basic wind speed 'V' is identified as 290 kph from a map.
- 📈 Topographic and importance factors are assumed to be 1 for general flat terrain and standard occupancy category 4.
- 📐 The mean roof height 'h' is 10.7 meters, which is used to determine the wind load parameters.
- 🌪️ The net design wind pressure is calculated by interpolating values between wind speeds of 250 and 300 kph.
- 🔢 The effective area for truss and柏林(possibly a typo or misheard word, consider checking the transcript) is calculated using specific formulas.
- ⚙️ The wind forces for different zones are computed, taking into account the truss spacing and adjustment factors.
Q & A
What is the building location mentioned in the transcript?
-The building is located in San Guillermo, Isabella.
What is the purpose of Figure 208-2D from NSCP 2015?
-Figure 208-2D from NSCP 2015 is used to determine the Near Source Factor and the Seismic Source Type based on the building's location and the distance to the nearest fault line.
How is the Near Source Factor (N) determined in the transcript?
-The Near Source Factor (N) is determined based on the distance from the building to the nearest fault line, which is measured to be 12 kilometers, indicating a value of N as 1 since the distance is greater than 10 kilometers.
What seismic source type is identified for the building?
-The seismic source type identified for the building is Type A, based on the information provided in the transcript.
What is the process for determining the wind load parameters in the transcript?
-The process involves determining the risk category, basic wind speed, topographic factor, importance factor, mean roof height, and then using these parameters to calculate the net design wind pressure.
What is the basic wind speed (V) for the building location according to the transcript?
-The basic wind speed (V) for the building location is 290 kph, as determined from the map in Figure 207-A.5-1.
What is the topographic factor (Kjt) assumed for the building?
-The topographic factor (Kjt) is assumed to be equal to 1, which is for generally flat terrain.
How is the mean roof height (h) used in the calculation of wind load parameters?
-The mean roof height (h) is used to determine the wind load parameters by interpolating between the values provided in Figure 207-8.5-1 based on the roof height and exposure category.
What is the effective wind area for the truss and the Berlin in the transcript?
-The effective wind area for the truss is the minimum of 2.25 * 13.1 square meters or 9.5 square meters, while for the Berlin, it is calculated as the maximum of (2.25 / 3) * 2.25 * 0.8 square meters or 1.8 square meters.
How are the net design wind pressures (Pn) calculated for different zones in the transcript?
-The net design wind pressures (Pn) are calculated by interpolating between the wind pressures for areas of 1 square meter and 2 square meters at different wind speeds (250 and 300 kph), and then adjusting for the specific wind speed of 290 kph.
What is the final step in calculating the wind forces for the building components?
-The final step is to compute the loads for the components by multiplying the adjustment factor, the topographic factor, the net design wind pressure, and the component spacing.
Outlines
🏢 Building Location and Seismic Considerations
The script discusses the building's location in San Guillermo Isabella and references figure 208-2d from NSCP 2015. It addresses the measurement of the nearest fault line, which is 12 kilometers away, and the seismic source type 'A' with a magnitude range of 7 to 8.4. The near source factor 'a' is determined to be 1 due to the distance being greater than 10 kilometers. The near source factor 'b' is calculated through interpolation since the distance falls between 10 and 15 kilometers, resulting in a value of 1.12 for 'b'. The script also mentions wind load considerations for low-rise buildings, using simplified procedures from page 2-138 of NSCP 2015, and outlines steps to determine risk category, basic wind speed, and wind load parameters.
📐 Calculating Wind Load Parameters and Building Dimensions
This paragraph delves into the specifics of calculating wind load parameters, starting with the topographic factor 'kjt' assumed to be 1 for flat terrain. It then discusses the importer's factor for standard occupancy category four and the mean roof height 'h' as an input point. The script provides a method to interpolate the gust effect adjustment factor based on roof height and exposure category. It also identifies the building's dimensions, including the fronting wind dimension 'b', bottom chord length 'w', truss spacing 'l', and height of truss 'h'. The effective area for the truss and Berlin is computed, considering the truss spacing and Berlin spacing, leading to the calculation of the net design wind pressure.
🌪️ Determining Net Design Wind Pressure and Interpolation Methods
The script explains the process of determining the net design wind pressure by interpolating values between basic wind speeds of 250 and 300 km/h. It provides detailed steps for calculating windward and leeward pressures for different effective wind areas, considering the building's roof angle which ranges from 7 to 27 degrees. The script specifies the interpolation procedures for zones one, two, and three, and how to adjust these values for different wind speeds and effective wind areas. It also outlines the computation of wind forces for the building's components, such as trusses and Berlin, using the determined wind pressures and adjustment factors.
