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CSTLS40M0X51-B0 Datasheet(PDF) 8 Page - Murata Manufacturing Co., Ltd.

Part # CSTLS40M0X51-B0
Description  Ceramic Resonator
Download  32 Pages
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Manufacturer  MURATA [Murata Manufacturing Co., Ltd.]
Direct Link  http://www.murata.com
Logo MURATA - Murata Manufacturing Co., Ltd.

CSTLS40M0X51-B0 Datasheet(HTML) 8 Page - Murata Manufacturing Co., Ltd.

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Note • Please read rating and CAUTION (for storage, operating, rating, soldering, mounting and handling) in this catalog to prevent smoking and/or burning, etc.
• This catalog has only typical specifications because there is no space for detailed specifications. Therefore, please review our product specifications or consult the approval sheet for product specifications before ordering.
Impedance between Two Terminals Z=R+jx
(R : Real Component, X : Impedance Component)
Phase φ =tan-1X/R
Fig. 2-1 Symbol for the Two-Terminal CERALOCK®
1. Equivalent Circuit Constants
Fig. 2-1 shows the symbol for a ceramic resonator. The
impedance and phase characteristics measured between
the terminals are shown in Fig. 2-2. This illustrates that
the resonator becomes inductive in the frequency zone
between the frequency Fr (resonant frequency), which
provides the minimum impedance, and the frequency Fa
(anti-resonant frequency), which provides the maximum
impedance.
It becomes capacitive in other frequency zones. This
means that the mechanical vibration of a two-terminal
resonator can be replaced equivalently with a
combination of series and parallel resonant circuits
consisting of an inductor : L, a capacitor : C, and a
resistor : R. In the vicinity of the specific frequency
(Refer to Note 1 on page 8), the equivalent circuit can be
expressed as shown in Fig. 2-3.
Fr and Fa frequencies are determined by the
piezoelectric ceramic material and the physical
parameters. The equivalent circuit constants can be
determined from the following formulas. (Refer to Note
2 on page 8)
Considering the limited frequency range of Fr≦F≦Fa,
the impedance is given as Z=Re+jωLe (Le≧0) as shown
in Fig. 2-4, and CERALOCK® should work as an
inductance Le (H) having the loss Re (Ω).
2 Principles of CERALOCK®
Fr=1/2π L1C1
Fa=1/2π L1C1C0/(C1+C0)=Fr 1+C1/C0
(2-1)
(2-2)
(2-3)
Qm=1/2πFrC1R1
(Qm : Mechanical Q)
Symbol
Fig. 2-4 Equivalent Circuit of CERALOCK®
in the Frequency Band FrFFa
Re
Le
R1 : Equivalent Resistance
L1 : Equivalent Inductance
C1 : Equivalent Capacitance
C0 : Parallel Equivalent Capacitance
Re : Effective Resistance
Le : Effective Inductance
Fig. 2-3 Electrical Equivalent Circuit of CERALOCK®
L1
C1
C0
R1
Fig. 2-2 Impedance and Phase Characteristics of CERALOCK®
104
103
102
10
90
0
-90
105
Frequency (kHz)
Fr
Fa
2
P17E.pdf
2012.10.31


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