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0805CG181C9B300 PDF预览

0805CG181C9B300

更新时间: 2023-01-02 20:50:33
品牌 Logo 应用领域
国巨 - YAGEO /
页数 文件大小 规格书
15页 867K
描述
Ceramic Capacitor, Multilayer, Ceramic, 50V, 0.1389% +Tol, 0.1389% -Tol, C0G, 30ppm/Cel TC, 0.00018uF, Surface Mount, 0805, CHIP

0805CG181C9B300 数据手册

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Phycomp  
Product specification  
Surface mount ceramic  
multilayer capacitors  
Class 1, NP0 50/100/200/500 V  
Noble Metal Electrode  
MLB198  
500  
handbook, halfpage  
ESR  
(m)  
300  
200  
10 pF  
47 pF  
100  
C
ESR  
L
100 pF  
MEA609  
220 pF  
50  
30  
20  
10  
50  
100  
200  
300  
500  
f (MHz)  
C = capacitance.  
ESR = equivalent series resistance which is determined by the  
energy dissipation mechanisms (in the dielectric material as well  
as in the electrodes).  
Case size 1206.  
High voltage 500 V.  
L = equivalent series self-inductance.  
Fig.15 Typicalequivalent series resistance as  
a function of frequency.  
Fig.16 Equivalent series representation of a CMC.  
HIGH FREQUENCY BEHAVIOUR OF CERAMIC  
MULTILAYER CAPACITORS  
Because of the inductance L, associated with the CMC,  
there will be a frequency at which the inductive reactance  
will be equal to the reactance of the capacitor.  
Ceramic multilayer capacitors (CMC) are suitable for use  
at high frequencies. At frequencies below the series  
resonance frequency, the CMC can be represented by an  
equivalent circuit as shown in Fig.16.  
This is known as the series resonance frequency (SRF)  
and is given by:  
1
SRF =  
-------------------  
2π LC  
In general, the quantities C, ESR and L are frequency  
dependent. For most applications, C and L can be  
regarded as frequency independent below 1 GHz.  
At the SRF, the CMC will appear as a small resistor.  
The transmission loss through the CMC at this series  
resonance frequency will be low.  
The equivalent series self-inductance L is:  
Independent of the dielectric material.  
Using the values of C, L = 1 nH and the ESR at a specific  
frequency (f), two often used quantities can be derived.  
Dependent on the size of the capacitor, it increases with  
increasing length and decreases with increasing width  
or thickness of the product.  
The impedance (Z) is given by:  
1 (2πf)2LC  
Z =  
+ ESR  
------------------------------------  
The value of L is approximately:  
0.6 nH for case size 0603  
2jπfC  
The quality factor (Q) is given by:  
1 nH for case sizes 0805, 1206 and 1210  
1.5 nH for case sizes 1812.  
1 (2πf)2LC  
Q =  
--------------------------------------  
2πfESRC  
These figures are accurate to within 20%.  
2000 Sep 11  
15  

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