🔢 Final Computations for Wind Loads on Building Components
The final paragraph focuses on the computation of wind loads for the building's components, specifically the furlins, using the previously determined values for zones one, two, and three. It provides the equations and calculations for the wind forces, including the use of the adjustment factor, topographic factor, and net pressure. The script also discusses the computation of the area for the truss, taking into account different wind speeds and the truss angle. The paragraph concludes with the tabulation of computed loads for the furlins in each zone, highlighting the importance of accurate interpolation and calculation for structural design.
Mindmap
Keywords
💡San Guillermo Isabella
💡Etopoion
💡Fault Line
💡Seismic Source Type
💡Magnitude
💡Near Source Factor
💡Wind Load
💡Risk Category
💡Basic Wind Speed
💡Topographic Factor
💡Effective Wind Area
Highlights
Building located in San Guillermo Isabella, with specific focus on Figure 208-2D from NSC 2015.
Identification of the nearest fault line at a perpendicular distance of 12 kilometers using a music scale.
Determination of seismic source type A for magnitudes 7 to 8.4 from Table 2-8-4.
Calculation of the near source factor and A, with a distance greater than 10 kilometers indicating a value of 1.
Interpolation method used for near source factor B, with the distance between 10 and 15 kilometers.
Wind load considerations for low-rise buildings using simplified procedure from page 2-138 of NSC 2015.
Risk category determination for occupancy category I-4 as per Table 103-1 and Table 207-3.
Basic wind speed V determined using a map, with a value of 290 kph for the building location.
Topographic factor Kzt assumed to be 1 for generally flat terrain.
Importance factor I set to 1 for standard occupancy category 4.
Mean roof height H calculated as 10.7 meters, with specific attention to input points.
Interpolation of wind load parameters for roof height and exposure category C.
Identification of building dimensions for wind load calculations, including fronting wind dimension B.
Effective area computation for truss and Berlin based on minimum and maximum equations.
Determination of net design wind pressure with interpolation for wind speed and effective area.
Interpolation procedures for different wind speeds and zones for accurate wind load calculations.
Computation of wind forces for truss and Berlin, adjusting for specific factors and spacing.
Tabulation of wind loads for different zones, considering the unique characteristics of each.
Transcripts
our building is located in
san guillermo isabella so
let's go to figure 208-2d from
nscp 2015. so located in
san guillermo isabella let's say
etopoion
building location so measuring
perpendicularly
using this scale the nearest
fault line is at the po in music scale
let's say that is 12 kilometers second
from
nothing distance and then again for
nothing seismic source type
is type a so from
table 2 8-4
magnitude 7 to 8.4
magnitude next
we will determine now the near source
factor
and a so the closest distance is
12 kilometers or that is greater than 10
kilometers
so nothing
so i think n a is
one next is
near source factor and b so you'll
notice that
the distance is between 10 and 15 so we
will do ratio
and proportion or interpolation so from
one point two to one lumalum is now one
point twelve and i think
np
next is wind load i'm not in building
for a
less than 18 meters so we will use
low rise buildings component and
cladding
simplified procedure that is on page
2-138
of nscp 2015
so step one determine risk category
c table 103-1
so also you see
table 207-3 and i think occupancy
category i
4 and then step 2 determine the basic
wind speed v
now using this map figure 207
a dot 5-1 a and location phonon building
i nasa 290 kphd
and then step two uh
applicability race category c figure
207 a that five one a
comma b or c i'm adding
category i c at the top
and then step three we will determine
wind load parameters
we start with topographic factor
kjt we will assume
topographic factor kjt equal to
1 that is for generally
flat terrain
next is the importers factor i
uh
one that is for standard
occupancy with category
four at the bottom
and then our mean roof height h
is 10.7 min roof height
means the distance from the
uh middle of the truss height
down to the ground
so you'll notice that this is marked
red meaning input point
and then go from picking tonight
adjustment factor uh
based from this figure 2078.5-1
you'll notice that our main roof height
10.7 is between
10.5 and 12 and then
our exposure category is
c so we will be using this column
so fanta pattern i can see 10.5
and 12 liters of c so i'll interpolate
so from 1.45 to 1.49 and using
10.7 as your x-axis
and then a total of 1.45 you're going to
y axis
factor is 1.4
so that is by interpolation
nscp 2015 is based from ss7-10
so what are components and cladding
uncladding employee roofing sheets
and then component and poyon berlin's
head trusses so cladding and
aggregate
for our wind loads we will consider
only
and then finally we have zone three and
foreign
next we now
um identify the dimensions of our
building so uh building with
fronting wind so that is your b
so that is 13.5 meters so that
is the dimension fronting the wind
and then the bottom chord length or that
is w
that is 13.1 at the point w
and then truss spacing l that is two
point twenty five so
considering inputs
and then our berlin spacing is point
eight
and finally the height of thrust is two
point
two and then you will notice that the
