index

 

Global qualities

material groups

inductance factr

complex factors 

Shapes

color coding

Ferrites in HF applications

(published in Electron # 9, 2001)

 

 

 

Introduction

 

In general ferrites are being applied because of magnetic-field concentrating qualities. As a consequence, inductors of comparable value will consist of much less turns when ferrite cores are applied, therefore acquire much less parasitic capacitance and may be applied as an inductor over a much higher frequency range than without this core material. Application as in wide-band transformers, baluns and EMC chokes may be familiar.

 

Ferrite is a ceramic product, consisting of a composite of iron-oxide with a different metal such as manganese (Mn), zinc (Zn), nickel (Ni), cobalt (Co), copper (Cu), iron (Fe) or magnesium (Mn). Powdered materials are mixed and molded in an initial form and thereafter heated up to 1300 ˚C (sintered).

Specific (electro-magnetic) qualities are being obtained from a specific mixture and the heating and cooling process. At the end of the manufacturing process, a very hard, brittle and chemically inert component has been obtained with a more or less uniform dark grey or black color. After this manufacturing process, the type of processing or materials composition may not be recognised any more from the looks of the component.

 

 

Global material qualities

 

In electro-magnetic applications usually compositions MnZn and NiZn are being selected with high 'field concentrating' properties (permeability, m > 1000) for a lower frequency range (< 3 MHz; Ferroxcube code 3xx) and lower permeability (100 < m < 1000) for the higher frequency range (> 1 MHz; Ferroxcube code 4xx).  Later we will discuss this in more detail. Ferroxcube being the name of the company after this department became independent of the Philips group of companies.

 

At first sight one would prefer high permeability materials together with a high frequency applicability but unfortunately these two are to some extend mutually exclusive. At the ferrimagnetic resonance frequency, where permeability and material loss are equal, the product of this frequency and initial permeability appear to be more or less constant for all ferrite materials; when the application call for a maximum frequency, the materials permeability more or less follows.

 

Depending on manufacturer, ferrite materials may be color coded to distinguish various types. Unfortunately such color coding schemes are not standardized and even within one manufacturing process the same product may vary color from batch to batch. On top of this the same manufacturer may decide to completely change (or do away) color coding so the specific material has to be guaranteed by the reseller or will have to be established locally.

 

Core materials exhibit a range of specific electrical resistances, changing from less than a few Ω.m (iron powder, MnZn ferrite)  to (much) more than 100 kW.m (NiZn ferrite). The color coding layer (parylene-C nylon  by Ferroxcube) therefore is also to ensure good electrical isolation to prevent the often sharp core edges of low-ohmic materials to shorten the windings. In case of uncoated materials, the user will have to isolate low-ohmic cores first before winding.

An other effect of low-ohmic materials may be found in increased parasitic capacitance, lowering the maximum usable frequency of an inductor on such core.

 

Core materials are selected because of permeability. This property however is temperature dependent up to        10+ 'permeability units' per ˚C for some ferrites. This effect may be beneficial in case of a choking application but is less desirable when operating in a (resonant) inductor. Above a certain maximum temperature, permeability will drop sharply (Curie temperature) and this should be avoided, unless specifically requested as an indicator (effect is reversible). Almost all ferrites exhibit a Curie temperature above 100 ˚C, many even above 200 ˚C. In 'normal' situations this will not be a problem, as other components usually give up before.

 

Barely distinguishable from ferrites are powder-iron cores. Permeability is lower than ferrites (2 < m < 100) but these materials tend to be more tolerant to induced flux. For this group, flakes or powdered iron is mixed with a binder material and cured at comparatively low temperatures. Therefore core temperatures may not exceed about 70 ˚C to prevent permanent deformation of shape. In contrast to ferrites, powder-iron cores exhibit a negative temperature coefficient, making these materials prone to thermal run-away under high load conditions.

Formerly, and older materials around still do, powder-iron cores exhibit a low qualify factor (Q < 20); this type is applied in LF chokes, transformers and power supplies especially because of the high flux tolerance and not so good HF qualities. More specialized powder-iron cores (Carbonyl type) also exhibit a low permeability (m < 15) but a much higher Q - factors, up to high(er) frequencies than other powder-iron materials. This is making carbonyl cores very suitable for higher HF to VHF applications. Color coatings usually are of a darker hue, this time also applied for rust prevention. More on powder-iron cores in a different chapter.

