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Structural Concrete: Theory and Design, 3rd Edition,9780471691648
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Structural Concrete: Theory and Design, 3rd Edition


Edition: 3rd
Author(s): M. Nadim Hassoun (South Dakota State University); Akthem Al-Manaseer (San José;  ; State University )
ISBN10:  047169164X
ISBN13:  9780471691648
Format:  Hardcover
Pub. Date:  3/1/2005
Publisher(s): WILEY

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SummaryTable of ContentsExcerpts
Emphasizing a conceptual understanding of concrete design and analysis, Structural Concrete, Third Edition builds the students understanding by presenting design methods in an easy-to-understand manner supported with the use of numerous examples and problems. Updated for the latest ACI 318-02 code, this new Third Edition includes up-to-date coverage of seismic design, including IBC 2003 references, and new methods for predicting shear and creep in concrete based on the authors own research over the past ten years which will be reflected in the forthcoming ACI 209 code.
Preface.
Notation.
Conversion Factors.
1. Introduction.
1.1 Structural Concrete.
1.2 Historical Background.
1.3 Advantages and Disadvantages of Reinforced Concrete.
1.4 Codes of Practice.
1.5 Design Philosophy and Concepts.
1.6 Units of Measurement.
1.7 Loads.
1.8 Safety Provisions.
1.9 Structural Concrete Elements.
1.10 Structural Concrete Design.
1.11 Accuracy of Calculations.
1.12 Concrete High-Rise Buildings.
References.
2. Properties of Reinforced Concrete.
2.1 Factors Affecting the Strength of Concrete.
2.2 Compressive Strength.
2.3 Stress-Strain Curves of Concrete.
2.4 Tensile Strength of Concrete.
2.5 Flexural Strength (Modulus of Rupture) of Concrete.
2.6 Shear Strength.
2.7 Modulus of Elasticity of Concrete.
2.8 Poisson's Ratio.
2.9 Shear Modulus.
2.10 Modular Ratio.
2.11 Volume Changes of Concrete.
2.12 Creep.
2.13 Models for predicting the shrinkage and creep of concrete.
2.14 Unit Weight of Concrete.
2.15 Fire Resistance.
2.16 High-Performance Concrete.
2.17 Lightweight Concrete.
2.18 Fibrous Concrete.
2.19 Steel Reinforcement.
Summary.
References.
Problems.
3. Flexural Analysis of Reinforced Concrete Beams.
3.1 Introduction.
3.2 Assumptions.
3.3 Behavior of Simply Supported Reinforced Concrete Beam Loaded to Failure.
3.4 Types of Flexural Failure and Strain Limits.
3.5 Load Factors.
3.6 Strength-Reduction Factor.
3.7 Significance of Analysis and Design Expressions.
3.8 Equivalent Compressive Stress Distribution.
3.9 Singly Reinforced Rectangular Section in Bending.
3.10 Lower Limit or Minimum Percentage of Steel.
3.11 Adequacy of Sections.
3.12 Bundled Bars.
3.13 Sections in the Transition Region.
3.14 Rectangular Sections with Compression Reinforcement.
3.15 Analysis of T- and I-Sections.
3.16 Dimensions of Isolated T-Shaped Sections.
3.17 Inverted L-Shaped Sections.
3.18 Sections of Other Shapes.
3.19 Analysis of Sections Using Tables.
3.20 Additional Examples.
3.21 Examples Using SI Units.
Summary.
References.
Problems.
4. Flexural Design of Reinforced Concrete . *Introduction. *Rectangular Sections with Tension Reinforcement Only.
4.3 Spacing of Reinforcement and Concrete Cover.
4.4 Rectangular Sections with Compression Reinforcement.
4.5 Design of T-Sections.
4.6 Additional Examples.
4.7 Examples Using SI Units.
Summary.
Problems.
5. Alternative Design Methods.
5.1 Introduction.
5.2 Load Factors.
5.3 Strenght-Reduction Factor.
5.4 Rectangular Sections in Bending with Tension Reinforcement.
5.5 Rectangular Sections with Compression Reinforcement.
5.6 Design of T-Sections.
5.7 Strut and Tie Method.
References.
6. Deflection and Control of Cracking.
6.1 Deflection of Structural Concrete Members.
6.2 Instantaneous Deflection.
6.3 Long-Time Deflection.
6.4 Allowable Deflection.
6.5 Deflection Due to Combinations of Loads.
6.6 Cracks in Flexural Members.
6.7 ACI Code Requirements.
Summary.
References.
Problems.
7. Development Length of Reinforcing Bars.
7.1 Introduction.
7.2 Development of Bond Stresses.
7.3 Development Length in Tension.
7.4 Development Length in Compression.
7.5 Summary of the Computation of ld in Tension.
7.6 Critical Sections in Flexural Members.
7.7 Standard Hooks (ACI Code, Sections 12.5 and 7.1).
7.8 Splices of Reinforcement.
7.9 Moment-Resistance Diagram (Bar Cutoff Points).
Summary.
References.
Problems.
8. Shear and Diagonal Tension.
8.1 Introduction   289.
8.2 Shear Stresses in Concrete Beams.
8.3 Behavior of Beams Without Shear Reinforcement.
8.4 Moment Effect on Shear Strength.
8.5 Beams with Shear Reinforcement.
8.6 ACI Code Shear Design Requirements.
8.7 Design of Vertical Stirrups.
8.8 Design Summary.
8.9 Shear Force Due to Live Loads.
8.10 Shear Stresses in Members of Variable Depth.
8.11 Deep Flexural Members.
8.12 Examples Using SI Units.
Summary.
References.
Problems.
9. One Way Slabs.
9.1 Types of Slabs.
9.2 Design of One-Way Solid Slabs.
9.3 Design Limitations According to the ACI Code.
9.4 Temperature and Shrinkage Reinforcement.