mean group height h is from the
ground up to the mid height of
your truss now let's
compute the area effective of the truss
that is the minimum of two equations so
that is
lw or 9.5
square meters so we will compute 2.25
and 13.1 you will multiply that
um so that is
2.25 times 13.1
is 29.4675 so i'm gonna committing
nothing
i 9.5 square meters
and then for effective area for
berlin the computation is the maximum of
these two equations multiplied by
l so l all over 3
is 2.25 divided by 3 and then
s so
2.25 divided by 3
multiply this by
l 2.25
so 1.6875
and then we multiply s
0.8 and
our length 2.25 so that
is one point eight
square meters so yeah i'm gonna begin
again 1.8
square meters
okay next we now determine the
net design wind pressure
peanut so i'm
adding basic wind speed v
i 290 notice that 290
is between 250 and
300. again but the interpolation of
diode
so remember that we are
using zones considering zones one
two and three only so remember between
zone one
zone two so sides and zone three saw
corners so
and then anger nothing i
roof angle is
from seven to 27
degrees okay so entering zones my zone
one
then my zone two on my zone three
ethanol
effective wind period take note that the
effective wind
area is up to 9.5
square meters only
okay so marathon
so notice that 1.8 is between
one and two
and then um wind speed i
nasa 250 chaka
three hundred so i don't know nothing
okay so let's continue
so we will now do the interpolation
procedures so
so we have zone 1 250
okay so young area one
in one point one point nine yanyon
windward and
reward pressure
one point two it's about negative 1.9
this is spin ward and reward pressure so
mobile passenger
windward is 1.2
positive pressurian
itunes and then for
reward negative 1.9 meaning
it is suction next we now go to
two square meters like area we have
one point zero nine and negative
one point eighty five yen
okay so two one point zero nine and
negative
one point eight five so remember now you
are enough in i
1.8 so you do uh
interpolation again so you get 1.11 and
negative 1.56
and that's for 250
and now we go to 300 wind speed
so here you want we have
one point seventy twenty two cell
windward and negative
two point seven four here you want
now one square meters
next for two square meters
saw 300 in the wind speed you have
sevens of 1.57 and negative 2.66
okay next for 1.8
you do interpolation okay so you have
one point six
and negative two point sixty and one
point six
nine that is between one point seven and
one point seven
two and negative two point six eight is
between negative 2.66
and negative 2.74
now let's go to our output
wind speed now 290 so remember
290 is between 250 and 300.
next we will interpolate uh
this so windward area one for
290. this is taken from
one point two and one point seventy two
next atom among one point four seven
four
nangali nyan ditosa one point
zero nine chapati 1.57 so
this is windward area 2 then this is
also windward
area 2. so that's how you get 1.474
next d ties are negative two point five
seven two
this is interpolated between
negative one point nine square negative
two point seven four and then at all
negative two point four nine eight
that is interpolated between
uh one point eighty five negative
chapter negative
two point six six
and then from this
values uh from one point four seven
four to one point sixty six mug
interpolate tile
uh from one to two and i'm letting
x i one point eight makoku among ion c
one point five and then the interpolate
minimum
uh between negative two point four
nine eight and negative two point five
seven two
the patmos is one point eight ten c
negative two point fifty one so
one point five negative two point fifty
one
but this is only four zone 1
of wind speed 290. you do the same
procedure for
zone 2 okay for zone 2
this is zone 2 and you get 1.5 and
negative
4.19 you do the same procedure again for
zone 3 and you get 1.5 negative
6.27
next
um i think berlin is spacing i i know
0.8 meters and then our
adjustment factor is 1.455 and
our case 80 is one
after computing
all the wind forces we now tabulate them
here
so for zone one we have 1.5 and negative
two point fifty one okay
and then for zone two we have one point
five
and negative four point nine and for
zone three 3
1.5 and negative 6.27
so now we compute the loads for our
furlings so for zone 1 we have 1.749
uh that equation is
adjustment factor times kjt times
p net nine times s
okay so let's do that also that is equal
sign
times adjustment factor one point four
five five times k is eighteen of one
times p net nine ato and one point
five times spacing
s 0.8 then you press enter
yeah and then at an amount negative
2.96 that is equal to
1.455 again this time
we use negative 2.51
times uh
okay in case 80 times spacing at 0.8
okay so okay that's also how
you do for zone two and
zone three bucket hindi
highlight zone three
remember that zone 3
corners
1 and 2. so we will be using this
4 berlin loads
area computation for truss so we have
here
uh two equations that is the product of
lw and nine point five so component
minimum among two okay so
you multiply l and w
so that is 13.1 times 2.25 obviously
nothing high 9.5 square
meters so remember
that our wind speed is 290 so you have
to interpolate between
250 and 300
and then again our truss
angle is nice arrangement 7 to 27
degrees so
zones one two and three but
this time indiana
area why nine point five now
i think so we have here for
250 we have point eighty fives uh
windward and negative one point seventy
two
parasol leeward
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