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Environmental Controls I/IG
Lecture 20 Acoustics—Historical Overview Acoustical Design Acoustics Fundamentals
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Historic Overview
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Historic Overview Greek Theatre Open air Direct sound path
No sound reinforcement Minimal reverberation S: p. 775, F.18.17a
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Historic Overview 1st Century AD Vitruvius: “10 Books of Architecture”
Sound reinforcement Reverberation S: p. 775, F.18.17b
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Historic Overview Late 1700s-early 1800s
Acoustics developed as part of physics and applied mathematics Broad outlines not specific details
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Historic Overview 1800s 1856: Prof. Joseph Henry 1877: Lord Rayleigh
“Treatise on Acoustics Applied to Public Buildings” 1877: Lord Rayleigh “The Theory of Sound” 1895: Wallace Clement Sabine Fogg Art Museum,
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Historic Overview Buildings
1870: Der Grosse Saal der Gesellschaft der Musikfreunde, Vienna 1879: Central Music Hall, Chicago 1887: Chicago Auditorium, Chicago 1888: Concertgebouw, Amsterdam 1900: Boston Symphony Hall, Boston : None of note 1948: Royal Festival Hall, London 1961: Lincoln Center, New York
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Historic Overview By the 1920s Precise measurements became possible
Individual design and fabrication 1920s+ Radio, television, amplified sound/music, motion pictures fostered greater demand for analysis/design
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Historic Overview Today Research to improve conditions for
Industrial noise Hearing risks Construction noise Public health
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Acoustical Design
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Architect’s Role Source Path Receiver
slight major design primarily interest influence
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Acoustical Design “Proper acoustical planning
eliminates many acoustical problems before they are built” Lee Irvine
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Acoustical Design Relationships
Site Location Orientation Planning Internal Layout
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Site Match site to application Match application to site
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Site Factory: Close to RR/Hwy Seismic
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Site Rest Home: Traffic Noise Outdoor Use Contact/Isolation
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Site Concert Hall: Use building as isolator Distance from noise
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Location Take advantage of distance/barriers Distance
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Location Take advantage of distance/barriers Natural or Man-made Berm
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Location Take advantage of distance/barriers Acoustical Barriers
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Location Take advantage of distance/barriers Building
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Orientation Orient Building for Acoustical Advantage Playground School
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Orientation Orient Building for Acoustical Advantage
Parking Lot Factory Office Note: Sound is 3-dimensional, check overhead for flight paths
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Consider Acoustical Sensitivity of Activities
Planning Consider Acoustical Sensitivity of Activities Noisy Quiet Barrier
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Consider Acoustical Sensitivity of Activities
Planning Consider Acoustical Sensitivity of Activities Critical Non-Critical Noise
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Internal Layout Each room has needs that can be met by room layout
I: p.116 F.5-12
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Basic Acoustic Goals Provide adequate isolation
Provide appropriate acoustic environment Provide appropriate internal function Integrate 1-3 amongst themselves and into comprehensive architectural design
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Acoustics Fundamentals
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Sound Mechanical vibration, physical wave or series of pressure vibrations in an elastic medium Described in Hertz (cycles per second) Range of hearing: 20-20,000 hz
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Noise Any unwanted sound
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Sound Propagation Sound travels at different speeds through various media. Media Speed (C) Air: 1,130 fps Water: 4,625 fps Wood: 10,825 fps Steel: 16,000 fps
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Wavelength Distance between similar points on a successive wave
C=fλ or λ=C/f C=velocity (fps) f=frequency (hz) λ=wavelength (ft) Lower frequency: longer wavelength λ
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Sound Magnitude Sound Power (P) Sound Intensity (I)
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Sound Power Energy radiating from a point source in space.
Expressed as watts S: p. 740, F.17.9
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Sound power distributed over an area
Sound Intensity Sound power distributed over an area I=P/A I: sound (power) intensity, W/cm2 P: acoustic power, watts A: area (cm2)
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Level of sound relative to a base reference
Intensity Level Level of sound relative to a base reference “10 million million: one” S: p. 740, T.17.2
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Extreme range dictates the use of logarithms
Intensity Level Extreme range dictates the use of logarithms IL=10 log (I/I0) IL: intensity level (dB) I: intensity (W/cm2) I0: base intensity (10-16 W/cm2, hearing threshold) Log: logarithm base 10
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Intensity Level Scale Change
Changes are measured in decibels scale change subjective loudness 3 dB barely perceptible 6 dB perceptible 7 dB clearly perceptible Note: round off to nearest whole number
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Intensity Level—The Math
If IL1=60 dB and IL2=50dB, what is the total sound intensity? 1. Convert to intensity IL1=10 log (I1/I0) IL2=10 log (I2/I0) 60=10 log(I1/10-16) 50=10 log(I2/10-16) 6.0= log(I1/10-16) 5.0= log(I2/10-16) 106=I1/ =I2/10-16 I1= I2=10-11
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Intensity Level—The Math
If IL1=60 dB and IL2=50dB, what is the total sound intensity? 2. Add together I1+I2=1 x x 10-11 ITOT=11 x W/cm2
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Intensity Level—The Math
If IL1=60 dB and IL2=50dB, what is the total sound intensity? 3. Convert back to intensity ILTOT= 10 Log (ITOT/I0) ILTOT=10 Log (11 x )/10-16 ILTOT=10 (Log 11 + Log 105 ) ILTOT=10 ( ) = dB
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Intensity Level Add two 60 dB sources ΔdB=0, add 3 db to higher
IL=60+3=63 dB S: p. 743, F.17.11
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Sound Pressure Level Amount of sound in an enclosed space
SPL=10 log (p2/p02) SPL: sound pressure level (dB) p: pressure (Pa or μbar) p0: reference base pressure (20 μPa or 2E-4 μbar)
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Perceived Sound Dominant frequencies affect sound perception
S: p. 737, F.17.8
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Sound Meter—”A” Weighting
Sound meters that interpret human hearing use an “A” weighted scale dB becomes dBA
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