Question: Problem 1(A 5.3.2 The calculation of local stability 2. Limit of the width-to-thickness ratio of plates ( 2 ) Determination principle of the allowable
Problem 1(A\ \ 5.3.2\ The calculation of local stability\ 2. Limit of the width-to-thickness ratio of plates\ ( 2 ) Determination principle of the allowable width-to-thickness ratil\ (3) Local buckling critical stress of the plate constituting the member should be equal to or larger than the global buckling critical stress of the column.\
(\\\\sqrt(\\\\eta )\\\\chi \\\\beta \\\\pi ^(2)E)/(12(1-v)^(2))((t)/(b))^(2)>=\\\\phi f_(y)\ \ 5.3.2\ The calculation of local stability\ 2. Limit of the width-to-thickness ratio of plates\ ( 3 ) Allowable width-to-thickness ratio for I-section colum\ (1) Column Flange\
(b)/(t_(f))\ (2) Column Web\
(h_(0))/(t_(w))\ 4\ 5.3.2\ The calculation of local stability\ 2. Limit of the width-to-thickness ratio of plates\ ( 3 ) Allowable width-to-thickness ratio for I-section colum\ Column Flange\
(b)/(t_(f))\ Column Web\
(h_(0))/(t_(w))\
bt_(f) free extended width and thickness of the flange\
h_(0)t_(w) - height and thickness of the web\
\\\\lambda - larger slenderness ratio of the component around the two principal axes when
\\\\lambda should be equal to 30 . When
\\\\lambda >100,\\\\lambda should be equal to 100 .\ \ CHINAARCHITECTURE & BUILDING PRESS\ 5.3.2\ The calculation of local stability\ 3. Dealino with local stahilityxially loaded member). Fig.1 shows cross section of a weld
H shape axially loaded member (column), S3 type. It is a weld section; flanges are sheared edge. The steel is grade 235B. Given design static load of
N=1500kN. Please check\ (1) Overall stability (including both
x and
y axis)\ (2) Local stability (including flanges and web)\ TELL ME THE ANSWER AND STEPS NOT JUST STEPS\ \

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