2475 LaPalma Ave., Anaheim, California 92801 TOLL FREE: 800-331-0278 www. magmet.com PHONE: (+1) 714-828-4625 Email: info@magmet.com SiliconSteel02A_2001 FAX: (+1) 714-828-4279 Page 16 3% Grain Oriented Silicon Steel ESSENTIAL RAW MATERIAL PROPERTIES 1 Composition – 3% silicon, balance iron Density – 7.67 grams/cc Resistivity – 47 micro-ohm-cm Curie Temperature – 1346ºF or 730ºC Saturation Induction – 20.0 kilogauss Sat. Magnetostriction – 4 ppm at 20ºC, Roll Direct. Three percent grain oriented silicon steel is the most widely used of the soft magnetic materials due to a combination of high saturation flux and relatively low cost. Table 1 shows some typical commercially important magnetic properties for a range of gages. Table 2 shows typical applications for various tape thicknesses. Especially notable is the 2 thousandths of an inch grain oriented silicon steel provided by Magnetic Metals Corp, because of its excep- tional pulse permeability, i.e., greater than 2000 for pulse widths greater than one microsecond. Higher flux applications or components designed to satu- rate should use high “B” materials. “B” is the abbreviation for flux density. We denote high “B” materials with a “Z” suffix. The 11 thousandths of an inch “Z” material has the highest flux density for 50 – 60 Hz magnetic component designs. The remainder of this section discusses some important factors when selecting among the thin gages, i.e., 1 thousandth to 4 thousandths of an inch thickness. One and Two Thousandths of an Inch Material Table 2 shows that 1and 2 thousandths of an inch materials are primarily used for pulse transformers and chokes. These gages are also used in high frequency transformer applications and charging chokes, where significant high frequency compo- nents of exciting current are present. The use of 1and 2 thousandths of an inch gages is advanta- geous only at comparatively high frequencies, since their core loss and excitation characteristics are relatively poorer than 4 to12 thousandths of an inch gages at lower frequencies. Core loss, impedance permeability 2 and VA for these gages are shown as a function of flux density and frequency in the “Graphs” section. Because 1 and 2 thousandths of an inch gages are typically used at higher frequencies, testing for core loss and excitation current must be done under operating conditions. For this reason application specific specifications for thin gage materials require consultation with customer service. Our testing capability limits are 250 KHz and 1200 watts for sine wave excitation. Pulse capabilities include pulse widths down to 100 nanoseconds and pulse energies up to 4 joules. 1. Source of properties information is Allegheny Ludlum SILECTRON ® product information and the book “Ferromag- netism” by Richard Bozorth, IEEE Press, 1993 2. The permeability available to the application or effective permeability is a function of impedance permeability and core geometry, which includes path length and number of cuts or gaps. For filter chokes or inductors the incremental permeabil- ity is specifically related to both incremental or AC induction and steady state or DC induction in the core. A text that gives a thorough discussion of the interelationship between permeabil- ity and geometry is: “Electronic Tranformers and Circuits”, Reuben Lee, Wiley Interscience, 1988 TABLE 2 – TYPICAL APPLICATIONS Thick (in) 0 - 10 kHz > 10 kHz 0.001 2.4 - 10 kHz xfmr Pulse xfmr, choke 0.002 0.8 - 2.4 kHz xfmr Pulse xfmr, choke 0.004 0.4 - 0.8 kHz xfmr Pulse xfmr, choke 0.004 "Z" 0.4 - 0.8 kHz xfmr Pulse xfmr, choke 0.007 60 - 400 Hz xfmr Pulse transformer 0.007 "Z" 60 - 400 Hz xfmr Pulse transformer 0.009 "Z" 50 - 60 Hz xfmr Pulse transformer 0.011 "Z" 50 - 60 Hz xfmr Pulse transformer 0.012 50 - 60 Hz xfmr Pulse transformer TABLE 1 – TYPICAL VALUES Gage (in) SF Coercive Force (Oe) Usable Flux (kilogauss) 0.001 .75 – .83 0.60 14 0.002 .85 – .89 0.50 16 0.004 .90 0.40 16 0.004 "Z" .90 0.40 18 0.012 .95 0.30 16
This document is posted to help you gain knowledge. Please leave a comment to let me know what you think about it! Share it to your friends and learn new things together.
Composition – 3% silicon, balance ironDensity – 7.67 grams/ccResistivity – 47 micro-ohm-cmCurie Temperature – 1346ºF or 730ºCSaturation Induction – 20.0 kilogaussSat. Magnetostriction – 4 ppm at 20ºC, Roll Direct.
