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    ASTM C623-1992(2015) Standard Test Method for Youngs Modulus Shear Modulus and Poissons Ratio for Glass and Glass-Ceramics by Resonance《采用共振法的玻璃和玻璃陶瓷扬氏模量 剪切模量和泊松比的标准试验方法》.pdf

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    ASTM C623-1992(2015) Standard Test Method for Youngs Modulus Shear Modulus and Poissons Ratio for Glass and Glass-Ceramics by Resonance《采用共振法的玻璃和玻璃陶瓷扬氏模量 剪切模量和泊松比的标准试验方法》.pdf

    1、Designation: C623 92 (Reapproved 2015)Standard Test Method forYoungs Modulus, Shear Modulus, and Poissons Ratio forGlass and Glass-Ceramics by Resonance1This standard is issued under the fixed designation C623; the number immediately following the designation indicates the year oforiginal adoption o

    2、r, in the case of revision, the year of last revision. A number in parentheses indicates the year of last reapproval. Asuperscript epsilon () indicates an editorial change since the last revision or reapproval.1. Scope1.1 This test method covers the determination of the elasticproperties of glass an

    3、d glass-ceramic materials. Specimens ofthese materials possess specific mechanical resonance frequen-cies which are defined by the elastic moduli, density, andgeometry of the test specimen. Therefore the elastic propertiesof a material can be computed if the geometry, density, andmechanical resonanc

    4、e frequencies of a suitable test specimenof that material can be measured. Youngs modulus is deter-mined using the resonance frequency in the flexural mode ofvibration. The shear modulus, or modulus of rigidity, is foundusing torsional resonance vibrations. Youngs modulus andshear modulus are used t

    5、o compute Poissons ratio, the factorof lateral contraction.1.2 All glass and glass-ceramic materials that are elastic,homogeneous, and isotropic may be tested by this test method.2The test method is not satisfactory for specimens that havecracks or voids that represent inhomogeneities in the materia

    6、l;neither is it satisfactory when these materials cannot beprepared in a suitable geometry.NOTE 1Elastic here means that an application of stress within theelastic limit of that material making up the body being stressed will causean instantaneous and uniform deformation, which will cease upon remov

    7、alof the stress, with the body returning instantly to its original size and shapewithout an energy loss. Glass and glass-ceramic materials conform to thisdefinition well enough that this test is meaningful.NOTE 2Isotropic means that the elastic properties are the same in alldirections in the materia

    8、l. Glass is isotropic and glass-ceramics are usuallyso on a macroscopic scale, because of random distribution and orientationof crystallites.1.3 A cryogenic cabinet and high-temperature furnace aredescribed for measuring the elastic moduli as a function oftemperature from 195 to 1200C.1.4 Modificati

    9、on of the test for use in quality control ispossible. A range of acceptable resonance frequencies isdetermined for a piece with a particular geometry and density.Any specimen with a frequency response falling outside thisfrequency range is rejected. The actual modulus of each pieceneed not be determ

    10、ined as long as the limits of the selectedfrequency range are known to include the resonance frequencythat the piece must possess if its geometry and density arewithin specified tolerances.1.5 The values stated in SI units are to be regarded asstandard. No other units of measurement are included in

    11、thisstandard.1.6 This standard does not purport to address all of thesafety concerns, if any, associated with its use. It is theresponsibility of the user of this standard to establish appro-priate safety and health practices and determine the applica-bility of regulatory limitations prior to use.2.

    12、 Summary of Test Method2.1 This test method measures the resonance frequencies oftest bars of suitable geometry by exciting them at continuouslyvariable frequencies. Mechanical excitation of the specimen isprovided through use of a transducer that transforms an initialelectrical signal into a mechan

    13、ical vibration. Another trans-ducer senses the resulting mechanical vibrations of the speci-men and transforms them into an electrical signal that can bedisplayed on the screen of an oscilloscope to detect resonance.The reasonance frequencies, the dimensions, and the mass ofthe specimen are used to

    14、calculate Youngs modulus and theshear modulus.3. Significance and Use3.1 This test system has advantages in certain respects overthe use of static loading systems in the measurement of glassand glass-ceramics:3.1.1 Only minute stresses are applied to the specimen, thusminimizing the possibility of f

    15、racture.3.1.2 The period of time during which stress is applied andremoved is of the order of hundreds of microseconds, makingit feasible to perform measurements at temperatures wheredelayed elastic and creep effects proceed on a much-shortenedtime scale, as in the transformation range of glass, for

    16、 instance.1This test method is under the jurisdiction of ASTM Committee C14 on Glassand Glass Products and is the direct responsibility of Subcommittee C14.04 onPhysical and Mechanical Properties.Current edition approved May 1, 2015. Published May 2015. Originallyapproved in 1969. Last previous edit

