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Dr. A. Meher Prasad Department of Civil Engineering Indian Institute of Technology Madras email: prasadam@iitm.ac.in MASONRY CODES OF PRACTICE
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Masonry Codes of Practice
Design Philosophies ,[object Object],[object Object],[object Object]
Design Philosophies … “ Limit states design” is supposed to be the most rational design philosophy.  Why?
Design Philosophies ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],WSM attempts to ensure adequate safety under service loads, while ULM attempts to ensure adequate safety under extreme loads. WSM does not investigate behaviour beyond service loads, ULM does not guarantee serviceability under service loads.
WSM and ULM WSM attempts to ensure adequate safety under service loads,   while ULM attempts to ensure adequate safety under extreme loads. WSM does not investigate behaviour beyond service loads,   ULM does not guarantee serviceability under service loads.
Limit States Method (LSM) A  limit state  is a state of impending  failure , beyond which a structure ceases to perform its intended function satisfactorily, in terms of either  strength  or  serviceability ; i.e., it either  collapses  or becomes  unserviceable .   Unlike  WSM , which bases calculations on service load conditions alone, and unlike  ULM , which bases calculations on ultimate load conditions alone,  LSM  aims for a comprehensive and rational solution to the design problem, by considering  safety  at ultimate loads and  serviceability  at working loads . LSM is described as a  ‘semi-probabilistic’ method   or a  ‘Level I reliability’ method
Strength Design Model pdf S n R n R  and  S  are independent random variables Probabilistic approach: nominal / characteristic values (deterministic) Moral:  There is always a risk of failure.   No structure is 100% safe! R      S     Structure will survive! R  <  S     Structure will fail!
F s   =  R n   /  S n P f   = Prob [ R   <  S ] Reliability = Probability of survival   = 1 - Probability of failure pdf S n R n Deterministic measure of safety: Probabilistic measure of safety: f S   ( s ) f R   ( r ) =  Prob
 R k       S k Load and Resistance Design (LRFD) Format Design Resistance     Design Load Effect     S n R n  S n   =   R n Load factor > 1 (‘overloading’) Resistance factor < 1 (‘understrength’)  (ULM format)  (WSM format)
Partial load and material safety factors Ultimate limit states – partial load factors: UL = 1.5 (DL + LL) UL = 1.5 (DL + QL) or (0.9DL + 1.5 QL) UL = 1.2 (DL + LL + QL) Note :  It is not correct to apply 33.3% increase in  allowable stress in WSM when only DL and QL  are involved! Ultimate limit states – material safety factors : Concrete:  = 1.5   Steel:  = 1.15
Design Philosophies ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Design Philosophies ... ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Design Philosophies . . . ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object],[object Object],[object Object],[object Object],Equivalent rectangular masonry stress distribution Equivalent rectangular masonry stress distribution for confined masonry according to NZS
[object Object],[object Object],[object Object],[object Object],[object Object],Capacity reduction factor for slenderness Accounts for material uncertainties Axial Compression - ASD
[object Object],[object Object],[object Object],Slenderness can affect capacity either as a result of inelastic buckling or because of additional bending moment Axial Compression - ASD
IS 1905 :1987:  a stress reduction factor k s  which depends on slenderness ratio and eccentricity of load (Table 9 of Code) Slenderness effects on axial compression Axial Compression - ASD
Image is not clear The previous fig is the same….