Three percent grain oriented silicon steel is the mostwidely used of the soft magnetic materials due to acombination of high saturation flux and relativelylow cost. Table 1 shows some typical commerciallyimportant magnetic properties for a range of gages.Table 2 shows typical applications for various tape
thicknesses. Especially notable is the 2 thousandthsof an inch grain oriented silicon steel provided byMagnetic Metals Corp, because of its excep-tional pulse permeability, i.e., greater than 2000 forpulse widths greater than one microsecond. Higherflux applications or components designed to satu-rate should use high “B” materials. “B” is theabbreviation for flux density. We denote high “B”materials with a “Z” suffix. The 11 thousandths ofan inch “Z” material has the highest flux densityfor 50 – 60 Hz magnetic component designs. Theremainder of this section discusses some important
factors when selecting among the thin gages, i.e., 1thousandth to 4 thousandths of an inch thickness.
One and Two Thousandths of an Inch Material
Table 2 shows that 1and 2 thousandths of an inchmaterials are primarily used for pulse transformersand chokes. These gages are also used in highfrequency transformer applications and chargingchokes, where significant high frequency compo-nents of exciting current are present. The use of1and 2 thousandths of an inch gages is advanta-geous only at comparatively high frequencies, sincetheir core loss and excitation characteristics arerelatively poorer than 4 to12 thousandths of an inchgages at lower frequencies. Core loss, impedancepermeability2 and VA for these gages are shown as afunction of flux density and frequency in the“Graphs” section.
Because 1 and 2 thousandths of an inch gages aretypically used at higher frequencies, testing for coreloss and excitation current must be done underoperating conditions. For this reason applicationspecific specifications for thin gage materialsrequire consultation with customer service. Ourtesting capability limits are 250 KHz and 1200watts for sine wave excitation. Pulse capabilitiesinclude pulse widths down to 100 nanoseconds andpulse energies up to 4 joules.
1. Source of properties information is Allegheny LudlumSILECTRON® product information and the book “Ferromag-netism” by Richard Bozorth, IEEE Press, 19932. The permeability available to the application or effectivepermeability is a function of impedance permeability and coregeometry, which includes path length and number of cuts or
gaps. For filter chokes or inductors the incremental permeabil-ity is specifically related to both incremental or AC inductionand steady state or DC induction in the core. A text that gives athorough discussion of the interelationship between permeabil-ity and geometry is: “Electronic Tranformers and Circuits”,Reuben Lee, Wiley Interscience, 1988
Four thousandths of an inch material is available intwo different grades, reflecting differences in perfor-mance, i.e., “CH” and “CZ”. Both types are typicallyused in 400 Hz transformer applications. Other usesinclude filter chokes, reactors and magnetic amplifi-ers at higher frequencies. Both grades are also usedfor pulse transformers.
The “CZ” grade is preferred for applications wherethe operating conditions are greater than 16 ki-logauss, because of its higher permeability at highflux density. However the core loss of the “CZ”grade is nearly identical to the “CH” grade.
At lower inductions the 4 thousandths of an inchgage can be used over a wide frequency range. Infact, the choice between 4 thousandths and the 2 or 1thousandth of an inch gages depends on the specificsof operating frequency and magnetic induction.Usually, choices are made after consulting typicalcore loss curves as a function of flux density andfrequency. Plots of core loss, permeability and VAfor this gage are shown as a function of flux andfrequency in the “Graphs” part of this section.
Magnetic amplifier applications require a materialwith a rectangular hysteresis loop or sharp saturationcharacteristics, i.e., square loop. The standard 4thousandths of an inch material satisfies this require-ment, and is used in many 400 Hz power magneticamplifiers. In cut cores it is desirable to diamond lapthe core for this application category to reduce the airgap as much as possible. This process avoids exces-sive shearing of the hysteresis loop, which normallyresults from adding a gap in a core. Shearing can bevery significant for small cores, due to the increasedratio of gap to magnetic path length.
Pulse transformers may also be able to use the 4thousandths of an inch gage in many cases with somereduction in incremental induction. This is particu-larly true in applications having long pulse durations,i.e., 5 microseconds or greater, combined with lowduty cycle and longer rise times. The major condi-tion that needs to be satisfied to use 4 thousandths ofan inch material in high frequency applications is tokeep the core loss and excitation current well withinthe operating limits for the given design flux density.Where a range of frequencies is encountered, thedesign needs to be based on the lowest operatingfrequency.
3. CCFR settings refer to the drive level (Hm) and flux
density, B, for a Constant Current Flux Reset test set withsine current excitation. Net area is required for all measure-ments. In CCFR terms: B
m is the maximum flux of the
material in kilogauss measured at the given drive level, Hm.
