Heads up: There are no amended sections in this chapter.
This chapter shall apply to the design of nonprestressed and prestressed walls including (a) through (c):

(a) Cast-in-place

(b) Precast in-plant

(c) Precast on-site including tilt-up

Design of special structural walls shall be in accordance with Chapter 18.
Design of plain concrete walls shall be in accordance with Chapter 14.
Design of cantilever retaining walls shall be in accordance with 22.2 through 22.4, with minimum horizontal reinforcement in accordance with 11.6.
Design of walls as grade beams shall be in accordance with 13.3.5.
Design properties for concrete shall be selected to be in accordance with Chapter 19.
Design properties for steel reinforcement shall be selected to be in accordance with Chapter 20.
Materials, design, and detailing requirements for embedments in concrete shall be in accordance with 20.7.
For precast walls, connections shall be designed in accordance with 16.2.
Connections of walls to foundations shall satisfy 16.3.
Unless otherwise demonstrated by an analysis, the horizontal length of wall considered as effective for resisting each concentrated load shall not exceed the lesser of the center-to-center distance between loads, and the bearing width plus four times the wall thickness. Effective horizontal length for bearing shall not extend beyond vertical wall joints unless design provides for transfer of forces across the joints.
Walls shall be anchored to intersecting elements, such as floors and roofs; columns, pilasters, buttresses, or intersecting walls; and to footings.
Minimum wall thicknesses shall be in accordance with Table 11.3.1.1. Thinner walls are permitted if adequate strength and stability can be demonstrated by structural analysis.

Table 11.3.1.1—Minimum wall thickness h

Wall type Minimum thickness h
Bearing[1] Greater of: 4 in. (a)
1/25 the lesser of unsupported length and unsupported height (b)
Nonbearing Greater of: 4 in. (c)
1/30 the lesser of unsupported length and unsupported height (d)
Exterior basement and foundation[1] 7.5 in. (e)

[1]Only applies to walls designed in accordance with the simplified design method of 11.5.3.

Required strength shall be calculated in accordance with the factored load combinations in Chapter 5.
Required strength shall be calculated in accordance with the analysis procedures in Chapter 6.
Slenderness effects shall be calculated in accordance with 6.6.4, 6.7, or 6.8. Alternatively, out-of-plane slenderness analysis shall be permitted using 11.8 for walls meeting the requirements of that section.
Walls shall be designed for eccentric axial loads and any lateral or other loads to which they are subjected.
Walls shall be designed for the maximum factored moment Mu that can accompany the factored axial force for each applicable load combination. The factored axial force Pu at given eccentricity shall not exceed ϕPn,max, where Pn,max shall be as given in 22.4.2.1 and strength reduction factor ϕ shall be that for compression-controlled sections in 21.2.2. The maximum factored moment Mu shall be magnified for slenderness effects in accordance with 6.6.4, 6.7, or 6.8.
Walls shall be designed for the maximum in-plane Vu and out-of-plane Vu.
For each applicable factored load combination, design strength at all sections shall satisfy ϕSnU, including (a) through (c). Interaction between axial load and moment shall be considered.

(a) ϕPnPu

(b) ϕMnMu

(c) ϕVnVu

ϕ shall be determined in accordance with 21.2.
For bearing walls, Pn and Mn (in-plane or out-of-plane) shall be calculated in accordance with 22.4. Alternatively, axial load and out-of-plane flexure shall be permitted to be considered in accordance with 11.5.3.
For nonbearing walls, Mn shall be calculated in accordance with 22.3.
If the resultant of all factored loads is located within the middle third of the thickness of a solid wall with a rectangular cross section, Pn shall be permitted to be calculated by:
(11.5.3.1)
Effective length factor k for use with Eq. (11.5.3.1) shall be in accordance with Table 11.5.3.2.

