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9 ?2m`2b *H+mHi`B+2b miQ`Bbû2b
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Ӹ
ᅽ Ԃ ԩ
ܙԤ
ԇյ ᅺ
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ন ਲ ԩԇյ
X
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Ԅ Ԩ
ԧ ԛ
Ԃ
ᅭ ܙԖ
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·ϵVX
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6B;m`2 j
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AAA :`pBKĕi`2 ¨ ~ûm /2 G*Qbi2 2i _QK#2`;
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Ԩ
ԑ Ԝ Ԑ ᅭ
Ԣ
ܙԖ
TBpQi Ԅ
ܙԩ
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ЈX
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ၫᅭ X JQMi`2` [m2
က াԜԖԐ ਲ ԚԨԑ ԚԨԑԢ
ЈఄԨ
ϵԑ
ϵԨԑ TJO ᅭ ি DPT ᅭ
Z RNX *2 `2bbQ`i ûiû 7#`B[mû /2 i2HH2 KMBĕ`2 [m2 b HQM;m2m` m `2TQb Ԣ
ЈbQBi MmHH2 U};m`2 jVX JQMi`2`
[m2 HǶQM T2mi /ûi2`KBM2` H pH2m` /2 HǶBMi2MbBiû /2 H T2bMi2m` Ԗ 2M MMmHMi +2 +QmTH2X m`Bi@QM Tm miBHBb2`
mM `2bbQ`i Ŀ +HbbB[m2 ŀ \
SQm` iQmi2 H bmBi2- H2 `2bbQ`i mM2 HQM;m2m` m `2TQb MmHH2X
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Ԩ ᅺ
ԑ Ԝ Ԑ ᅭ
Ԣ
ܙԖ
6B;m`2 8
Z kyX 1tT`BK2` Ԣ - TmBb HǶûM2`;B2 TQi2MiB2HH2 Ӻங
- 2M 7QM+iBQM /2 Ԩ - ԑ - ᅺ 2i ᅭ X
G2b +Qm`#2b /2 H };m`2 e `2T`ûb2Mi2Mi HǶûM2`;B2 TQi2MiB2HH2 2M 7QM+iBQM /2 ᅭ /m bvbiĕK2 bMb 2i p2+ BM+HBMBbQM /m `2bbQ`i UTQm` mM2 K2BHH2m`2 pBbmHBbiBQM- H2b pH2m`b /2b T`Kĕi`2b miBHBbûb TQm` i`+2` +2b +Qm`#2b bQMi /Bzû`2Mi2b /2 +2HH2b /m bvbiĕK2 `û2HVX
ᅭ U`/V
ӺUƒCVᅺ
ᅭ U`/V
ӺஙUƒCVᅺ ଃ
6B;m`2 e Z kRX Zm2H 2bi HǶBMiû`āi /ǶpQB` BM+HBMû H2 `2bbQ`i \
Z kkX .Mb H2 +b Qɍ H2 TQBMi /2 bmTTQ`i /m `2bbQ`i 2bi BM+HBMû U};m`2 8V- /ûi2`KBM2` H2 MQmp2m +QmTH2 ကங
`ûbmHiMiX JQMi`2` [mǶBH bǶû+`Bi
ကங ԜԖԐ ਲ ԚԨԑ DPT ᅺ DPT ᅭ ਲ ԚԨԑ TJO ᅺ TJO ᅭ
Z kjX .Mb H T`iB[m2- HǶM;H2 ᅭ `2bi2 T2iBiX ú+`B`2 HǶû[miBQM /Bzû`2MiB2HH2 pû`B}û2 T` ᅭ X PM MQi2` ӿ H2