9.5 Reinforcement Details.
9.6 Distribution of Loads from One-Way Slabs to Supporting Beams.
*9.7 One-Way Joist Floor System.
Summary.
References.
Problems.
10. Axially Loaded Columns.
10.1 Introduction.
10.2 Types of Columns.
10.3 Behavior of Axially Loaded Columns.
10.4 ACI Code Limitations.
10.5 Spiral Reinforcement.
10.6 Design Equations.
10.7 Axial Tension.
10.8 Long Columns.
Summary.
References.
Problems.
11. Members in Compression and Bending.
11.1 Introduction.
11.2 Design Assumption for Columns.
11.3 Load-Moment Interaction Diagram.
11.4 Safety Provisions.
11.5 Balanced Condition-Rectangular Sections.
11.6 Columns Sections Under Eccentric Loading.
11.7 Strength of Columns for Tension Failure.
11.8 Strength of Columns for Compression Failure.
11.9 Interaction Diagram Example.
11.10 Rectangular Columns with Side Bars.
11.11 Load Capacity of Circular Columns.
11.12 Analysis and Design of Columns Using Charts.
11.13 Design of Columns Under Eccentric Loading.
11.14 Biaxial Bending.
11.15 Circular Columns with Uniform Reinforcement Under Biaxial Bending.
11.16 Square and Rectangular Columns Under Biaxial Bending.
11.17 Parme Load Contour Method.
11.18 Equation of Failure Surface.
11.19 SI Examples.
Summary.
References.
Problems.
12. Slender Columns.
12.1 Introduction.
12.2 Effective Column Length (Klu).
12.3 Effective Length Factor (K).
12.4 Member Stiffness (EI).
12.5 Limitation of the Slenderness Ratio   (Klu/r).
12.6 Moment-Magnifier Design Method.
Summary.
References.
Problems.
13. Footings.
13.1 Introduction.
13.2 Types of Footings.
13.3 Distribution of Soil Pressure.
13.4 Design Considerations.
13.5 Plain Concrete Footings.
13.6 Combined Footings.
13.7 Footings Under Eccentric Column Loads.
13.8 Footings Under Biaxial Moment.
13.9 Slabs on Ground.
13.10 Footings on Piles.
13.11 SI Equations.
Summary.
References.
Problems.
14. Retaining Walls.
14.1 Introduction.
14.2 Types of Retaining Walls.
14.3 Forces on Retaining Walls.
14.4 Active and Passive Soil Pressures.
14.5 Effect of Surcharge.
14.6 Friction on the Retaining Wall Base.
14.7 Stability Against Overturning.
14.8 Proportions of Retaining Walls.
14.9 Design Requirements.
14.10 Drainage.
14.11 Basement Walls.
Summary.
References.
Problems.
15. Design for Torsion.
15.1 Introduction.
15.2 Torsional Moments in Beams.
15.3 Torsional Stresses.
15.4 Torsional Moment in Rectangular Sections.
15.5 Combined Shear and Torsion.
15.6 Torsion Theories for Concrete Members.
15.7 Torsional Strength of Plain Concrete Members.
15.8 Torsion in Reinforced Concrete Members (ACI Code Procedure).
15.9 Summary of ACI Code Procedures.
Summary.
References.
Problems.
16. Continuous Beams and Frames.
16.1 Introduction.
16.2 Maximum Moments in Continuous Beams.
16.3 Building Frames.
16.4 Portal Frames.
16.5 General Frames.
16.6 Design of Frame Hinges.
16.7 Introduction to Limit Design.
16.8 The Collapse Mechanism.
16.9 Principles of Limit Design.
16.10 Upper and Lower Bounds of Load Factors.
16.11 Limit Analysis.
16.12 Rotation of Plastic Hinges.
16.13 Summary of Limit Design Procedure.
16.14 Moment Redistribution.
Summary.
References.
Problems.
17. Design of Two-Way Slabs.
17.1 Introduction.
17.2 Types of Two-Way Slabs.
17.3 Economical Choice of Concrete Floor Systems.
17.4 Design Concepts.
17.5 Column and Middle Strips.
17.6 Minimum Slab Thickness to Control Deflection.
17.7 Shear Strength of Slabs.
17.8 Analysis of Two Way Slabs by the Direct Design Method.
17.9 Design Moments in Columns.
17.10 Transfer of Unbalanced Moments to Columns.
17.11 Waffle Slabs.
17.12 Equivalent Frame Method.
Summary.
References.
Problems.
18. Stairs.
18.1 Introduction.
18.2 Types of Stairs.
18.3 Examples.
Summary.
References.
Problems.
19. Beams Curved in Plan.
19.1 Introduction.
19.2 Uniformly Loaded Circular Beams.
19.3 Semicircular Beam Fixed at End Supports.
19.4 Fixed-End Semicircular Beam Under Uniform Loading.
19.5 Circular Beam Subjected to Uniform Loading.
19.6 Circular Beam Subjected to a Concentrated Load at Midspan.
19.7 V-Shaped Beams Subjected to Uniform Loading.
19.8 V-Shaped Beams Subjected to a Concentrated Load at the Centerline of the Beam.
Summary.
References.
Problems.
20. Introduction to Prestressed Concrete.
20.1 Prestressed Concrete.
20.2 Materials and Allowable Stresses.
20.3 Loss of Prestress.
20.4 Analysis of Flexural Members.
20.5 Design of Flexural Members.
20.6 Cracking Moment.
20.7 Deflection.
20.8 Design for Shear.
20.9 Preliminary Design of Prestressed Concrete Flexural Members.
20.10 End-Block Stresses.
Summary.
References.
Problems.
21. Seismic Design of Reinforced Concrete Structures.
21.1 Introduction.
21.2 Seismic Design Category.
21.3 Analysis Procedures.
21.4 Load Combinations.
21.5 Special Requirements in Design of Structures Subjected to the Earthquake Loads.
Summary.
References.
Problems.
22. Computer Programs and Flowcharts.
22.1 Introduction.
22.2 Computer Programs.
22.3 Flowcharts.
Summary.
Appendix A: Design Tables (Customary Units).
Appendix B: Design Tables (SI Units).
Appendix C: Structural AIDS.
Answers to Selected Problems.
Index.