 

 

Global groups

 

In table 0 we may find an overview of some regularly applied materials and their general properties.

The Manganese-Zinc (MnZn) ferrite group typically exhibits (very) high permeability (mi) and low ferrimagnetic resonance frequency (fr), and is regularly applied in LF systems (formerly in telephony) and for wide band EMC purposes.

The Nickel-Zinc (NiZn) ferrite group exhibits a high mi and high(er) fr and is applied in inductors and transformers in HF frequencies, where these materials are performing best of class.

Powder-Iron group exhibits a moderate mi and low maximum application frequency. Relatively high saturation flux tolerance makes these materials suitable for low frequency applications like (mains) transformers.

Carbonyl powder-iron group exhibits lowest temperature coefficient (Tco) for permeability and also lowest permeability of all (mi < 15) but with highest frequency applications. Applications will be found in (resonant) inductors in the HF range and transformers up to and over 100 MHz.

  

 

 

type

mi

fr  (MHz)

Tco (ppm/K)

0 – 50 ºC

Tmax (ºC)

Bsat (mT)

 

MnZn

ferrite

3E8

18.000

.4

+ 3850

100

350

3E1

3.800

.6

+ 4620

125

400

3F4

900

4.5

+ 4130

220

450

NiZn

ferrite

4A11

700

5.5

+ 7950

125

350

4B1

250

25

+ 2920

250

310

4C65

125

45

+ 1650

350

400

Electrolytic

powder-iron

2P90

90

ca .5

- Laag

140

1600

2P65

65

ca .7

- Laag

140

1150

2P40

40

ca 1

- Laag

140

950

Carbonyl

(powder-iron)

Grade 3

35

ca 50

- 370

75

Medium

Grade 1

20

ca 100

- 280

75

Medium

Grade 2

10

ca 150

- 95

75

Medium

 

 

Table 0: Global groups of inductor core materials

 

 

In the picture below an impression may be found of shapes and sizes of ferrite core materials. This is by no means an extensive overview of all possibilities. Furthermore, dedicated shapes are being manufactured to customer specification, e.g. deflection yokes, accelerator tiles, cable sleeves etc.

 

 

 

Beschrijving: Beschrijving: HISASS~2

 

 

 

                         

Ferrite toroides and inductance factors

 

In table 1 below one may find an impression of some well known toroide coil forms and inductance factors. The table again is by no means an extensive overview. Colors as mentions have been used for some time by Ferroxcube, but this manufacturer is applying a uniform beige color now more frequently. Right below the table an example may be found on how to apply the numbers.

 

 

 

Size

3E25 P

3C11 P

3C81 P

3C90 P

3F3 P

3S4 P

3F4 P

4A11 P

4C65 P

outside diameter inside diameter

orange

white

brown

ultra

marine

blue

blank

 

beige

rose

violet

height  (mm)

T35 S

N30 S

N41 S

N68 S

 

31 F

N47 S

43 F

61 F

6/4/2.

890*

 

 

 

325*

275*

 

114*

20*

4/2.2/1.6

1050*

 

 

 

380*

325*

 

134*

24*

10/05/04

2250

1750

 

940

740

 

 

286

52

13/7/5.4

2810

2200

 

1170

900

 

460

360

64

16.7/8.7/6.8

3540

2700

 

1480

1160

 

 

450

 

29.7/18.2/8.1

3550

2700

 

1460

 

 

 

 

 

22.4/13.5/6.6

 

 

1650

1400

 

 

 

 

75

23.7/13/7.5

3820

3000

 

1600

1250

 

 

485

87

20.6/9.2/7.5

5340

4150

 

2230

 

 

 

 

121

25.8/14/10.6

5620

4400

 

2350

1840

 

 

 

 

42.1/25.9/12.8

6425

5000

 

2690

 

 

 

820

 

58.7/40.5/17.9

6900

5400

 

2890

 