ԄԩX
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*QKK2Mi2`X
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am`7+2 aQHᅲֈ
ԇ ᅲங ԗ
Ԅ
ԩ
ԧԂ ᅭ ԡ
ܙԔ֍
6B;m`2 d
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Z jRX JQMi`2` [m2 HǶMQKHB2 ;`pBKûi`B[m2 bǶû+`Bi
Ԗ ᅵӼᅲԇϯԗ ԧϵ ԗϵϯϵ
Z jkX h`+2` HǶHHm`2 /2 H +Qm`#2Ԗ2M 7QM+iBQM /2ԧTQm` /2b bT?ĕ`2b B/2MiB[m2b 2Mi2``û2b ¨ /2mt T`Q7QM@
/2m`b /Bzû`2Mi2bԗφ2iԗϵ ԗφX
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ਲ ਲ ਲ ਲ
ԧ UKV
ԖUK;HV
6B;m`2 3
MQKHB2 ;`pBKûi`B[m2 Ԗ TQm`
mM2 bT?ĕ`2 2Mi2``û2 p2+ ᅲ LH਼N
·ϯ*H+B`2 ᅲ LH਼N
·ϯ:`ĕb ᅲ LH਼N
·ϯԄ ԧ
6B;m`2 N
Ԅ ԧ
ᅲ
ϵᅲ
φᅲ
φᅲ
φԗ
ԧ
Ԗ
6B;m`2 Ry
MQKHB2 ;`pBKûi`B[m2 TQm` mM2 TH[m2 ?Q`BxQMiH2 b2KB@BM}MB2
o S`QbT2+iBQM ûH2+i`B[m2 /2b bQHb
G T`QbT2+iBQM ûH2+i`B[m2 2bi HǶmM2 /2b THmb M+B2MM2b Kûi?Q/2b /2 T`QbT2+iBQM ;ûQT?vbB[m2X 1HH2 `2TQb2 bm`
HǶBMi2`T`ûiiBQM /2 H `ûbBbiM+2 ûH2+i`B[m2 /m i2``BMX *2b K2bm`2b /QBp2Mi āi`2 `ûHBbû2b
BM bBim- +2ii2 K2bm`2 M2TQmpMi āi`2 `ûHBbû2 2M H#Q`iQB`2 bm` mM û+?MiBHHQM bQ`iB /2 bQM 2MpB`QMM2K2MiX 1HH2b bQMi T`iB+mHBĕ`2K2Mi /Tiû2b ¨ HǶûim/2 /2b 7B#H2b T`Q7QM/2m`bX
oX Ĝ aQH ?QKQ;ĕM2
Z j3X
1tT`BK2` H `ûbBbiM+2 ûH2+i`B[m2 /ǶmM T`HHûHûTBTĕ/2 ?QKQ;ĕM2 /2 HQM;m2m` ԁ- /2 b2+iBQM Ӷ 2i /2
`ûbBbiBpBiû ᅶ ᅷ Qɍ ᅷ 2bi H +QM/m+iBpBiû ûH2+i`B[m2 /m Kiû`Bm U};m`2 RRVX
SQm` /ûi2`KBM2` H `ûbBbiM+2 ûH2+i`B[m2 /ǶmM i2``BM QM BKTQb2 H +B`+mHiBQM /ǶmM +Qm`Mi +QMiBMm /ǶBMi2MbBiû Ӿ ¨ H bm`7+2 /m bQH [mB b2 `ûT`iBi 2M T`Q7QM/2m`X *2ii2 QTû`iBQM 2bi `ûHBbû2 ;`+2 ¨ /2b ûH2+i`Q/2b [m2 HǶQM THMi2 /Mb H2 bQH mt TQBMib Ӷ 2i ӷ U};m`2 RkVX G i2MbBQM 2bi K2bm`û2 ¨ HǶB/2 /ǶmM pQHiKĕi`2 2Mi`2 H2b TQBMib Ԃ 2i ԃX
Z jNX
.Mb H T`iB[m2 QM miBHBb2 mM +Qm`Mi Hi2`MiB7 i`ĕb #bb2 7`û[m2M+2X SQm` [m2HH2 `BbQM \
kyR3@yj@y8 RN,jR,9N
S;2 efN ԁ Ӷ
ᅶ Ӿ
o
6B;m`2 RR