Slenderness ratio for different Eccentricities
Reinforced Masonry Axial Compression - ASD ACI 530-02 IBC 2000, NZS:4230: Part 1 ,  Eurocode 6, IS: 1905-1987 No Provisions have been given
Maximum  h/t Ratio There is no directly specified limit to the h/t ratio. It is indirectly specified through the check against Euler’s buckling formula ACI 530-02 IS: 1905-1987 Maximum h/t ratio depends on the storey height and type of mortar used. IBC 2000, NZS:4230: Part 1 ,  Eurocode 6 No Provisions have been given
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Axial compression with flexure: ASD
Interaction formula Very conservative Axial compression with flexure: ASD
Axial compression with flexure: ASD Significance of M/Vd v  factor
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Applied moment converted into equivalent eccentricity Axial compression with flexure: ASD
 
e < t/24 ,[object Object],e > t/6 Axial compression with flexure: ASD
Axial compression with flexure  Flexure and Axial Wall Loading Interaction Diagram Reinforced Masonry
Design for Shear – ASD ACI 530-02 Shear stress shall not exceed either of  0.125  , 0.83MPa  or v+0.45N v /A n IBC 2000, NZS:4230: Part 1 ,  Eurocode 6 No Provisions have been given IS: 1905-1987 Permissible shear stress is given by: F v  = 0.1 +  /6  < 0.5MPa Un Reinforced Masonry
If shear reinforcement is not provided ACI 530-02 For flexural members, For shear walls, a. M/Vd v  < 1, F v  = 0.028[4-M/Vd v ] < (0.55-0.31M/Vd v )MPa b. M/Vd v  > 1, F v  =0.083  < 0.24MPa F v  = 0.083  < 0.35MPa, IBC 2000, NZS:4230: Part 1 ,  Eurocode 6, IS: 1905-1987 No Provisions have been given Design for Shear – ASD Reinforced Masonry
ACI 530-02 For flexural members, Fv = 0.25  < 1.03MPa For shear walls, a. M/Vd v  < 1, Fv = 0.042[4-M/Vdv]  < (0.82-0.031M/Vdv)MPa b. M/Vd v  > 1, Fv = 0.125  < 0.52MPa If shear reinforcement is provided Design for Shear – ASD Reinforced Masonry
IS: 1905-1987 Permissible shear stress is given by: Fv = 0.1 +  /6  <  0.5MPa IBC 2000, NZS:4230: Part 1 ,  Eurocode 6 No Provisions have been given ASD format If shear reinforcement is provided Design for Shear – ASD Reinforced Masonry
[object Object],[object Object],[object Object],[object Object],Design for Shear – ASD
 
Design for Shear – ASD ,[object Object],[object Object],[object Object]
IS 1905:1987:   takes care of sliding failure by specifying permissible shear stress URM Average axial stress not more than 2.4 MPa
Allowable shear for reinforced walls
 
 
Capacity Design for strength of flanged wall
Effective Shear Areas
LSD
AXIAL COMPRESSION - LSD Un Reinforced Masonry: ACI 530-02 IS: 1905-1987, NZS:4230: Part 1  IBC 2000 Eurocode 6 Charactersistic Compressive strength of Masonry is Maximum compressive strain is limited to 0.002 No Provisions are given
Reinforced Masonry: ACI 530-02 Eurocode 6, IS: 1905-1987 No Provisions are given AXIAL COMPRESSION - LSD IBC 2000 NZS:4230: Part 1
AXIAL COMPRESSION WITH FLEXURE - LSD Un Reinforced Masonry: ACI 530-02,  IBC 2000, NZS:4230: Part 1, IS 1905- 1987  No Provisions are given Eurocode 6 1. Design Md equals   2. In case of vertical load,   increases to 3. Lateral resistance
AXIAL COMPRESSION WITH FLEXURE - LSD Reinforced Masonry: ACI 530-02 2. For walls with factored axial stress < 0.2f m , 1. For walls with factored axial stress < 0.05f m , and SR > 30 shall be designed as above with walls having t min =150mm. 3.  at extreme fiber is 0.0035 for clay masonry and  0.002 for concrete masonry.