(Bm - B
r) is the difference between the maximum flux, B
m,
and the remanence, Br (residual induction). (B
m – B
r) is a
measure of “Squareness” of the hysteresis loop in kilogauss.H
1 is a measure of coercive force (slightly larger) for the
given drive level, Hm. Both H
m and H
1 are in oersteds
4. 0.009, 0.011 “Z” and 0.012 gage material were measuredat 60 Hz. The other gages were measured at 400 Hz
Summary
Consult the “Introduction and Specification” sectionof this catalogue for details concerning the specifica-tion limits of the offered gages. Contact customerservice for further details about how the discussedfactors affect core selection and design. Table 3expands on Table 1, showing typical magneticproperties based on CCFR3 readings.
TABLE 3 - TYPICAL MAGNETIC PROPERTIES AT 60/400 HZ
The following section lists a selection of partnumbers for each available silicon steel gage. Theselections are primarily designed to meet the typicalneeds of transformer cores, and are therefore rankedin order of progressively increasing DEFG product,i.e., D × E × F × G. The figure shows the DEFGproduct is the product of the core’s magnetic cross-section (net area) and the window area of the coil.Other terminology for the DEFG product is the areaproduct, window-area product and relative powerhandling factor. It directly relates to the powerhandling capability or “VA”.5 Since inductors arefrequently used with significant air gaps, inductorcore designs tend to have narrower strip widths thantransformers for a given DEFG product to reducefringing effects.
Magnetic Metals Corp can, within very broadlimits, manufacture any strip core geometry re-quired for an application. However for a standardtransformer and choke (inductor) design, when thevolts per turn are not too high, there are certainratios that typically apply for the C-Core configura-tion:
When the volts per turn become high, then the D/Eratio needs to drop to prevent insulation breakdownbetween laminations. Most of the core designs thatare listed in this section follow these rules. Thereasons:
• The core becomes more difficult to build whenthese ratios become too extreme• Cores with large strip width to buildup ratios,i.e., D/E » 3, tend to run hotter compared to coreswithin the given range limits• Cut cores with either large or small strip width tobuildup ratios are difficult to align along the cuts• Excessively tall windows, i.e., G/F » 4, tend to beless efficient in use of copper space
5. VA is the Volt-Amp capability of a transformer. It isdiscussed in “Electronic Transformers and Circuits”,Reuben Lee, Wiley Interscience 1988; “Transformer andInductor Design Handbook”, Colonel Wm. McLyman, 2ndEdition, Marcel Decker, 1988
• Excessively squat windows, i.e., G/F « 2, tend torun hotter in the copper winding
Table of Contents
“C” and “E” Core ConfigurationsOne thousandth of an inch C-Core ........................ 19Two thousandths of an inch C-Core ...................... 20Four thousandths of an inch (+ “Z”) C & E .......... 21Seven thousandths of inch (+ “Z” ) C-Core .......... 25Eleven thousandth sof an inch “Z” C & E ............ 27Tweleve thousandths of an inch C & E.................. 29
Graphs for Silicon SteelOne thousandth of an inch ..................................... 31Two thousandths of an inch ................................... 32Four thousandths of an inch (+ “Z”) ..................... 33Seven thousandths of an inch (+ “Z”)................... 35Nine thousandths of an inch “Z” .......................... 37Eleven thousandths of an inch “Z” ....................... 38Twelve thousandths of an inch .............................. 39
Consult the Introduction and Specifications sectonfor the standard tolerances and specifications thatapply.
One Thousandth of an Inch Gage Part Numbers – “CM” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.83, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CM Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Two Thousandths of an Inch Gage Part Numbers – “CL” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.89, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CL Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Four Thousandths of an Inch Standard Gage Part Numbers – “CH” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.90, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CH Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Four Thousandths of an Inch Standard Gage Part Numbers – “CTH” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR THREE PHASE TRANSFORMER CORES. CONTACT CUSTOMER SERVICE FOR
ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. A
n is the Area (Net). It is (D × 2E) × SF, and is the
magnetically active cross-sectional area of the core. SF is0.90, the space factor specification for this gage3. W
a is the gross window area for each window. It is F × G.
Wa does not include any correctional factors for coil winding
packing density4. S
a is the total Surface Area of the core
5. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × 3.0 × SF or A
n × W
a × 3.0.
The correction factor, 3.0, applies to 3 phase power calcula-tions, where each copper winding occupies half the windowarea. For this calculation the “E” dimension is half the actualbuildup of 2 × E.
CTH Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 (2 × E)1 F1 G1 A1 B1 An2 Wa3 Sa4 DEFG5 Mass
Four Thousandths of an Inch “Z” Gage Part Numbers – “CZ” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.90, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CZ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Four Thousandths of an Inch “Z” Gage Part Numbers – “CTZ” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR THREE PHASE TRANSFORMER CORES. CONTACT CUSTOMER SERVICE FOR
ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. A
n is the Area (Net). It is (D × 2E) × SF, and is the
magnetically active cross-sectional area of the core. SF is0.90, the space factor specification for this gage3. W
a is the gross window area for each window. It is F × G.