aQH- `ûbBbiBpBiû ᅶ Ӷ
Ӿ
ӷ o Ӿ
Ԃ ԃ
6B;m`2 Rk
Ӷ Ӿ
ԅ ԡ
6B;m`2 Rj
Z 9yX
*QMbB/û`QMb b2mH2K2Mi HǶûH2+i`Q/2 TH+û2 2M Ӷ U};m`2 RjVX PM MQi2 ԫ ԡ ܙ H2 p2+i2m` /2MbBiû pQHmKB[m2 /2 +Qm`Mi m TQBMi ԅX G i2``2 2bi +QMbB/û`û2 +QKK2 ?QKQ;ĕM2X Zm2HH2 2bi H 7Q`K2 /2b HB;M2b /2 +Qm`Mi /Mb H i2``2 \ .QMM2` HǶ2tT`2bbBQM /2 ԫ ԡ ܙ 2M 7QM+iBQM MQiKK2Mi /2 HǶBMi2MbBiû /m +Qm`Mi Ӿ 2i /2 ԡX
Z 9RX
1tT`BK2` H2 +?KT ûH2+i`B[m2 Ӻ ԡ ܟܠܠܠܡ 2i H2 TQi2MiB2H ûH2+i`B[m2 ԋ
բԡ m TQBMi ԅ 2M 7QM+iBQM /2 Ӿ- ԡ 2i ᅶX PM bmTTQb2 [m2 H pH2m` /m TQi2MiB2H 2bi MmHH2 ¨ ;`M/2 /BbiM+2X
Z 9kX
.Mb H2 +b /2b /2mt ûH2+i`Q/2b U};m`2 R9V- 2tT`BK2` H2 TQi2MiB2H ûH2+i`B[m2 ԋ m TQBMi ԅ 2M 7QM+iBQM /2 ᅶ- ԡ
բ- ԡ
գ2i ӾX PM bmTTQb2 [m2 H pH2m` /m TQi2MiB2H 2bi MmHH2 ¨ ;`M/2 /BbiM+2X Zm2HH2 `2HiBQM /û}MBi H2b û[mBTQi2MiB2HH2b \
Ӷ Ӿ
ӷ Ӿ
ԅ
ԡ
բԡ
գ6B;m`2 R9
Z 9jX
1tT`BK2` H /Bzû`2M+2 /2 TQi2MiB2H ԋ ԋ
ծਲ ԋ
կHm2 bm` H2 pQHiKĕi`2 U};m`2 RkVX JQMi`2` [m2 H
`ûbBbiBpBiû bǶû+`Bi ᅶ ᅵԋ
Ӿԕ Qɍ ԕ 2bi H2 7+i2m` ;ûQKûi`B[m2 ¨ 2tT`BK2` 2M 7QM+iBQM /2b /BbiM+2b Ԃ Ӷ- Ԃ ӷ- ԃ Ӷ 2i ԃ ӷX
Z 99X
.Mb H2 +b /2 H +QM};m`iBQM /Bi2 /2 q2MM2` U};m`2 R8V- H2b TQBMib Ӷ- Ԃ- ԃ 2i ӷ bQMi û[mB/BbiMib 2bT+ûb /2 H HQM;m2m` ӯX 1tT`BK2` H2 7+i2m` ;ûQKûi`B[m2 ԕX
Ӷ Ԃ ԃ ӷ
ӯ ӯ ӯ
6B;m`2 R8
Z 98X G2b +Qm`#2b /2 H };m`2 Re T`ûb2Mi2Mi H2 `ûbmHii /2 H bBKmHiBQM /2b û[mBTQi2MiB2HH2b i`+û2b TQm` /2mt ûH2+i`Q/2b /BbiMi2b /2 Ry K bBimû2b 2M ਸ਼ N THMiû2b /Mb mM i2``BM /2 `ûbBbiBpBiû ᅶ ဋ਼NX GǶBMi2MbBiû /m +Qm`Mi 2bi Ӿ " X Zm2 pmi H2 7+i2m` ;ûQKûi`B[m2 +Q``2bTQM/Mi /Mb H +QM};m`iBQM /2 q2MM2` \
*2ii2 pH2m` 2bi@2HH2 2M ++Q`/ p2+ H bBKmHiBQM /2 H };m`2 Re \
ਲ ਲ ਲ
ਲ ਲ ਲ ਲ ਲ
y o Ɛy-k o
y-k o
Ɛy-9o
y-9o Ɛy-eo
y-eo Ɛy-3o
y-3o ƐRo
Ro ƐR-k8o
R-k8o ƐR-8o
R-8o Ɛko
ko Ɛjo
jo Ɛ9o
9o
ԧ UKV
ԨUKV
ਲ ਲ ਲ ਲ ਲ
ਲ ਲ ਲ ਲ ਲ
yoy-ko Ɛy-ko
y-9o Ɛy-9o
y-eo Ɛy-eo
y-3o Ɛy-3o
Ro ƐRo
R-k8o ƐR-k8o
R-8o ƐR-8o
ko Ɛko
jo Ɛjo