AXIAL COMPRESSION WITH FLEXURE - LSD Reinforced Masonry: IBC 2000 1. For wall design against out-of-plane loads, all values are same as of the ACI code, except 2.  is the same as in the ACI code. NZS:4230: Part 1 1.  is 0.0025 for unconfined concrete masonry and 0.008 for confined concrete masonry Eurocode 6 For singly reinforced rectangular c/s subjected to bending only IS 1905- 1987 No provisions
DESIGN FOR SHEAR - LSD Un Reinforced Masonry: ,[object Object],Nominal shear strength can be obtained from code section 3.3.4 ,[object Object],Nominal shear strength can be obtained from code section 2108.10.4.1 ,[object Object],1. F v  = 0.1 +0.4 2. V n  = F v tl c /  ,[object Object],No Provisions
DESIGN FOR SHEAR - LSD Reinforced Masonry: ACI 530-02 1. V n  = V m  + V s 2. When M/Vd v  < 0.25, V n  < (0.083) 6A n   When M/Vd v  > 1.00, V n  < (0.083) 4A n   For M/Vd v  value between 0.25 and 1.00, V n  may be interpolated IBC 2000 ,[object Object],[object Object],[object Object]
DESIGN FOR SHEAR - LSD Reinforced Masonry: NZS:4230: Part 1 1. Shear strength is given in section 7.3.2.1 2. Minimum value of A v  = 0.15 b w s/f y 3.  4. Required area of shear friction reinforcement is Eurocode 6 1. Ignoring shear reinforcement: 2. Taking shear reinforcement into account: IS: 1905-1987 No Provisions

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Masonry Code Of Practice Amp

  • 1. Dr. A. Meher Prasad Department of Civil Engineering Indian Institute of Technology Madras email: prasadam@iitm.ac.in MASONRY CODES OF PRACTICE
  • 2.
  • 3.
  • 4. Design Philosophies … “ Limit states design” is supposed to be the most rational design philosophy. Why?
  • 5.
  • 6. WSM and ULM WSM attempts to ensure adequate safety under service loads, while ULM attempts to ensure adequate safety under extreme loads. WSM does not investigate behaviour beyond service loads, ULM does not guarantee serviceability under service loads.
  • 7. Limit States Method (LSM) A limit state is a state of impending failure , beyond which a structure ceases to perform its intended function satisfactorily, in terms of either strength or serviceability ; i.e., it either collapses or becomes unserviceable . Unlike WSM , which bases calculations on service load conditions alone, and unlike ULM , which bases calculations on ultimate load conditions alone, LSM aims for a comprehensive and rational solution to the design problem, by considering safety at ultimate loads and serviceability at working loads . LSM is described as a ‘semi-probabilistic’ method or a ‘Level I reliability’ method
  • 8. Strength Design Model pdf S n R n R and S are independent random variables Probabilistic approach: nominal / characteristic values (deterministic) Moral: There is always a risk of failure. No structure is 100% safe! R  S  Structure will survive! R < S  Structure will fail!
  • 9. F s = R n / S n P f = Prob [ R < S ] Reliability = Probability of survival = 1 - Probability of failure pdf S n R n Deterministic measure of safety: Probabilistic measure of safety: f S ( s ) f R ( r ) = Prob
  • 10.  R k   S k Load and Resistance Design (LRFD) Format Design Resistance  Design Load Effect  S n R n  S n =  R n Load factor > 1 (‘overloading’) Resistance factor < 1 (‘understrength’)  (ULM format)  (WSM format)
  • 11. Partial load and material safety factors Ultimate limit states – partial load factors: UL = 1.5 (DL + LL) UL = 1.5 (DL + QL) or (0.9DL + 1.5 QL) UL = 1.2 (DL + LL + QL) Note : It is not correct to apply 33.3% increase in allowable stress in WSM when only DL and QL are involved! Ultimate limit states – material safety factors : Concrete: = 1.5 Steel: = 1.15
  • 12.
  • 13.
  • 14.
  • 15.
  • 16.
  • 17.
  • 18.
  • 19.
  • 20. IS 1905 :1987: a stress reduction factor k s which depends on slenderness ratio and eccentricity of load (Table 9 of Code) Slenderness effects on axial compression Axial Compression - ASD
  • 21. Image is not clear The previous fig is the same….
  • 22. Slenderness ratio for different Eccentricities
  • 23. Reinforced Masonry Axial Compression - ASD ACI 530-02 IBC 2000, NZS:4230: Part 1 , Eurocode 6, IS: 1905-1987 No Provisions have been given
  • 24. Maximum h/t Ratio There is no directly specified limit to the h/t ratio. It is indirectly specified through the check against Euler’s buckling formula ACI 530-02 IS: 1905-1987 Maximum h/t ratio depends on the storey height and type of mortar used. IBC 2000, NZS:4230: Part 1 , Eurocode 6 No Provisions have been given
  • 25.
  • 26. Interaction formula Very conservative Axial compression with flexure: ASD
  • 27. Axial compression with flexure: ASD Significance of M/Vd v factor
  • 28.
