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body--uriencoded--$$ \normalsize S_h = S_1+s \Big( \dfrac%7Bn%7D%7B2%7D-1 \Big) $$

  • Plastic joint moment values:

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he probable maximum moment at the plastic hinge is given below, according to AISC 358-16.

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body--uriencoded--$$ \normalsize M_%7Bpr%7D = C_%7Bpr%7Dr_yF_yZ_e $$

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body--uriencoded--$$ \normalsize C_%7Bpr%7D = \dfrac%7BF_y+F_u%7D%7B2F_y%7D \le1.2$$

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The moment at the face of the column, Mf., is calculated according to AISC 358-16 Eq. 6.8-1 given below.

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body--uriencoded--$$ \normalsize M_%7Bf%7D = M_%7Bpr%7D+V_uS_h $$

The Vu used in the dimensioning of the joint is determined according to the equation in the above image by summing the shear force determined based on the

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yield state and the shear force calculated from the combination of 1.2G + 0.5Q + 0.2S on the plastic joint at the end of the beam.

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body--uriencoded--$$ \normalsize V_%7Bu%7D = \dfrac%7B2M_%7Bpr%7D%7D%7BL_h%7D +V_%7Bgravity%7D$$

PREQUALIFICATION LIMITS

1. Beam Limitations(1)

  • Beam depth is limited to a maximum of

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  • 36 in. (920 mm) for rolled shapes.

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  • The depth of built-up sections

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  • does not exceed the depth permitted for rolled wide-flange shapes.

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  • Beam flange thickness is limited to a maximum of 1 in. (25 mm).

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  • The clear span-to-depth ratio of the beam is limited as follows:

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    • For special moment frame systems, 9 or greater.

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    • For intermediate moment frame systems, 7 or greater.

2. Column Limitations

(1) The beam is connected to the flange of the column.
(2) Rolled shape column depth is limited to W36 (W920) maximum when a concrete structural slab is provided. In the absence of a concrete structural slab, the rolled shape column depth is limited to W14 (W360) maximum.
Flanged cruciform columns don’t have a width or depth greater than the depth allowed for rolled shapes. Built-up box columns don’t have a width or depth exceeding 24 in. (600 mm). Boxed wide-flange columns don’t have a width or depth exceeding 24 in. (600 mm) if participating in orthogonal moment frames.

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