Table 11.5.3.2—Effective length factor k for walls

Boundary conditions k
Walls braced top and bottom against lateral translation and:
(a) Restrained against rotation at one or both ends (top, bottom, or both) 0.8
(b) Unrestrained against rotation at both ends 1.0
Walls not braced against lateral translation 2.0
Pn from Eq. (11.5.3.1) shall be reduced by ϕ for compression-controlled sections in 21.2.2.
Wall reinforcement shall be at least that required by 11.6.
Vn shall be calculated in accordance with 11.5.4.2 through 11.5.4.8. Alternatively, for walls with hw ≤ 2w, it shall be permitted to design for in-plane shear in accordance with the strut-and-tie method of Chapter 23. In all cases, reinforcement shall satisfy the limits of 11.6, 11.7.2, and 11.7.3.
For in-plane shear design, h is thickness of wall and d shall be taken equal to 0.8w. A larger value of d, equal to the distance from extreme compression fiber to center of force of all reinforcement in tension, shall be permitted if the center of tension is calculated by a strain compatibility analysis.
Vn at any horizontal section shall not exceed .
Vn shall be calculated by:
Vn = Vc+ Vs (11.5.4.4)
Unless a more detailed calculation is made in accordance with 11.5.4.6, Vc shall not exceed for walls subject to axial compression or exceed the value given in 22.5.7 for walls subject to axial tension.
It shall be permitted to calculate Vc in accordance with Table 11.5.4.6, where Nu is positive for compression and negative for tension, and the quantity Nu/Ag is expressed in psi.

Table 11.5.4.6—Vc: nonprestressed and prestressed walls

Calculation option Axial force Vc  
Simplified Compression (a)
Tension Greater of: (b)
0 (c)
Detailed Tension or compression Lesser of: (d)

Equation shall not apply if (Mu/Vuw/2) is negative.
(e)
Sections located closer to wall base than a distance w/2 or one-half the wall height, whichever is less, shall be permitted to be designed for Vc calculated using the detailed calculation options in Table 11.5.4.6 at a distance above the base of w/2 or one-half the wall height, whichever is less.
Vs shall be provided by transverse shear reinforcement and shall be calculated by:
(11.5.4.8)
Vn shall be calculated in accordance with 22.5.
If in-plane Vu ≤ 0.5ϕVc, minimum ρ and minimum ρt shall be in accordance with Table 11.6.1. These limits need not be satisfied if adequate strength and stability can be demonstrated by structural analysis.

Table 11.6.1—Minimum reinforcement for walls with in-plane Vu0.5ϕVc

Wall type Type of nonprestressed reinforcement Bar/wire size fy, psi Minimum longitudinal[1], ρ Minimum transverse, ρt
Cast-in-place Deformed bars ≤ No. 5 ≥ 60,000 0.0012 0.0020
< 60,000 0.0015 0.0025
> No. 5 Any 0.0015 0.0025
Welded-wire reinforcement ≤ W31 or D31 Any 0.0012 0.0020
Precast[2] Deformed bars or welded-wire reinforcement Any Any 0.0010 0.0010

[1]Prestressed walls with an average effective compressive stress of at least 225 psi need not meet the requirement for minimum longitudinal reinforcement ρ.

[2]In one-way precast, prestressed walls not wider than 12 ft and not mechanically connected to cause restraint in the transverse tion, the minimum reinforcement requirement in the direction normal to the flexural reinforcement need not be satisfied.

If in-plane Vu ≥ 0.5ϕVc, (a) and (b) shall be satisfied:

(a) ρ shall be at least the greater of the value calculated by Eq. (11.6.2) and 0.0025, but need not exceed ρt required by 11.5.4.8.

ρ ≥ 0.0025 + 0.5(2.5 — hw/w)(ρt — 0.0025) (11.6.2)

(b) ρt shall be at least 0.0025

Concrete cover for reinforcement shall be in accordance with 20.6.1.
Development lengths of deformed and prestressed reinforcement shall be in accordance with 25.4.
Splice lengths of deformed reinforcement shall be in accordance with 25.5.
Spacing s of longitudinal bars in cast-in-place walls shall not exceed the lesser of 3h and 18 in. If shear reinforcement is required for in-plane strength, spacing of longitudinal reinforcement shall not exceed w/3.
Spacing s of longitudinal bars in precast walls shall not exceed the lesser of (a) and (b):

(a) 5h

(b) 18 in. for exterior walls or 30 in. for interior walls

If shear reinforcement is required for in-plane strength, s shall not exceed the smallest of 3h, 18 in., and w/3.