  • 29.  
  • 30.
  • 31. Axial compression with flexure Flexure and Axial Wall Loading Interaction Diagram Reinforced Masonry
  • 32. Design for Shear – ASD ACI 530-02 Shear stress shall not exceed either of 0.125 , 0.83MPa or v+0.45N v /A n IBC 2000, NZS:4230: Part 1 , Eurocode 6 No Provisions have been given IS: 1905-1987 Permissible shear stress is given by: F v = 0.1 + /6 < 0.5MPa Un Reinforced Masonry
  • 33. If shear reinforcement is not provided ACI 530-02 For flexural members, For shear walls, a. M/Vd v < 1, F v = 0.028[4-M/Vd v ] < (0.55-0.31M/Vd v )MPa b. M/Vd v > 1, F v =0.083 < 0.24MPa F v = 0.083 < 0.35MPa, IBC 2000, NZS:4230: Part 1 , Eurocode 6, IS: 1905-1987 No Provisions have been given Design for Shear – ASD Reinforced Masonry
  • 34. ACI 530-02 For flexural members, Fv = 0.25 < 1.03MPa For shear walls, a. M/Vd v < 1, Fv = 0.042[4-M/Vdv] < (0.82-0.031M/Vdv)MPa b. M/Vd v > 1, Fv = 0.125 < 0.52MPa If shear reinforcement is provided Design for Shear – ASD Reinforced Masonry
  • 35. IS: 1905-1987 Permissible shear stress is given by: Fv = 0.1 + /6 < 0.5MPa IBC 2000, NZS:4230: Part 1 , Eurocode 6 No Provisions have been given ASD format If shear reinforcement is provided Design for Shear – ASD Reinforced Masonry
  • 36.
  • 37.  
  • 38.
  • 39. IS 1905:1987: takes care of sliding failure by specifying permissible shear stress URM Average axial stress not more than 2.4 MPa
  • 40. Allowable shear for reinforced walls
  • 41.  
  • 42.  
  • 43. Capacity Design for strength of flanged wall
  • 45. LSD
  • 46. AXIAL COMPRESSION - LSD Un Reinforced Masonry: ACI 530-02 IS: 1905-1987, NZS:4230: Part 1 IBC 2000 Eurocode 6 Charactersistic Compressive strength of Masonry is Maximum compressive strain is limited to 0.002 No Provisions are given
  • 47. Reinforced Masonry: ACI 530-02 Eurocode 6, IS: 1905-1987 No Provisions are given AXIAL COMPRESSION - LSD IBC 2000 NZS:4230: Part 1
  • 48. AXIAL COMPRESSION WITH FLEXURE - LSD Un Reinforced Masonry: ACI 530-02, IBC 2000, NZS:4230: Part 1, IS 1905- 1987 No Provisions are given Eurocode 6 1. Design Md equals 2. In case of vertical load, increases to 3. Lateral resistance
  • 49. AXIAL COMPRESSION WITH FLEXURE - LSD Reinforced Masonry: ACI 530-02 2. For walls with factored axial stress < 0.2f m , 1. For walls with factored axial stress < 0.05f m , and SR > 30 shall be designed as above with walls having t min =150mm. 3. at extreme fiber is 0.0035 for clay masonry and 0.002 for concrete masonry.
  • 50. AXIAL COMPRESSION WITH FLEXURE - LSD Reinforced Masonry: IBC 2000 1. For wall design against out-of-plane loads, all values are same as of the ACI code, except 2. is the same as in the ACI code. NZS:4230: Part 1 1. is 0.0025 for unconfined concrete masonry and 0.008 for confined concrete masonry Eurocode 6 For singly reinforced rectangular c/s subjected to bending only IS 1905- 1987 No provisions
  • 51.
  • 52.
  • 53. DESIGN FOR SHEAR - LSD Reinforced Masonry: NZS:4230: Part 1 1. Shear strength is given in section 7.3.2.1 2. Minimum value of A v = 0.15 b w s/f y 3. 4. Required area of shear friction reinforcement is Eurocode 6 1. Ignoring shear reinforcement: 2. Taking shear reinforcement into account: IS: 1905-1987 No Provisions