Wa does not include any correctional factors for coil winding
packing density4. S
a is the total Surface Area of the core
5. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × 3.0 × SF or A
n × W
a × 3.0.
The correction factor, 3.0, applies to 3 phase power calcula-tions, where each copper winding occupies half the windowarea. For this calculation the “E” dimension is half the actualbuildup of 2 × E.
CTZ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 (2 × E)1 F1 G1 A1 B1 An2 Wa3 Sa4 DEFG5 Mass
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.92, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
Seven Thousandths of an Inch Standard Gage Part Numbers – “CJ” Series
CJ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Seven Thousandths of an Inch “Z” Gage Part Numbers – “CJZ” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.92, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CJZ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is the adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.95, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
Eleven Thousandths of an Inch “Z” Gage Part Numbers – “CAZ/CSZ” Series
CAZ/CSZ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Eleven Thousandths of an Inch “Z” Gage Part Numbers – “CTAZ/CTSZ” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR THREE PHASE TRANSFORMER CORES. CONTACT CUSTOMER SERVICE FOR
ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. A
n is the Area (Net). It is (D × 2E) × SF, and is the
magnetically active cross-sectional area of the core. SF is0.95, the space factor specification for this gage3. W
a is the gross window area for each window. It is F × G.
Wa does not include any correctional factors for coil winding
packing density4. S
a is the total Surface Area of the core
5. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × 3.0 × SF or A
n × W
a × 3.0.
The correction factor, 3.0, applies to 3 phase power calcula-tions, where each copper winding occupies half the windowarea. For this calculation the “E” dimension is half the actualbuildup of 2 × E.
CTAZ/CTSZ Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 (2 × E)1 F1 G1 A1 B1 An2 Wa3 Sa4 DEFG5 Mass
Twelve Thousandths of an Inch Gage Part Numbers – “CA/CS” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR TRANSFORMER CORES. INDUCTOR CORES MAY HAVE NARROWER STRIP WIDTHS
FOR A GIVEN DEFG PRODUCT. CONTACT CUSTOMER SERVICE FOR ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. MGL is adjusted Mean Gross Length. It is the magneticpath length in the direction of the circumference3. A
n is the Area (Net). It is (D × E) × SF, and is the magneti-
cally active cross-sectional area of the core. SF is 0.95, thespace factor specification for this gage4. W
a is the gross window area. It is F × G. W
a does not
include any correctional factors for coil winding packingdensity5. S
a is the total Surface Area of the core
6. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × SF or A
n × W
a .
CA/CS Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 E1 F1 G1 A1 B1 MGL2 An3 Wa4 Sa5 DEFG6 Mass
Twelve Thousandths of an Inch Gage Part Numbers – “CTA/CTS” Series
THE LISTING IS A SELECTION OF PART NUMBERS FROM A LARGE LIST OF POSSIBILITIES. THE GIVEN GEOMETRY GENERALLY
CONFORMS TO GOOD DESIGN PRACTICE FOR THREE PHASE TRANSFORMER CORES. CONTACT CUSTOMER SERVICE FOR
ASSISTANCE IN YOUR APPLICATION
1. Nominal dimensions are reported. Standard tolerances aredefined in the Introduction and Specifications section2. A
n is the Area (Net). It is (D × 2E) × SF, and is the
magnetically active cross-sectional area of the core. SF is0.95, the space factor specification for this gage3. W
a is the gross window area for each window. It is F × G.
Wa does not include any correctional factors for coil winding
packing density4. S
a is the total Surface Area of the core
5. DEFG is the area-window product or relative powerhandling factor: (D × E × F × G) × 3.0 × SF or A
n × W
a × 3.0.
The correction factor, 3.0, applies to 3 phase power calcula-tions, where each copper winding occupies half the windowarea. For this calculation the “E” dimension is half the actualbuildup of 2 × E.
CTA/CTS Series Strip Buildup Window Outside Dimen. Nominal Dimensions Apply for Calculations
Part Number D1 (2 × E)1 F1 G1 A1 B1 An2 Wa3 Sa4 DEFG5 Mass
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.
The graphs of apparent power, core loss andpermeability apply to fully processed material,using cut “C” core configurations and the giventape gage. Standard processing and tolerances,were used for manufacturing. The equivalentgraphs for “E” cores and cased, uncased toroidswill differ.
Sine voltages were used to take the data over awide range of frequencies and flux densities. Acurve fitting algorithm was used to process the datafor plotting. Apparent power was derived fromcareful measurement of the magnetization current.Both the core loss and magnetization current weremeasured using a precision amplifier and wattme-ter test set. The impedance permeability wasderived from the apparent power, i.e., VA data.Contact customer service for information abouttoroids and “E” cores.