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Luận văn thạc sĩ Địa kỹ thuật xây dựng: Nghiên cứu gia cố nền bằng cột đất trộn xi măng cho dự án đường Mậu Thân - Sân bay Trà Nóc, Thành phố Cần Thơ

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Thông tin cơ bản

Tiêu đề Nghiên cứu gia cố nền bằng cột đất trộn xi măng cho dự án đường Mậu Thân - Sân bay Trà Nóc, Thành phố Cần Thơ
Tác giả Mm Vӕ QJjQK
Trường học ĈҤI HӐC QUӔC GIA TP. HӖ &+ậ 0,1+
Chuyên ngành Địa kỹ thuật xây dựng
Thể loại Luận văn thạc sĩ
Năm xuất bản 2013
Thành phố TP. HӖ &+ậ 0,1+
Định dạng
Số trang 139
Dung lượng 3,05 MB

Cấu trúc

  • 1.4.1 ѬXÿLӇP (21)
  • 2.2.1 ĈӝO~QәQÿӏQK (34)
  • 2.2.2 ĈӝO~QWKHRWKӡLJLDQ (38)
  • 2.3 ĈӝO~QWKHRNӃWTXҧTXDQWUҳF (39)
  • 3.1 ĈҺ&Ĉ,ӆ0&+81*&Ӫ$&é1*75ẻ1+ (47)
    • 3.1.4 ĈLӅXNLӋQWӵQKLrQ (52)
    • 3.1.5 ĈLӅXNLӋQÿӏDFKҩW (52)
    • 3.1.6 ĈһFÿLӇPÿRҥQÿѭӡQJGүQYjRFҫX (55)
      • 3.3.1.3 Theo NӃWTXҧWKӱWƭQKFӝWÿѫQ (97)
  • uQK 3.52 6ѫÿӗEӕWUtFӑFTXDQWUҳFO~QYӏWUt&%$WKHRWKӭWӵWӯWUiLTXDSKҧL (0)
  • uQK 3.53 0һWEҵQJEӕWUtPyFF{QJWUuQK (0)

Nội dung

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+uQK 6ѫÿӗWtQKWRiQVӭFFKӏXWҧLFӫDQKyPFӝWWKHR1KұW%ҧQOӟSÿҩW KҧQăQJFKӏXWҧLFӵFKҥQFӫDQӅQÿҩWErQGѭӟL q d = i c D.c.N c + i J E.J 1 B.N J + i q J 2 D f N q (2.13) 9ӟLi c = i q = (1-T/90) 2 i J = (1-T/I) 2 TJyFFӫDWҧLWUӑQJVRYӟLSKѭѫQJÿӭQJÿӝ IJyFPDViWWURQJFӫDÿҩWQӅQErQGѭӟLÿӝ

N c , N J , N q KӋVӕSKөWKXӝFYjRJyFPDViWWURQJFӫDÿҩW D, EKӋVӕSKөWKXӝFKuQKGҥQJYjNtFKWKѭӟF

D = 1+ 0,2B/L E = 0,5 - 0,2B/L c: lӵFGtQKFӫDOӟSÿҩWӣGѭӟLÿi\NKӕLJLDFѭӡQJN1P 3 ) J 1 WUӑQJOѭӧQJULrQJFӫDOӟSÿҩWGѭӟLNKӕLJLDFѭӡQJN1P 3 ) J 2 WUӑQJOѭӧQJULrQJWUXQJEuQKFӫDNKӕLN1P 3 )

%&KLӅXUӝQJNKӕLÿҩWJLDFѭӡQJP D f FKLӅXVkXWӯPһWÿҩWÿӃQÿi\NKӕLJLDFѭӡng, (m)

Nội dung bài viết sau đây là một đoạn văn khó hiểu và không tuân thủ các quy tắc SEO.

