DIN 53483-1-1969 Testing of Insulating Materials Determination of Dielectric Properties Definitions General Information《绝缘材料的检验 介电性能的测定 定义、一般信息》.pdf
《DIN 53483-1-1969 Testing of Insulating Materials Determination of Dielectric Properties Definitions General Information《绝缘材料的检验 介电性能的测定 定义、一般信息》.pdf》由会员分享,可在线阅读,更多相关《DIN 53483-1-1969 Testing of Insulating Materials Determination of Dielectric Properties Definitions General Information《绝缘材料的检验 介电性能的测定 定义、一般信息》.pdf(4页珍藏版)》请在麦多课文档分享上搜索。
1、DEUTSCHE NORMEN July 15 UDC 621.315.61 : 620.1 : 621.317.335.3 : 621.317.374 I OIN ,inverkauf der Normbliter dureh Beuth-Vertrieb GmbH, Berlin 30 und Kln Dm 53483 B1.1 engl. Preisgr Bestimmung der dielektrischen Eigenschaften; Begriffe, Allgemeine Angaben For connection with IEC Publication 250-1968
2、, see Explanations. This Standard hae been com iled as a result of co-operation between the German Standards Association (DNA) and the society of German Electrical.Engineers (VDE) represented on the joint DNA/VDE Committee “Dielectric Neasurements“ and it agrees in subject matter wlth DE Specificati
3、on VDE 0303 Part 4, jointly with DIN 53483 Sheet 2 and Sheet 3. The following also belong to this Standard: DIN 5p83 Sheet 2 DIN 53483 Sheet 3 Testing of insulating materials, determination of dielectric properties; testing at standard frequencies 50 He, I IrHz, I MBz -; measuring cells for liquids
4、for frequencies up to 100 me Purther sheets are in course of preparation. Contents Page 1. Scope . 1 2. Definitions . 2 3. Sampling . 3 4. Treatment of specimens 3 5. Test procedure 3 6. Evaluation 3 7. Test report 3 1. ScoDe miis Standard covers the determination of relative permittivity (DZ) Er di
5、electric loss factor tan 6 ana loss index (DV) &; of insulating materials to which sinusoidal a.c. voltages are applied. N o t e : physical factors such as frequency, electric field strength, temperature, moisture, mechanical stre68, ionizing radiation, homogeneity and isotropy. With inhomogeneous a
6、nd anisotropic materials in particular, a discrepancy between the preferred orientation in relation to the direction of the electric test field strength Bay lead to difference6 in the results. For these reasons, testing of the dielectric properties of insulating materiale should agree with the condi
7、tions in actual service. In addition, recording of the frequency or temperature dependence of the relative permittivity and of the dielectric loss factor or loss index in particular can provide information concerning the chemical and physical structure of the insulating material. Measurement6 at spe
8、cified frequencies and subject to agreed treatment of the Specimens can be undertaken for checking compliance with given dielectric profierties (e.g. type ratings). The preferred frequencies are 50 ifs, 1 kHz and 1 NEZ. The dielectric properties of insulating materials depend on a variety of externa
9、l and internal Continued on pagee 2 and 3 Explanations on page 4 Page 2 DIN 53483 Sheet I 2. Definitions The English translations of the denominatione are not part of the content of this Standard. 2.1. The ratio of the capacitance uhere c Le the velocity of light and f is the frequency), and in whic
10、h the space between the electrodes is entirely and exclusively filled with the insulating material in question, to the capacitance CO of the empty electrode configuration in vacuum: r e 1 a t i v e p e r m i t t i v i t y Er of an insulating material is the N o t e permittivity the velocity 5 propag
11、ation of a plane electro-magnetic wave of the same frequency in vacuum to that in the insulating material in question: 1: In the microwave region, the above definition can be replaced by the following: The relative of an (infinitely-extending, loss-free) insulating material is the square of the rati
12、o of Where: co c N 0 t e ambient air is 1.00058, so that the capacitance Co of the electrode configuration in air can be used to determine the relative permittivity of insulating materials with sufficient accuracy. The relative permittivity thus shows, with an adequate degree of accuracy, by how muc
13、h the capacitance C, of a capacitor with a dielectric exceeds the capacitance CO of the same capacitor with air. 2.2. The p e r m i t t i v i t y (see DIN 1357: which gives 8.854 19 IO-* l?/3. N o t e : permittivity of empty space Lo: 2.3. The d i e 1 e c t r i c 1 o s s f a c t o r the tangent of t
14、he lose angle 5 by which the phase difference between current and voltage in the capacitor variates from 5 when the dielectric of the capacitor consists exclusively of the insulating material. li o t e 1 : For measurement of the dielectric losa factor, the current and voltage are assumed to be sinus
15、oidal. Their harmonic content must not exceed 1 56. No t e difference between current and voltage presents difficulty. In such cases the above definition of the dielectric loss factor tan 6 can generally be replaced by the following: the dielectric loss factor of a volume (e.g. OP the insulating mat
16、erial) is 2Ttimes the ratio of the average electrical energy converted into heat in this volume in one-half-cycle to the average electrical energy stored reversibly therein. The reciprocal of the dielectric loss factor tan6is designated as the “Quality“ or “Q“. is the velocity of propagation of the
17、plane electro-magnetic wave in vacuum (wavelength 8,) is the velocity of propagation of the plane electro-magnetic wave in the insulating material (wavelength Ac). 2: At room temperature and under normal atmospheric pressure, the relative permittivity of the of emp space Co (electric constant) is O.
18、O8854pF/cm The permittivity of an insulating material is the product of relative permittivity 6, and the E = Er * 6, (3) tan 6 of an insulating material ia 2 : Very often, and particularly at relatively high frequencies, the measurement of the phase (4) 1 tan6 =Q No t e 3 : Any capacitor with losses
19、 can be represented by a loss-free capacitance and a resistance which can be regarded as being either in parallel or in series. These two cases give rise to different values of capacitance and resistance (5) 1 c =c P I + tan26 . I + tan26 R P tan26 Where : C and R are quantities in the parallel equi
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