    17、ion approved in 2010 as C623 92 (2010).DOI: 10.1520/C0623-92R15.2Spinner, S., and Tefft, W. E., “A Method for Determining MechanicalResonance Frequencies and for Calculating Elastic Moduli from TheseFrequencies,” Proceedings, ASTM, 1961, pp. 12211238.Copyright ASTM International, 100 Barr Harbor Dri

    18、ve, PO Box C700, West Conshohocken, PA 19428-2959. United States13.2 The test is suitable for detecting whether a materialmeets specifications, if cognizance is given to one importantfact: glass and glass-ceramic materials are sensitive to thermalhistory. Therefore the thermal history of a test spec

    19、imen mustbe known before the moduli can be considered in terms ofspecified values. Material specifications should include aspecific thermal treatment for all test specimens.4. Apparatus4.1 The test apparatus is shown in Fig. 1. It consists of avariable-frequency audio oscillator, used to generate a

    20、sinusoi-dal voltage, and a power amplifier and suitable transducer toconvert the electrical signal to a mechanical driving vibration.A frequency meter monitors the audio oscillator output toprovide an accurate frequency determination. A suitablesuspension-coupling system cradles the test specimen, a

    21、ndanother transducer acts to detect mechanical resonance in thespecimen and to convert it into an electrical signal which ispassed through an amplifier and displayed on the vertical platesof an oscilloscope. If a Lissajous figure is desired, the output ofthe oscillator is also coupled to the horizon

    22、tal plates of theoscilloscope. If temperature-dependent data are desired, asuitable furnace or cryogenic chamber is used. Details of theequipment are as follows:4.2 Audio Oscillator, having a continuously variable fre-quency output from about 100 Hz to at least 20 kHz. Frequencydrift shall not excee

    23、d 1 Hz/min for any given setting.4.3 Audio Amplifier, having a power output sufficient toensure that the type of transducer used can excite any specimenthe mass of which falls within a specified range.4.4 TransducersTwo are required: one used as a drivermay be a speaker of the tweeter type or a magn

    24、etic cutting heador other similar device, depending on the type of couplingchosen for use between the transducer and the specimen. Theother transducer, used as a detector, may be a crystal ormagnetic reluctance type of phonograph cartridge.Acapacitivepickup may be used if desired. The frequency resp

    25、onse of thetransducer shall be as good as possible with at least a 6.5 kHzbandwidth before 3-dB power loss occurs.4.5 Power Amplifier, in the detector circuit shall be imped-ance matched with the type of detector transducer selected andshall serve as a prescope amplifier.4.6 Cathode-Ray Oscilloscope

    26、, shall be any model suitablefor general laboratory work.4.7 Frequency Counter, shall be able to measure frequenciesto within 61 Hz.4.8 If data at elevated temperature are desired, a furnaceshall be used that is capable of controlled heating and cooling.It shall have a specimen zone 180 mm in length

    27、, which will beuniform in temperature within 65C throughout the range oftemperatures encountered in testing.4.9 For data at cryogenic temperatures, any chamber shallsuffice that shall be capable of controlled heating, frost-free,and uniform in temperature within 65C over the length of thespecimen at

    28、 any selected temperature. A suitable cryogenicchamber3is shown in Fig. 2.4.10 Any method of specimen suspension shall be used thatshall be adequate for the temperatures encountered in testingand that shall allow the specimen to vibrate without significant3Smith, R. E., and Hagy, H. E., “A Low Tempe

    29、rature Sonic ResonanceApparatus for Determining Elastic Properties of Solids,” Internal Report 2195,Corning Glass Works, April, 1961.FIG. 1 Block Diagram of ApparatusC623 92 (2015)2restriction. Common cotton thread, silica glass fiber thread,Nichrome, or platinum wire may be used. If metal wiresuspe

    30、nsion is used in the furnace, coupling characteristics willbe improved if, outside the temperature zone, the wire iscoupled to cotton thread and the thread is coupled to thetransducer. If specimen supports of other than the suspensiontype are used, they shall meet the same general specifications.5.

    31、Test Specimen5.1 The specimens shall be prepared so that they are eitherrectangular or circular in cross section. Either geometry can beused to measure both Youngs modulus and shear modulus.However, great experimental difficulties in obtaining torsionalresonance frequencies for a cylindrical specime

    32、n usually pre-clude its use in determining shear modulus, although theequations for computing shear modulus with a cylindricalspecimen are both simpler and more accurate than those usedwith a prismatic bar.5.2 Resonance frequencies for a given specimen are func-tions of the bar dimensions as well as

    33、 its density and modulus;therefore, dimensions should be selected with this relationshipin mind. Selection of size shall be made so that, for anestimated modulus, the resonance frequencies measured willfall within the range of frequency response of the transducersused. Representative values of Young