9o Ɛ9o
ԧ UKV
ԨUKV
6B;m`2 Re
Z 9eX h`+2`- 2M 2tTHB[mMi pQi`2 /ûK`+?2- HǶHHm`2 /2b HB;M2b /2 +Qm`MiX
oX" Ĝ JQ/ĕH2 ¨ /2mt i2``BMb.Mb H2 +b /ǶmM KBHB2m BM?QKQ;ĕM2 QM T`H2 /2 `ûbBbiBpBiû TT`2Mi2X .Mb H2 KQ/ĕH2 /Bi ¨ /2mt i2``BMb- H2
bQH 2bi +QMbiBimû /2 /2mt +Qm+?2b bmT2`TQbû2b /2 `ûbBbiBpBiû ᅶ
φ2i /ǶûTBbb2m` ԗ
φTQm` H +Qm+?2 bmTû`B2m`2 2i
/2 `ûbBbiBpBiû ᅶ
ϵ2i /ǶûTBbb2m` BM}MB2 TQm` H +Qm+?2 BM7û`B2m`2 U};m`2 RdVX G `ûbBbiBpBiû TT`2Mi2 2bi K2bm`û2
TQm` /Bzû`2Mib 2bT+2K2Mib 2Mi`2 ûH2+i`Q/2b U/BbiM+2 Ӷӷ p`B#H2VX
kyR3@yj@y8 RN,jR,9N
S;2 3fN
6B;m`2 Rd AHHmbi`iBQM /m bQM/;2 ûH2+i`B[m2 U/ǶT`ĕb *?Qmi2m 2i :B`Qmt UkyyeVV- HHm`2 /2b HB;M2b /2 +Qm`Mi
Z 9dX o2`b [m2HH2 pH2m` i2M/ ¨ T`BQ`B H `ûbBbiBpBiû TT`2Mi2 HQ`b[m2 Ӷӷ 2bi 7B#H2 \ HQ`b[m2 Ӷӷ 2bi i`ĕb
;`M/2 \
Z 93X G +Qm`#2 /2 H };m`2 R3 `2T`ûb2Mi2 H `ûbBbiBpBiû TT`2Mi2 ᅶ
ռK2bm`û2 2tTû`BK2MiH2K2Mi 2M 7QM+iBQM /2 H /BbiM+2 Ӷӷ X .ûi2`KBM2` H `ûbBbiBpBiû ᅶ
φ2i ᅶ
ϵ/2b i2``BMb BMbB [mǶmM2 2biBKiBQM /2 H pH2m` ԗ
φ- ûTBbb2m` /2 H +Qm+?2 bmTû`B2m`2X PM bǶB/2` /2 HǶ#[m2 *>R /QMMû };m`2 RN [mB `2T`ûb2Mi2 ᅶ
ռᅶ
φ2M 7QM+iBQM /2 Ӷӷԗ
φ2M û+?2HH2 #B@HQ;`Bi?KB[m2X *?[m2 +Qm`#2 /2 +2i #[m2 +Q``2bTQM/ BMbB ¨ H +Qm`#2 /ǶmM bQM/;2 ûH2+i`B[m2 2tû+miû bm` mM bQmb@bQH +QKTQbû /2 /2mt i2``BMb Qɍ H T`2KBĕ`2 +Qm+?2 mM2 ûTBbb2m` ԗ
φ2i mM2
`ûbBbiBpBiû ᅶ
φX
Ј φ ϵӶӷ UKV
_ûbBbiBpBiûTT`2Mi2Uǂ਼KV
6B;m`2 R3 J2bm`2 /2mt i2``BMb
.QMMû2b MmKû`B[m2b
*QMbiMi2 /2 ;`pBiiBQM mMBp2`b2HH2 Ӽ
·φφLH
·φ਼N
ϯ਼T
·ϵ_vQM /2 H h2``2 ԇ
յ
ϯLN
Jbb2 /2 H h2``2 Ԃ
յ
ϵΚLH
lMBiû /2 K2bm`2 /2 H T2bMi2m` HBM DN਼T
·ϵP`/`2 /2 ;`M/2m` /2 H b2MbB#BHBiû /2b ;`pBKĕi`2b +im2Hb Ԗ ËHBM
100 50 30 20 15 12 9 7 5 4 3 2.5
2 1.5 1.25
0.8 0.7 0.6 0.5 0.4 0.3 0.25 0.2 0.15
0.1
0.07 0.05
0.03
0.02 0
82/ 1=ρ ρ
1 10
100
Module de l’échelle logarithmique
ABAQUE CH 1
ρ1
ρ2
ρa
h1
h1
A·B 2
ၝ
Նၝ
ȯբգϵփȯ
փȯ
6B;m`2 RN