+uQK 2.3 3KѭѫQJSKiS[iFÿӏQKNKҧQăQJFKӏXWҧLFӫDQKyPWKHR1KұW%ҧQ

(NKLQӅQJӗPOӟS) b 7KHRTXDQÿLӇPKӛQKӧSFӫDYLӋQNӻWKXұW&KkXÈ

KҧQăQJFKӏXWҧLJLӟLKҥQFӫDQKyPFӝW[LPăQJ- ÿҩWSKөWKXӝFYjRÿӝEӅQFҳW FӫDÿҩWFKѭD[ӱOêJLӳDFiFFӝW[LPăQJ- ÿҩWYjÿӝEӅQFҳWFӫDYұWOLӋXFӝW [LPăQJ- ÿҩW6ӵSKiKRҥLTX\ӃWÿӏQKEӣLNKҧQăQJFKӏXWҧLFӫDNKӕLYӟLFӝW[LPăQJ- ÿҩW

+uQK 3KiKRҥLNKӕL +uQK 3KiKRҥLFҳWFөFEӝ

KҧQăQJFKӏXWҧLWUӑQJWӟLKҥQWKHRFѫFKӃSKiKRҥLNKӕL

6ӭFFKӕQJFҳWGӑFWKHRPһWSKiKRҥLFҳWTXDWRjQEӝNKӕLVӁTX\ӃWÿӏQKNKҧ QăQJFKӏXWҧLNKLÿyNKҧQăQJFKӏXWҧLJLӟLKҥQFӫDQKyPFӝW[LPăQJ- ÿҩWÿѭӧF WtQKWKHR

Q gh , QKyP = 2C usoil H[B+L] +k.C usoil BL (2.14)

7URQJÿy B, L, H: FKLӅXUӝQJFKLӅXGjLYjFKLӅX FDRFӫDQKyPFӝW[LPăng - ÿҩW kKӋVӕDQWRjQSKөWKXӝFYjRKuQKGҥQJPyQJ

N NKLPyQJKuQKFKӳQKұWWӭFOj/ > B) N NKLPyQJKuQKYX{QJWUzQ

C usoil OӵFGtQKWUXQJEuQKFӫDÿҩW\ӃX[XQJTXDQK 7X\QKLrQÿӇFѭӡQJÿӝÿҩWQӅQSKiWWULӇQWӕLÿDWKuFKX\ӇQYӏFӫDQӅQӣÿi\

NKӕLSKҧLNKiOӟQNKRҧQJyEӅUӝQJFӫDÿi\NKӕLFKRQrQQJѭӡLWDÿӅQJKӏ NK{QJQrQVӱGөQJVӭFFKӏXWҧLFӫDQӅQӣÿi\NKӕLWURQJWKLӃWNӃ

KҧQăQJFKӏXWҧLWUӑQJWӟLKҥQWKHRFѫFKӃSKiKRҥLFөFEӝ

KҧQăQJFKӏXWҧLJLӟLKҥQFy[pWÿӃQSKiKRҥLFөFEӝӣUuDNKӕLFӝW[LPăQJ- ÿҩWSKөWKXӝFYjRÿӝEӅQFKӕQJFҳWWUXQJEuQKFӫDÿҩWGӑFWKHRPһWSKiKRҥLJҫQ WUzQQKѭWURQJKuQKĈӝEӅQFҳWWUXQJEuQKFyWKӇWtQKQKѭNKLWtQKәQÿӏQKPiLGӕF KҧQăQJFKӏXWҧLJLӟLKҥQFyFK~êÿӃQSKiKRҥLFөFEӝÿѭӧFWtQKWKHRELӇXWKӭF sau: q gh = 5,5C tb (1+0,2 l b ) (2.15)

ĈӝO~QәQÿӏQK

1KuQ FKXQJ FiF TXL WUuQK WtQK WRiQ ÿӝ O~Q FӫD 7UXQJ 4XӕF &KkX ặX $,7 9LӋW1DPÿӅXSKkQÿӝO~QFӫDQӅQWKjQKSKҫQ

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E cӑc , E ÿҩt : m{ÿXQELӃn dҥng cӫa cӝt ÿҩt trӝn [LPăQJYjFӫDÿҩWFKѭDÿѭӧc gia cӕ

C ucӝt : cѭӡQJÿӝ cҳWNK{QJWKRiWQѭӟc cӫa cӝWFyÿѭӧc tӯ kӃt quҧ WKtQJKLӋPYj VRViQKYӟi kӃt quҧ thӵFÿӏDWUrQFiFFӑFÿѭӧFWKtQJKLӋm b Theo DBJ 08-40-FӫD7UXQJ4XӕF

