s*

(1)

$\Delta$

(2)

C_A

(3)

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

(4)

H

(5)

K_cr; (Ref. [4] ) (6)

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

(7)

$2{\mathcal{X}}_{xy}=0.7{\mathcal{X}}_{\Delta }$ (8)

N_xy

(ref. [2] )

“Pure-shear”

(9)

Mass = $m^{\ast }={\displaystyle \iint ww}/{\displaystyle \iint w}$

(10)

ω² = fundamental

m = n = 1

(5)/(10)

(11)

1

0.00416

-

6.0875

240.34

4.0ρ [4ρ]

-

4.3

5.66ρ

[9.3ρ]

0.617

389

1.25

0.00619

1.06

4.337

161.60

3.78 [>4ρ]

−862

1.50

0.00798

1.06

3.566

125.36

3.56 [>4ρ]

−431

1.75

0.00948

1.055

3.174

105.73

3.375 [>4ρ]

−265

2.0

0.0106

1.051

2.977

93.73

3.195 [4ρ]

−173

0.617

152

2.25

0.0116

1.051

2.859

86.11

3.05 [>4ρ]

−118

2.50

0.01236

1.0048

2.812

80.85

2.91ρ

−61.8

2.75

0.0130

1.046

2.797

77.02

2.79ρ

−23.4

3.00

0.0135

1.043

2.797

74.18

2.69 [4ρ]

−0.0

3.25

0.0139 (0.0135)

1.04

2.83 (2.797)

72.0

2.60ρ

+82.5, ( $\delta \mathcal{X}/\delta \Delta$ = min, so, $\delta \Delta$ = 0)

2.0

3.65ρ

[5.3ρ]

0.617

117

3.50

0.0135

2.60

(“H, $\mathcal{X}$ ” move together)