For walls with h greater than 10 in., except basement walls and cantilever retaining walls, distributed reinforcement for each direction shall be placed in two layers parallel with wall faces in accordance with (a) and (b):

(a) One layer consisting of at least one-half and not exceeding two-thirds of total reinforcement required for each direction shall be placed at least 2 in., but not exceeding h/3, from the exterior surface.

(b) The other layer consisting of the balance of required reinforcement in that direction, shall be placed at least 3/4 in., but not greater than h/3, from the interior surface.

Flexural tension reinforcement shall be well distributed and placed as close as practicable to the tension face.
Spacing s of transverse reinforcement in cast-in-place walls shall not exceed the lesser of 3h and 18 in. If shear reinforcement is required for in-plane strength, s shall not exceed w/5.
Spacing s of transverse bars in precast walls shall not exceed the lesser of (a) and (b):

(a) 5h

(b) 18 in. for exterior walls or 30 in. for interior walls

If shear reinforcement is required for in-plane strength, s shall not exceed the least of 3h, 18 in., and w/5

If longitudinal reinforcement is required for compression and if Ast exceeds 0.01Ag, longitudinal reinforcement shall be laterally supported by transverse ties.
In addition to the minimum reinforcement required by 11.6, at least two No. 5 bars in walls having two layers of reinforcement in both directions and one No. 5 bar in walls having a single layer of reinforcement in both directions shall be provided around window, door, and similarly sized openings. Such bars shall be anchored to develop fy in tension at the corners of the openings.
It shall be permitted to analyze out-of-plane slenderness effects in accordance with this section for walls satisfying (a) through (e):

(a) Cross section is constant over the height of the wall

(b) Wall is tension-controlled for out-of-plane moment effect

(c) ϕMn is at least Mcr, where Mcr is calculated using fr as provided in 19.2.3

(d) Pu at the midheight section does not exceed 0.06f'cAg

(e) Calculated out-of-plane deflection due to service loads, Δs, including PΔ effects, does not exceed c/150

The wall shall be analyzed as a simply supported, axially loaded member subject to an out-of-plane uniformly distributed lateral load, with maximum moments and deflections occurring at midheight.
Concentrated gravity loads applied to the wall above any section shall be assumed to be distributed over a width equal to the bearing width, plus a width on each side that increases at a slope of 2 vertical to 1 horizontal, but not extending beyond (a) or (b):

(a) The spacing of the concentrated loads

(b) The edges of the wall panel

Mu at midheight of wall due to combined flexure and axial loads shall include the effects of wall deflection in accordance with (a) or (b):

(a) By iterative calculation using

Mu = Mua+ PuΔu (11.8.3.1a)

where Mua is the maximum factored moment at midheight of wall due to lateral and eccentric vertical loads, not including PΔ effects.

Δu shall be calculated by:

(11.8.3.1b)

where Icr shall be calculated by:

(11.8.3.1c)

and the value of Es/Ec shall be at least 6.

(b) By direct calculation using:

(11.8.3.1d)
Out-of-plane deflection due to service loads, Δs, shall be calculated in accordance with Table 11.8.4.1, where Ma is calculated by 11.8.4.2.

Table 11.8.4.1—Calculation of Δs

Ma Δs
≤ (2/3)Mcr (a)
> (2/3)Mcr (b)
The maximum moment Ma at midheight of wall due to service lateral and eccentric vertical loads, including PsΔs effects, shall be calculated by Eq. (11.8.4.2) with iteration of deflections.
Ma = Msa+ PsΔs (11.8.4.2)
Δcr and Δn shall be calculated by (a) and (b):
(a) (11.8.4.3a)
(b) (11.8.4.3b)
Icr shall be calculated by Eq. (11.8.3.1c).
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