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179
●●●●●●●●●●● 薄型 SMD インダクタ
CIH3030Aシリーズ
NEW
ThinSMDInductorCIH3030ASeries
単位/Unit:mm
1.5mH以下のインダクタンス値に対し
カスタム対応します。
2.
3.0×3.0×0.8mmの小型・薄型の巻
線タイプです。
3. 鉛フリー対応。
4. RoHS対応。
5. 耐衝撃構造。
1. Customizationavailableforthe
inductancevalueof5mHorless.
2.
Windingtype,compactandslimmodel
of3.0x3.0x0.8mm(LxWxT).
3. Lead-freetype.
4. ComplyingwiththeRoHSDirective.
5. Shockresistancestructure.
■特徴/Features
●外形寸法図/Outlinedrawing
推奨はんだ付けパターン
Thefollowingsolderingpatternsare
recommendedforreflow-soldering:
単位/Unit:mm
3.0(L)×3.0(W)×0.8(T)mm
※1測定条件/Measuringconditions:100kHz,25℃
※2許容電流は、インダクタンスが初期値より30%低下する直流重畳電流値(at25℃)/Allowablecurrent
respectivelyissettoavaluewhichisdecreasedto30%beloweachinitialvalueofinductance
(at25℃)
●特性/Characteristics
公称インダクタンス※1 インダクタンス許容差
直流抵抗 許容電流※2 自己共振周波数
Nominal Inductance
DCResistance
Allowable Self-resonant
Inductance Tolerance Current
frequency[Typ]
(H) (Ω) Idc(mA) (MHz)
CIH3030A392M
3.9m ±20% TMB TMB TMB
CIH3030A101M
100u ±20% 3.5±20% 120 10
CIH3030A151M
150u ±20% 4.4±20% 70 9.0
CIH3030A221M
220u ±20% 6.0±20% 60 7.0
CIH3030A331M
330u ±20% 7.0±20% 40 5.5
CIH3030A471M
470u ±20% 10.5±20% 30 4.6
Types
100
10
1
0.1
Inductance[μH]
101100 1000 10000
Current[mA]
2.2μH
3.3μH
1.5μH
1.0μH
10μH
15μH
22μH
4.7μH
6.8μH
22μH
15μH
10μH6.8μH
4.7μH
100000
10000
1000
100
10
1
0.1 10.1 10 1000100
周波数/Frequency [MHz]
Impedance[
Ω
]
3.3μH2.2μH
1.5μH1.0μH
30.8
3
3
1.1 0.8 1.1
1.1 0.8 1.1
3
1.35
0.7
1.35
1.35
0.7
1.35
2.746
0.327 0.327
2.746
0.327 0.327
●インダクタンス直流電流重畳特性
●InductanceDCbiascharacteristics
●インピーダンス周波数特性
●Impedance-frequencycharacteristics