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Magneto-ImpedanceHallSQUIDFlux gate AMR

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(1)

자성 특성 측정 방법

 자기장 측정

M-H 자기이력 곡선 : SQUID, VSM

고주파 특성 (투자율)

(2)

자기 센서 기술 연구 동향

By Honeywell NVE

InSb

지구 자기장

(1) 자기장 측정

(3)

휴대폰용 COMPASS 센서 응용

Magneto-Impedance Hall

Micro-Size

SQUID Flux gate

0.1 nT

AMR

30 nT 1 nT

0.1 nT

Low power Low Cost ?

1 fT

차세대 compass - 성능

- 가격

센서

소자 ASIC Package

& Test

+ +

=

지구 자기장

(4)

COMPASS 센서의 가격 절감 요소

센서 소자

Size 감소

재료비 절감 단가 절감

성능 향상

휴대폰 연동

민감도 향상

각도 분해능 향상 Offset 최적화

ASIC

회로비용 절감

AMP Gain A/DC

By Aichi Steel

가속도 센서 병행 사용

단가 절감

Red ocean

(5)

COMPASS 센서의 가격 절감 요소

 휴대폰과 연동

 자기장 발생원 : 스피커, 진동자 등

 최적의 위치 선점 : ASIC Offset 기능 최적 화

By Aichi Steel 최적의 위치

-15 -10 -5 0 5 10 15

-0.10 -0.05 0.00 0.05 0.10

V out

Magnetic Field (Oe)

동작점 이동

(6)

수평

3차원 지자기(방위) 센서 Size : 5mm X 5mm X 1.2mm

 E-compass 응용

(7)

• Hall 효과 방법

) /

, /

1 (

) width :

(

,

) (

wt I

J ne t R

IB V R

w w

E V

v ne ne J

B B J

v E

H H

H

H H

H

 

 홀전압

전기장 홀

측정범위 : 수 Oe ~ 수십 KOe

Hall 효과

V = RH B

I B

V

(8)

SI : B = μH = μ0 (H+M) = μ0 (1+χ)H (χ=M/H : susceptibility) cgs : B = H + 4πM

B = Magnetic flux density, Magnetic induction  susceptometer H = Magnetic field strength  experimentally controllable (Current) M = (Volume) Magnetization  magnetometer

WHAT WE MEASURE: B OR M

cgs SI Conversion

B G T, Wb/m2 1 G = 10-4 T

H Oe A/m 1 Oe = 103/4π A/m

M emu/cm3 A/m 1 emu/cm3 = 103A/m m

(magnetic moment) emu A.m2 1 emu =10-3A.m2

M-H vs B-H Loop (2) 자기 물성 측정

(9)

Magnetometer

Sensitivity (emu) Dynamic

range Applications

χac 10-9 Wide

phase transitions superparamag.

superconductors

not quite abs. magnetization

demanding instrumentation low T/high pressure

Maintenance cost : low

Torque 10-3~ 10-8(cap.) 10-9~ 10-11(piezo)

narrow very narrow

phase transitions

magnetization anisotropy Superconductors

small signal for polycrystal difficult to calibrate Maintenance cost : middle

SQUID 10-8~10-11 narrow

all above

absolute magnetization

Very high sensitivity Hybrid magnet

Speed : slow

Maintenance cost : high

VSM

10-6

(0.5 uemu ~ 1000 emu)

Wide

all above

absolute magnetization

low sensitivity

Temperature : 10 ~ 1073 K Maintenance cost : low Size : > 15mm (Pole cap) Mass : 10g

AGM

10-8

(1 nemu ~ 10 emu) middle

all above

absolute magnetization

middle sensitivity

Temperature : 10 ~ 473 K Maintenance cost : low Size : 5x5x2 mm

Mass : 0.2g

(10)

자화율 측정

) (

) (

) :

(

V M m

B m

U U

F





 위치에너지

) sample,

of outside field

: (

) (

2

1

2

H μ B

B

H M

z V H z V

M B F

o o

 

 

 

(11)

• 진동 시료법 (Vibrating Sample Magnetometer : VSM)

전자기 유도 방법

NA dt B

dt t NAB d

d

 

1

) (

: :

: :

N A

자속 ( maxwells ) 유도 전압 ( Volt ) 면적 ( cm2) 권선수

(12)

Introduction

• Magnetic measurement is a powerful method to characterize properties of materials.

Among numbers of magnetic measurement equipment, Vibrating sample magneto-meter (VSM) is known as a very effective way to determine magnetization.

• VSM offers different measuring modes. By analyzing the results, many useful information of materials can be extracted.

(13)

- Magnetic field (electro magnet, Power supply)

- Detection part (pick-up coil→Lock-in(m), Gaussmeter(H))

- Vibrating part (loud speaker, feedback system, power supply)

- Display & controller (Computer, Software)

Vibrating Sample Magnetometer (VSM)

Electromagnet

Power supply Electromagnet Vibrator

Vibrator power Lock-in &

Gaussmeter Computer

Pick-up coil

(14)

If a sample of any material is placed in a uniform magnetic field, created between the poles of a electromagnet, a dipole moment will be induced.

If the sample vibrates with sinusoidal motion a sinusoidal electrical signal can be induced in suitable placed pick-up coils.