7UӏVӕELӃQGҥQJFRQpQFӫDFөPFӝWFyWKӇFăQFӭNӃWFҩXSKҫQWUrQFKLӅXGjL FӝWFѭӡQJÿӝWKkQFӝWOҩ\- 40PPWKHRNLQKQJKLӋP c Theo 7&;'913KѭѫQJSKiSWtQKO~QFӫDJLiRVѭ%URPV Ĉӝ O~Q6 1 ÿѭӧFWtQKWKHRF{QJWKӭc: s c tb aE a E qH E

Trong ÿy q: tҧi trӑQJF{QJWUuQKWUX\ӅQOrQNKӕi gia cӕ (kN)

H: chiӅXVkXFӫa khӕi gia cӕ (m) a: tӹ sӕ diӋQWtFKD Q$c / BL), n- tәng sӕ cӝt A c : diӋQWtFKWLӃt diӋn cӝt

E c : m{ÿXQÿjQKӗi cӫa vұt liӋu cӝt&yWKӇ lҩy E c = (50y100) C c WURQJÿy& c Oj sӭFNKiQJFҳt cӫa vұt liӋu cӝt

E s : m{ÿXQELӃn dҥng cӫDÿҩt nӅn giӳDFiFFӝt&yWKӇ lҩ\WKHRF{QJWKӭc thӵc nghiӋm E s = 250C u , vӟi C u OjVӭFNKiQJFҳWNK{QJWKRiWQѭӟc cӫDÿҩt nӅn)

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SKpSFӫa vұt liӋu trө d Theo TXDQÿLӇPKӛQKӧSFӫDYLӋQNӻWKXұW&KkXÈ$,7

KLWtQKWRiQO~QFyWKӇ[ҧ\UDWUѭӡQJKӧS:

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(M e 'V ' ; 'V: VӕJLDӭQJVXҩWWUX\ӅQOrQÿҩWKD\FӝWYj'e: VӕJLDKӋVӕUӛQJFӫD ÿҩWQӅQKD\YұWOLӋXFӝW

7ҧL WUӑQJ SKkQ Eӕ ÿӅX T GR F{QJ WUuQK KD\ QӅQ ÿҩW ÿҳS ErQ WUrQ WUX\ӅQ [XӕQJPӝWSKҫQWUX\ӅQFKRFӝWÿҩWWUӝQ[LPăQJT 1 SKҫQNKiFWUX\ӅQFKRÿҩWT 2 1ӃX FӝW ÿҩW WUӝQ [LPăQJ Yj ÿҩW [XQJ TXDQK Fy FQJ FKX\ӇQ Yӏ WѭѫQJ ÿӕL Fy WKӇ dQJTXDQKӋ-15) sau:

(2.22) ĈѫQJLҧQELӇXWKӭFWUrQWDÿѭӧF

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NKLWҧLWUӑQJYѭӧWTXiÿӝEӅQUmR

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S i , S i-1 ÿӝO~QFӫDQӅQWҥLWKӡLÿLӇPW i YjW i-1 E 0 , E 1 WKDPVӕYӟLQӅQÿӗQJQKҩWFRLQKѭOjKҵQJVӕ 7ҥLWKӡLÿLӇPW 6i-1 = S i = S i+1 = S

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- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP &12m b 7KHRSKѭѫQJSKiSWUӝQѭӟW

%ҧQJ4 %ҧQJWәQJKӧSNӃWTXҧQpQPӝWWUөFQӣK{QJWӵGRN*FPFӫDPүXWKt QJKLӋPWURQJSKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 3 1,962 2,035 3,703 1,922 1,666 2,833

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 TB1 TB2 TB1 TB2

+uQK3.8 %LӇXÿӗSKiWWULӇQFѭӡQJÿӝWKHRWKӡLJLDQFӫDPүXWKtQJKLӋPWURQJ

SKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

MCI; MCII: v͓WUtO̭\P̳Xÿ̭W 1;2;3: ÿ͡VkXO̭\P̳XWUXQJEuQKG͕FWKkQF͡WW˱˯QJͱQJm, 12m YjP

- &ѭӡQJÿӝFiFPүXSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅX - &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPYjPFyFѭӡQJÿӝ[ҩS[ӍQKDXWX\

QKLrQFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPOҥLFyFѭӡQJÿӝFDRKѫQQKLӅXFөWKӇ QKѭVDX

%ҧQJ 3.5 6RViQKFѭӡQJÿӝ[LPăQJ - ÿҩWWKHRÿӝVkXӣPӭFKjPOѭӧQJ

[LPăQJFKӃWҥRWKHRSKѭѫQJSKiSWUӝQѭӟW

&ѭӡQJÿӝWUXQJEuQK q tb (kG/cm 2 )

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX 5m PFyGҥQJ< = -0,001X 2 + 0,0917X + YӟL5 2 =0,9973

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX PFyGҥQJ: Y = -0,0002X 2 + 0,1407X + YӟL5 2 =0,997

- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP & 12m

.ӃWTXҧFXӕLFQJFӫDWKtQJKLӋPQpQPӝWWUөFNK{QJKҥQFKӃQӣK{QJWUrQ FiFWәPүXFKӃWҥRYӟLPӭFKjPOѭӧQJ[LPăQJ VӁÿѭӧFWәQJKӧSWKjQKEҧQJ Vӕ OLӋX QKѭ ErQ GѭӟL 'ӵD WUrQ Vӕ OLӋX Qj\ WD WLӃQ KjQK YӁ ELӇX ÿӗ TXDQ KӋ JLӳD FѭӡQJÿӝPүXWKHRWKӡLJLDQQJj\WXәLÿӇWӯÿyWuPUDFiF[XKѭӟQJSKiWWULӇQ FѭӡQJÿӝFӫDPүX a 7KHRSKѭѫQJSKiSWUӝQNK{

%ҧQJ %ҧQJWәQJKӧSNӃWTXҧQpQPӝWWUөFQӣK{QJWӵGRN*FPFӫDPүXWKt QJKLӋPWURQJSKzQJWKHRSKѭѫQJSKiSWUӝQNK{YӟLKjPOѭӧQJ12,5% [LPăQJ

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 3 3,419 3,359 7,654 2,975 3,503 5,695

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 TB1 TB2 TB1 TB2

+uQK3.9 %LӇXÿӗSKiWWULӇQFѭӡQJÿӝWKHRWKӡLJLDQFӫDPүXWKtQJKLӋPWURQJ

SKzQJWKHRSKѭѫQJSKiSWUӝQNK{YӟLKjPOѭӧQJ[LPăQJ

MCI; MCII: v͓WUtO̭\P̳Xÿ̭W 1;2;3: ÿ͡VkXO̭\P̳XWUXQJEuQKG͕FWKkQF͡WW˱˯QJͱQJm, 12m YjP

- &ѭӡQJÿӝFiFPүXSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅX - &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPYjPFyFѭӡQJÿӝ[ҩS[ӍQKDXWX\

QKLrQFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPOҥLFyFѭӡQJÿӝFDRKѫQQKLӅXFөWKӇ QKѭVDX

%ҧQJ 3.7 6RViQKFѭӡQJÿӝ[LPăQJ-ÿҩWWKHRÿӝVkXӣPӭFKjPOѭӧQJ

[LPăQJFKӃWҥRWKHRSKѭѫQJSKiSWUӝQNK{

&ѭӡQJÿӝWUXQJEuQK q tb (kG/cm 2 )

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX 5m PFyGҥQJ: Y = -0,0008X 2 + 0,1474X + YӟL5 2 = 0,999

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX PFyGҥQJ: Y = -0,0004X 2 + 0,2551X + YӟL5 2 = 0,9778

- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP P b Theo SKѭѫQJSKiSWUӝQѭӟW

%ҧQJ %ҧQJWәQJKӧSNӃWTXҧQpQPӝWWUөFQӣK{QJWӵGRN*FPFӫDPүXWKt QJKLӋPWURQJSKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 3 2,324 2,691 3,907 2,359 2,295 3,303

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 TB1 TB2 TB1 TB2

+uQK3.10 %LӇXÿӗSKiWWULӇQFѭӡQJÿӝWKHRWKӡLJLDQFӫDPүXWKtQJKLӋPWURQg

SKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

MCI; MCII: v͓WUtO̭\P̳Xÿ̭W 1;2;3: ÿ͡VkXO̭\P̳XWUXQJEuQKG͕FWKkQF͡WW˱˯QJͱQJm, 12m YjP

- &ѭӡQJÿӝFiFPүXSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅX - &iFPүXFKӃWҥR WӯÿҩWOҩ\ӣÿӝVkXPYjPFyFѭӡQJÿӝ[ҩS[ӍQKDXWX\

QKLrQFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPOҥLFyFѭӡQJÿӝFDRKѫQQKLӅXFөWKӇ QKѭVDX

%ҧQJ 3.9 6RViQKFѭӡQJÿӝ[LPăQJ - ÿҩWWKHRÿӝVkXӣPӭFKjPOѭӧQJ

[LPăQJFKӃWҥRWKHRSKѭѫQJSKiSWUӝQѭӟW

&ѭӡQJÿӝWUXQJEuQK q tb (kG/cm 2 ) &KrQK

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX 5m&12PFyGҥQJ: Y = -0,0007X 2 + 0,1077X + YӟL5 2 = 0,9886

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX PFyGҥQJ< = -0,0049X 2 + 0,3829X + YӟL5 2 = 0,995

- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP P

.ӃWTXҧFXӕLFQJFӫDWKtQJKLӋPQpQPӝWWUөFNK{QJKҥQFKӃQӣK{QJWUrQFiFWәPүXFKӃWҥRYӟLPӭFKjPOѭӧQJ 12,5% [LPăQJ VӁÿѭӧFWәQJKӧSWKjQKEҧQJVӕ OLӋX QKѭ ErQ GѭӟL 'ӵD WUrQ Vӕ OLӋX Qj\ WD WLӃQ KjQK YӁ ELӇX ÿӗ TXDQ KӋ JLӳDFѭӡQJÿӝPүXWKHRWKӡLJLDQQJj\WXәLÿӇWӯÿyWuPUDFiF[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDPүX a 7KHRSKѭѫQJSKiSWUӝQNK{

%ҧng 3.10 %ҧQJWәQJKӧSNӃWTXҧQpQPӝWWUөFQӣK{QJWӵGRN*FPFӫDPүXWKt QJKLӋPWURQJSKzQJWKHRSKѭѫQJSKiSWUӝQNK{YӟLKjPOѭӧQJ[LPăQJ

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 3 3,653 4,567 10,042 4,281 4,500 9,492

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 TB1 TB2 TB2 TB2

+uQK3.11 %LӇXÿӗSKiWWULӇQFѭӡQJÿӝWKHRWKӡL JLDQFӫDPүXWKtQJKLӋPWURQJ

SKzQJWKHRSKѭѫQJSKiSWUӝQNK{YӟLKjPOѭӧQJ[LPăQJ

MCI; MCII: v͓WUtO̭\P̳Xÿ̭W 1;2;3: ÿ͡VkXO̭\P̳XWUXQJEuQKG͕FWKkQF͡WW˱˯QJͱQJm, 12m YjP

- &ѭӡQJÿӝFiFPүXSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅX - &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPYjPFyFѭӡQJÿӝ[ҩS[ӍQKDXWX\

QKLrQFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPOҥLFyFѭӡQJ ÿӝFDRKѫQQKLӅXFөWKӇQKѭEҧQJVDX

%ҧQJ 3.11 6RViQKFѭӡQJÿӝ[LPăQJ - ÿҩWWKHRÿӝVkXӣPӭFKjPOѭӧQJ

[LPăQJFKӃWҥRWKHRSKѭѫQJSKiSWUӝQNK{

&ѭӡQJÿӝWUXQJEuQK q tb (kG/cm 2 )

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX P PFyGҥQJ: Y = -0,0014X 2 + 0,2452X + YӟL5 2 = 0,9846

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkX PFyGҥQJ: Y = -0,0026X 2 + 0,4457X + YӟL5 2 = 0,991

- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP & 12m b 7KHRSKѭѫQJSKiSWUӝQѭӟW

%ҧQJ12 %ҧQJWәQJKӧSNӃWTXҧQpQPӝWWUөFQӣK{QJWӵGRN*FPFӫDPүXWKt QJKLӋPWURQJSKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 3 2,971 3,099 6,381 2,491 2,839 5,987