    34、s modulus are70104kgfcm2(69 GPa) for glass and 100 104kgfcm2(98 GPa) for glass-ceramics. Recommended specimen sizes are120 by 25 by 3 mm for bars of rectangular cross section, and120 by 4 mm for those of circular cross section. Thesespecimen sizes should produce a fundamental flexural reso-nance fre

    35、quency in the range from 1000 to 2000 Hz. Speci-mens shall have a minimum mass of5gtoavoid couplingeffects; any size of specimen that has a suitable length-to-crosssection ratio in terms of frequency response and meets the massminimum may be used. Maximum specimen size and mass aredetermined primari

    36、ly by the test systems energy and spacecapabilities.5.3 Specimens shall be finished using a fine grind 400-gritor smaller. All surfaces shall be flat and opposite surfaces shallbe parallel within 0.02 mm.6. Procedure6.1 Procedure ARoom Temperature TestingPosition thespecimen properly (see Figs. 3 an

    37、d 4). Activate the equipmentso that power adequate to excite the specimen is delivered tothe driving transducer. Set the gain of the detector circuit highenough to detect vibration in the specimen and to display it onthe oscilloscope screen with sufficient amplitude to measureaccurately the frequenc

    38、y at which the signal amplitude ismaximized. Adjust the oscilloscope so that a sharply definedhorizontal baseline exists when the specimen is not excited.Scan frequencies with the audio oscillator until specimenresonance is indicated by a sinusoidal pattern of maximumamplitude on the oscilloscope. F

    39、ind the fundamental mode ofvibration in flexure, then find the first overtone in flexture(Note 3). Establish definitely the fundamental flexural mode bypositioning the detector at the appropriate nodal position of thespecimen (see Fig. 5). At this point the amplitude of theresonance signal will decr

    40、ease to zero. The ratio of the firstovertone frequency to the fundamental frequency will beapproximately 2.70 to 2.75. If a determination of the shearmodulus is to be made, offset the coupling to the transducers sothat the torsional mode of vibration may be detected (see Fig.3). Find the fundamental

    41、 resonance vibration in this mode.Identify the torsional mode by centering the detector with1Cylindrical glass jar2Glass wool3Plastic foam4Vacuum jar5Heater disk6Copper plate7Thermocouple8Sample9Suspension wires10Fill port for liquidFIG. 2 Detail Drawing of Suitable Cryogenic ChamberFIG. 3 Specimen

    42、Positioned for Measurement of Flexural andTorsional Resonance Frequencies Using Thread or Wire Suspen-sionC623 92 (2015)3respect to the width of the specimen and observing that theamplitude of the resonance signal decreases to zero; if it doesnot, the signal is an overtone of flexure or a spurious f

    43、requencygenerated elsewhere in the system. Dimensions and weight ofthe specimen may be measured before or after the test.Measure the dimensions with a micrometer caliper capable ofan accuracy of 60.01 mm; measure the weight with a balancecapable of 610 mg accuracy.NOTE 3It is recommended that the fi

    44、rst overtone in flexure bedetermined for both rectangular and cylindrical specimens. This is usefulin establishing the proper identification of the fundamental, particularlywhen spurious frequencies inherent in the system interfere (as, forexample, when greater excitation power and detection sensiti

    45、vity arerequired for work with a specimen that has a poor response).The fundamental and overtone are properly identified by showing them tobe in the correct numerical ratio, and by demonstrating the properlocations of the nodes for each. Spinner and Tefft recommended usingonly the fundamental in fle

    46、xure when computing Youngs modulus for arectangular bar because of the approximate nature of Picketts theory.However, for the nominal size of bar specified, the values of Youngsmodulus computed using Eq 1 and Eq 2 will agree within 1 %. When thecorrection factor, T2, is greater than 2 %, Eq 2 should

    47、 not be used.6.2 Procedure BElevated Temperature TestingDetermine the mass, dimensions, and frequencies at roomtemperature in air as outlined in 6.1. Place the specimen in thefurnace and adjust the driver-detector system so that all thefrequencies to be measured can be detected without furtheradjust

    48、ment. Determine the resonant frequencies at room tem-perature in the furnace cavity with the furnace doors closed,and so forth, as will be the case at elevated temperatures. Heatthe furnace at a controlled rate that does not exceed 150C/h.Take data at 25 intervals or at 15 min intervals as dictated

    49、byheating rate and specimen composition. Follow the change inresonance frequencies with time closely to avoid losing theidentity of each frequency. (The overtone in flexure and thefundamental in torsion may be difficult to differentiate if notfollowed closely; spurious frequencies inherent in the systemmay also appear at temperatures above 600C using certaintypes of suspensions, particularly wire.) If desired, data mayalso be taken on cooling; it must be remembered, however, thathigh temperatures may damage the specimen, by seriouswarping


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