The signal has the same frequency of vibration and its amplitude will be proportional to the magnetic moment, amplitude, and relative position with respect to the pick-up coils system.

VSM Operation Principle

(15)

VSM Operation Principle

Magnetization is often measured by induction method (for example in an extraction magnetometer):

V: Induction voltage N: Number of coils

: magnetic flux t: time A: area of coil

This method only measures B, not M The accuracy is not high.

BA

V NA dB dt B

0

( H M ) NA 1Vdt

I N

S S

I N

(16)

VSM: sample is vibrating with a standardized frequency ( ) during the measurement.

H does not depend on t but M depends on t :

AC measurements always improve signal to noise ratio.

By this method, the signal is directly proportional to magnetization.

t sin

t M

t M

NA t

dt M NA d

dt NA dM

dt NA dH

M dt H

NA d dt

NA dB V

cos cos

sin 0

) (

0 0

0 0

0

0 0

0

VSM Operation Principle

(17)

VSM Sensitivity

The voltage V(t) across the VSM detection coils can be written as

Magnetic moment: selection of the sample volume can be used to optimize signal; in general, larger is better; size may affect B uniformity & vibration load.

Vibration amplitude: large amplitude increases sensitivity (if coils are large enough to capture full excursion with uniform sensitivity).

Vibration frequency: higher freq. gives higher sensitivity, but other constraints limit max usable freq.

(eddy currents in conducting samples, audio noise due to vibrator, interference from harmonics/subharmonics of power freq.).

Detection coil sensitivity: coupling of detector is strong function of (inverse) separation between sample

& coils; small separation makes sample mounting & shape issues more important.

Lock-in amplifier Oscillator (~ 80 Hz)

Computer Magnetization

Reference

H-field

4 coils

Sample

Vibration

t t

v

  

) (

) (H

kAfm

moment magnetic

:

frequency vibrating

: area :

constant coil

:

m(H) f A k

) ( t

(18)

VSM Sensitivity & Noise

The main sources of noise to limit VSM sensitivity comes from background signals and the signal-to-noise ratio (SNR).

A. Background signals

These can include vibration of the detector coils due to mechanical coupling from the sample vibrator (need to insure vibration isolation here). Also stray signals can come from wire loops or drive wires leading to the vibrator (independent of B and present without a sample). Also pickup from other power sources (electrical &

mechanical vibrations).

B. Noise in VSM

The main sources of noise include the usual culprits (Johnson, Shot, and 1/f noise).

Johnson noise (thermal noise due to e fluctuations in R) is usually the most significant in VSM. It is given by

VRMS = (4kTRf)1 / 2

where k = Boltzmann’s constant T = absolute T

R = coil resistance f = freq. bandwidth of measure in Hz

(19)

M-H, B-H Loop (Hysteresis Loop)

1) 자기소거 (demagnetized state) 2) 초기곡선 (initial curve)

3) 이력곡선 (hysteresis loop) major loop

minor loop 4) 잔류자화

( Remanence magnetization, Bror Mr) 5) 보자력 ( Coercivity, Hc)

6) 포화자화

(Saturation, magnetization Bsor Ms)

Field (Oe)

-15000 -10000 -5000 0 5000 10000 15000

Magnetic moment (EMU)

-0.015 -0.010 -0.005 0.000 0.005 0.010 0.015

Parallel to the field

Perpendicular to the fielddiamagnetic Ferromagnetic

or Paramagnetic

(20)

• 연자성 : 작은 보자력 , 자화 • 탈자가 쉬움 • 경자성 : 큰 보자력 , 자화 • 탈자가 어려움

- Transformers - Magnetic Shield

- Flux keeper for relays, printer, - motors, watches, and other

magnetic system

- Motors

- Linear motors - Headphone - Balances

- Microwave tubes, laser

“hard” ferromagnetic material has a large Mr and large Hc.

“soft” ferromagnetic material has both a small Mr and Hc.

(21)

-50 L : 0.165 emu at10,000 Oe (3 emu/cc)

 7  10-3 emu at 15 Oe

- Drop of 40 pL : ~ 6  10-9 emu

-Signal intensity : 15 V - Noise level : 0.5 V

 Resolution : 2  10-10 emu

(3) CNU Droplet 방법 !!

(22)

Magnetometer Sensitivity (emu) Dynamic range

VSM 10-6 Wide [1,5]

AGM 10-8 Middle [2,5]

SQUID 10-8~ 10-11 Narrow [3,5]

1. www.lakeshore.com

2. W.Ross et.al., Rev.Aci.Instrum., 51,612 (1980)

3. J. Diederichset.al., Czechoslovak J. Phys., 46, 2803 (1996) 4. A. Bogach et.al., J. Electrical Engineering, 59, 11(2008) 5. C.D.Graham et.al., J.Mater.Sci.Technol., 16,97(2000)

2 3

20 10 A m

10 emu

1 B

Measurable field : ~ fT (~10−15 T) SQUID

Dipole field

 

r e

e m r

H m r sin ˆ

4 ˆ 1 4 cos

2

3

3

 

T 10 10

T 10

: resolution moment

Same

10 /

) m (10

m 10

: system Our

) m (10 cm

: SQUID

6 - 9

15 -

3 9

5 - -2

PHR SQUID

PHR SQUID

r r

r r

H

V m  

 Is it reasonable ?

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