 

 

 

 

32.2/18.1/13

6950

5450

 

2910

2270

 

 

 

 

36.9/22.9/15.7

7390

5800

 

3090

2420

2285*

 

940*

170

140/106/25

7700

 

 

 

 

 

 

 

 

102.4/65.5/15.3

7900

5300

 

 

 

 

 

 

165

73.9/38.6/13

8060

 

4350

3620

2900

 

 

 

 

51/31.5/19.3

8890

 

4800

3980

3200

 

 

 

 

107/64.7/18.3

9900

 

 

 

 

 

1354

 

 

55.8/32.1/18.3

10620

 

 

 

 

 

 

1350

 

63.4/37.7/25.3

13900

 

 

 

4550

 

 

 

 

                                   * This size blank material

                                   P = Ferroxcube, S = Siemens, F = Fair Rite

                                   Al in nH/n2 at DC: multiply by n2 and mind frequency dependences

 

 

 

                                                               Table 1: Toroides and inductance factors

 

 

Applying table 1

 

The inductance factor AL usually is defined as nanoHenry per turns squared. Imagine we need an inductance of 10 mH for a filter and in the junk-box we find an orange toroide with  dimensions 25,8 x 14 x 10,6 mm (outside-, inside-diameter height). In the table we find AL = 5620 nH. On this core we need:

         _____          _________________

n = \/ L / AL   =  \/ 10 .10 -3 / 5620 .10 -9   =  42 turns for 10 mH                                                         formula 7

 

With this comparably low number the wire does not have to be too thin to fit, making this inductor capable of carrying a practical amount of current.

 

Not all manufacturers handle the same definition for AL. Outside main stream we may also find AL defined as micro-Henry per 100 turns since this makes bigger numbers by a factor of 10 and is making powder-iron cores look better! Better first recalculate to the basic definition to avoid confusion. 

 

The inductance factor AL may be applied roughly up to a frequency 1 / 10 the ferrimagnetic resonance frequency. At higher frequencies we best read on about loss factors as in the next chapter. For LF applications only, a number of orange toroides (3E25, highest AL factor from the table) in various sizes will suffice for most  applications.

 

 

High(er) frequency application

 

At frequencies above 1 / 10 ferrimagnetic resonance, table 2 is insufficient for a reliable design. Not only is permeability (μ') frequency dependent but also a ferrite 'loss factor (μ") ' has to be taken into account which is frequency dependent again, but in a different way. Table 2 is giving an impression of these factors and frequency dependencies. Background to these factors and how to apply these may be found in "Ferrite materials and qualities"

 

 


Ferrite materials, some parameters and frequency dependencies

 

 

 

mi

 

1.5

4

7

10

15

20

30

40

50

 

 

 

MHz

MHz

MHz

MHz

MHz

MHz

MHz

MHz

MHz

3E25

 

 

6000

m'

420

40

10

4

1

1

1

1

1

=

 

 

 

m"

2500

600

320

240

160

130

90

75

60

T35 S

 

 

 

mC

2535

601

320

240

160

130

90

75

60

3C11

 

 

4300

m'

380

45

10

3

1

1

1

1

1

=

 

 

 

m"

2100

420

350

250

180

140

100

80

60

N30 S

 

 

 

mC

2134

422

350

250

180

140

100

80

60

3C81

 

 

2700

m'

2200

160

30

10

3

2

1

1

1

=

 

 

 

m"

1800

1300

600

350

170

100

60

40

25

N41 S

 

 

 

mC

2843

1310

601

350

170

100

60

40

25

3B7

 

 

2300

m'

1500

190

65

31

15

8

1

1

1

=

 

 

 

m"

1500

1700

800

500

280

200

120

80

60

N22 S

 

 

 

mC

2121

1711

803

501

280

200

120

80

60

3C90

 

 

2300

m'

1700

290

75

35

13

8

3

2

1

=

 

 

 

m"

1700

1500

450

260

150

90

45

30

20

N68 S

 

 

 

mC

2404

1528

456

262

151

90

45

30

20

3F3

 

 

2000

m'

2600

250

48

30

25

20

17

15

12

 

 

