s*

(1)

${\Delta }_{s^{\ast }}$

(2)

C_A

(3)

${\mathcal{X}}_{\Delta }$

(4)

H

(5)

K_cr ([Ref. [4] )

(6)

( $\delta \mathcal{X}/\delta \Delta$ ) = monitor

(7)

$2{\mathcal{X}}_{xy}=0.707{\mathcal{X}}_{\Delta }$

(8)

N_xy = (5)/(8)

“Pure-shear” (9)

1

0.00128

29.61

3116.8

10.66ρ, [10.4]

-

20.93

15.0; ( [4] = 14.8)

1.25

0.00186

1.05

21.72

2146.2

10.01ρ, [9.9]

−13, 600.0

1.5

0.00229

1.071

19.00

1746.0

9.3ρ, [9.3]

− 6, 325.6

1.75

0.00258

1.055

18.06

1547.85

8.68ρ, [8.6]

− 3, 241.4

2.0

0.002784

1.053

17.88

1436.65

8.14ρ, [8.0]

−900.0

12.64

11.5

2.25

0.002923

1.051

17.88

1368.3

7.75ρ, [7.7]

0

2.35

0.002967

1.019

17.88

1348.2

7.64𝜌

0

2.45

0.003005

1.019

17.88

1331.05

7.54𝜌

0

2.5

0.003022

1.009

17.88

1323.39

7.50ρ, [7.5]

0

2.75

0.00309 (0.00302)

1.045

18.24 (17.88)

1292.5

7.32𝜌

+493.2, $\delta \mathcal{X}/\delta \Delta$ = min, so, $\delta \Delta =0$

12.64

10.3; ( [4] = 9.8)

3

0.00302

1.0526

18.70 (17.88)

1292.5

7.32ρ, [7.35]

“H, $\mathcal{X}$ ”, move together