MCI; MCII: v͓WUtO̭\P̳Xÿ̭W 1;2;3: ÿ͡VkXO̭\P̳XWUXQJEuQKG͕FWKkQF͡WW˱˯QJͱQJm, 12m YjP

MCI-1 MCI-2 MCI-3 MCII-1 MCII-2 MCII-3 TB1 TB2 TB1 TB2

+uQK12 %LӇXÿӗSKiWWULӇQFѭӡQJÿӝWKHRWKӡLJLDQFӫDPүXWKtQJKLӋPWrong

SKzQJWKHRSKѭѫQJSKiSWUӝQѭӟWYӟLKjPOѭӧQJ[LPăQJ

- &ѭӡQJÿӝFiFPүXSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅX - &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPYjPFyFѭӡQJÿӝ[ҩS[ӍQKDXWX\

QKLrQFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPOҥLFyFѭӡQJÿӝFDRKѫQQKLӅXFөWKӇ QKѭVDX

%ҧQJ 3.13 6RViQKFѭӡQJÿӝ[LPăQJ - ÿҩWWKHRÿӝVkXӣPӭFKjPOѭӧQJ

[LPăQJFKӃWҥRWKHRSKѭѫQJSKiSWUӝQѭӟW

&ѭӡQJÿӝWUXQJEuQK q tb (kG/cm 2 ) &KrQK

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP PFyGҥQJ: Y = -0,0012X 2 + 0,142X + YӟL5 2 = 0,9985

- ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃ WҥRWӯÿҩWOҩ\ӣÿӝVkX PFyGҥQJ< = -0,0103X 2 + 0,5773X + YӟL5 2 = 0,9823

- &iFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXPFyFѭӡQJÿӝSKiWWULӇQQKDQKYjWӕW KѫQVRYӟLFiFPүXFKӃWҥRWӯÿҩWOҩ\ӣÿӝVkXP & 12m

3.2.1.4 ӃWOXұQYӅFѭӡQJÿӝFӫDFiFPүXWKtQJKLӋPWURQJSKzQJ

- &iFPүXFKӃWҥRWURQJSKzQJFyFѭӡQJÿӝSKiWWULӇQWѭѫQJÿӕLÿӗQJÿӅXWӯ O~F WҥR PүX FKR ÿӃQ WKӡL ÿLӇP QJj\ 7\ WKXӝF YjR WӯQJ KjP OѭӧQJ SKѭѫQJ SKiSWҥRPүXYjORҥLÿҩWPjFiFPүXVӁFyVӵSKiWWULӇQFѭӡQJÿӝNKiFQKDX &ө WKӇQKѭVDX

%ҧQJ 7әQJKӧSÿѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDPүXFKӃWҥRWURQJ

P.P WUӝQ ĈӝVkX Oҩ\ÿҩW WҥRPүX ĈѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDPүXFKӃWҥRWURQJ

SKzQJ WKHRWKӡLJLDQ [LPăQJ [LPăQJ 15% xLPăQJ

- 'ӵDWUrQFiFÿѭӡQJ[XKѭӟQJSKiWWULӇQFѭӡQJÿӝFӫDFiFPүXFKӃWҥRWURQJ pKzQJWDWKD\JLiWUӏ;OҫQOѭӧWEҵQJQJj\QJj\QJj\QJj\YjQJj\ ÿӇ Fy ÿѭӧF FiF JLi WUӏ FѭӡQJ ÿӝ WѭѫQJ ӭQJ ӃW TXҧ WKX ÿѭӧF WKӇ KLӋQ WURQJ FiFEҧQJVDX

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&ѭӡQJÿӝFӫDPүXFKӃWҥR WURQJSKzQJGӵDWUrQÿѭӡQJ

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0үXFKӃWҥRWӯ ÿҩWӣÿӝVkX P PGӑF WKHRWKkQFӝW

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Utilizing advanced algorithms and machine learning, our innovative software solution effectively analyzes complex data, identifies critical insights, and provides tailored recommendations, empowering organizations to make informed decisions and optimize operational efficiency Its comprehensive suite of features streamlines processes, enhances decision-making capabilities, and drives tangible results.

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