 

 

m"

1100

1800

450

220

150

130

90

70

60

 

 

 

 

mC

2823

1817

453

222

152

132

92

72

61

3S4

 

 

1700

m'

1600

650

330

210

150

120

95

85

75

=

 

 

 

m"

800

700

500

500

300

280

200

160

140

31 F

 

 

 

mC

1789

955

599

542

335

305

221

181

159

3F4

 

 

900

m'

1100

1000

360

100

20

12

4

1

1

=

 

 

 

m"

20

350

800

750

400

300

120

70

45

N47 S

 

 

 

mC

1100

1059

877

757

400

300

120

70

45

3B1

 

 

900

m'

1100

650

350

210

120

75

40

27

20

 

 

 

 

m''

180

580

590

500

380

300

200

160

120

 

 

 

 

mC

1115

871

686

542

398

309

204

162

122

3D3

 

 

750

m'

800

900

550

200

50

30

12

5

1

 

 

 

 

m"

25

250

700

600

300

200

110

80

60

 

 

 

 

mC

800

934

890

632

304

202

111

80

60

4A11

 

 

700

m'

900

690

400

280

150

110

65

50

40

 

 

 

 

m"

170

490

490

450

390

320

250

200

170

 

 

 

 

mC

916

846

633

530

418

338

258

206

175

43 F

 

 

850

m'

600

400

310

270

200

140

95

65

48

 

 

 

 

m"

170

280

270

250

210

200

170

140

120

 

 

 

 

mC

624

488

411

368

290

244

195

154

129

4B1

 

 

250

m'

260

280

290

280

220

200

120

100

75

 

 

 

 

m"

3

10

42

95

150

170

180

170

150

 

 

 

 

mC

260

280

293

296

266

262

216

197

168

4C65

 

 

125

m'

125

125

125

130

150

160

150

120

100

=

 

 

 

m"

0

0

1

2

5

10

45

95

120

61 F

 

 

 

mC

125

125

125

130

150

160

157

153

156

65 F

 

 

100

m'

100

100

100

100

120

140

160

160

140

 

 

 

 

m"

0.5

1

1

1

4

9

31

64

88

 

 

 

 

mC

100

100

100

100

120

140

163

172

165

Italic

 extrapolated

 

 

m' , m''

 series permeability

mC

 vectorsum of m' and m''

S

Siemens type

F

 Fair Rite type

 

                                                                              Table 2: Ferrite materials and parameters

 

 

 

 

Different forms

 

In table 3 a small overview is presented of different ferrite forms as being applied in HF systems. Again this table is by far not comprehensive and is only to serve as an example, based on Ferroxcube components.

 

 

 

Different forms of  HF-ferrites

 

form

shape

material

 

rod

 

3B1, 4B1

tube

 

3B1, 4B1, 3C90

bead

 

3S1, 4S2

multi hole

round

4B1

multi hole

rectangular

3C90, 4A11

binocular

rounded

4B1, 3C90

6 hole bead

round

3B1, 4B1

6 hole bead

rectangular

3B1

cable sleeve

flat cable

3S4

cable sleeve

round cable

4S2 (=4A11)

 

 

 

                                                                  Table 3: A few different shapes

 

Color coding

 

Since ferrite materials do not easily 'wear out', some of the older color coding schemes will be around for quite some time to come. In table 4 an overview is presented of most colors and materials by Ferroxcube. Be careful when applying this table as the same ferrite type may look differently from one color batch to the next.

 

 

 

Material

color

 

 

3C81

brown/white

3C90

ultra-marine

3E1

green

3E5

white / yellow

3E6

purple / white

3E25

orange

3E27

green/white

3F3

blue

3F4

brown-beige

3S4

uncoated

4A11

uncoated or pink

4C65

violet

 

 

                               Table 4: Color coding scheme of Ferroxcube ferrite toroides

 

Next to Ferroxcube other manufacturers use propriety color schemes or deliver as blank material. The reseller therefore has to guarantee a specific material or we have to measure locally, for instance by means of one of the techniques as in "Measurements to core materials".

 

 

 

Bob J. van Donselaar, on9cvd@veron.nl