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Masonry Wall 2

Date post: 05-Apr-2018
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    Chapter:5Masonry Design

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    Learning Outcome:

    Student will be able:

    To explain design concept for un-

    reinforced masonry wall. To design load bearing brick wall and wall

    panel.

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    Introduction- Masonry Design

    Standard use: BS 5628: Part 1.

    Eurocode 6

    Main Materials: Bricks

    Blocks

    Mortars

    Primary Usage: Load Bearing wall

    Non-Loadbearing wall

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    Other traditional usage:

    Road, Tunnels,

    Bridges,

    Retaining Walls and Sewerage Systems

    Or almost the whole village:

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    The 2000 Years Old Aqueduct of

    Segovia, Spain

    30 meters high and 800 meters long

    166 Arches and 120 Pillars

    Constructed entirely of Granite Blocks

    No cement or mortar

    Use to functions as an elevated water

    channel From Rio Frio into the city.

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    Replace by reinforced concrete due to superior

    strength and cost.

    Recaptured market through aesthetic value

    Structural, thermal and acoustic (sound proof)

    properties.Fire and weather resistance

    Faster and cheaper

    Maintenance free and durable

    Can be Reinforced and Prestressed

    Resist lateral (wind) and vertical loading

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    BS 5628: Code of Practice for Use

    of Masonry

    Part 1: Structural Use of Unreinforced

    Masonry

    Part 2: Structural Use of Reinforced and

    Pre-stressed Masonry

    Part 3: Materials and Components, Design and

    Workmanship

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    Materials

    Bricks or Blocks

    Mortar or Grout

    Wall ties (BS 1243 or DD140) Damp-proof

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    Masonry Design - Unreinforced

    Load bearing walls resist vertical loading

    With or without stiffening piers

    Panel walls resist lateral loading

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    Wall of 25 meters range in Tawau, Sabah

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    Symbols t - actual thickness of wall

    h - height of panel between restraints

    L - length of wall between restraints

    A - cross-sectional area of loaded wall

    Z - sectional modulus

    tef - effective thickness of wall

    hef effective height of wall (Cl. 28.3.2)

    K - effective thickness coefficient (Table 5, BS) depend on spacing of piers and tp/t. ex - eccentricity of loading at top of wall

    - slenderness ratio (SR), hef /tef

    - capacity reduction factor (Table 7, BS 5628) depend on =hef /tef and ex.

    Fk - Total characteristic loads

    Gk - characterictic dead load (BS 648: Schedule of Weights for Building Materials)

    Qk - characteristic imposed load (BS 6399: Design Loadings for Buildings, Part 1)

    Wk - Characteristic wind load (CP3: Chap. V: Wind Loads)

    f - partial safety factor for load (Clause 22, BS 5628)

    m - partial safety factor for materials: 2.5 3.5 (Table 4, BS 5628)

    fk - characteristic compressive strength of masonry (Table 2 & Clause 23.1, BS 5

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    Design of vertically loaded masonry

    walls

    Ultimate Design Load,N < Design Load Resistance, NR.

    N = fFk: choose greater of: N = 1.4Gk + 1.6Qk.

    N = 1.2 (Gk + Qk + Wk)

    Design strength of masonry = fk/m. See Table 1 & Table 2, BS 5628

    Table 5.5 & 5.8 (Note)

    Brickwork Table 2 (a) If HorizontalA < 0.2m2, fk,mod = fk (0.7 + 1.5A): [clause 23.1.1,

    BS 5628]

    If thickness of wall,t = width of brick, fk,mod = fk (1.15): [clause

    23.1.2, BS 5628]

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    Table 1

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    Table 2

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    Figure 5.9

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    Blockwork Table 2 (b, c, d)

    Shape factor = height/least horizontal lengthofblock (h/tb) (Figure 5.9)

    Use interpolation between table for shape

    factor between 0.6 (Table 2b) and 2.0 (Table 2c).

    If HorizontalA < 0.2m2, fk,mod = fk (0.7 +

    1.5A)

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    Slenderness ratio (SR), =hef/tef

    Effective height (hef)

    = L - if support provide simple resistance to lateralmovement (bearing less than t/2 or 90mm)

    = 0.75 L if support provide enhanced resistance to lateral

    movement (Min bearing greater than t/2 and 90mm)

    Effective thickness (tef)

    = t for single leaf wall

    = tK if stiffened with piers: (K from Table 5, BS 5628)

    = max of (2/3(t1 + t2), t1, t2) for unstiffened cavity wall

    = max of (2/3(t1 + Kt2), t1, Kt2) for stiffened cavity wall

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    Eccentricity of Vertical Loading, ex

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    Design Vertical Load Resistance of

    Walls, NR

    NR = stress x area = (fk/m)(t x 1)

    NR = t (fk/m)

    N < NR fFk < t (fk/m)

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    Design procedure for vertically loaded

    walls.

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    Example 1: Design of a load bearing

    brick wall.

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    Solution

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    Solution


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