Structural Concrete


By M. Nadim Hassoun

John Wiley & Sons

ISBN: 0-471-69164-X


Chapter One

INTRODUCTION

1.1 STRUCTURAL CONCRETE

The design of different structures is achieved by performing, in general, two main steps: (1) determining the different forces acting on the structure using proper methods of structural analysis, and (2) proportioning all structural members economically, considering the safety, stability, serviceability, and functionality of the structure. Structural concrete is one of the materials commonly used to design all types of buildings. Its two component materials, concrete and steel, work together to form structural members that can resist many types of loadings. The key to its performance lies in strengths that are complementary: Concrete resists compression and steel reinforcement resists tension forces.

The term structural concrete indicates all types of concrete used in structural applications. Structural concrete may be plain, reinforced, prestressed, or partially prestressed concrete; in addition, concrete is used in composite design. Composite design is used for any structural member, such as beams or columns, when the member contains a combination of concrete and steel shapes.

1.2 HISTORICAL BACKGROUND

The first modern record of concrete is as early as 1760, when John Smeaton used it in Britain in the first lock on the river Calder. The walls of the lock were made of stones filled in with concrete. In 1796, J. Parker discovered Roman natural cement, and 15 years later Vicat burned a mixture of clay and lime to produce cement. In 1824, Joseph Aspdin manufactured portland cement in Wakefield, Britain. It was called portland cement because when it hardened, it resembled stone from the quarries of the Isle of Portland.

In France, François Marte Le Brun built a concrete house in 1832 in Moissac, in which he used concrete arches of 18-ft span. He used concrete to build a school in St. Aignan in 1834 and a church in Corbariéce in 1835. Joseph Louis Lambot exhibited a small rowboat made of reinforced concrete at the Paris Exposition in 1854. In the same year, W. B. Wilkinson of England obtained a patent for a concrete floor reinforced by twisted cables. The Frenchman François Cignet obtained his first patent in 1855 for his system of iron bars, which were embedded in concrete floors and extended to the supports. One year later, he added nuts at the screw ends of the bars, and in 1869, he published a book describing the applications of reinforced concrete.

Joseph Monier, who obtained his patent in Paris on July 16, 1867, was given credit for the invention of reinforced concrete. He made garden tubs and pots of concrete reinforced with iron mesh, which he exhibited in Paris in 1867. In 1873, he registered a patent to use reinforced concrete in tanks and bridges, and four years later, he registered another patent to use it in beams and columns.

In the United States, Thaddeus Hyatt conducted flexural tests on 50 beams that contained iron bars as tension reinforcement and published the results in 1877. He found that both concrete and steel can be assumed to behave in a homogeneous manner for all practical purposes. This assumption was important for the design of reinforced concrete members using elastic theory. He used prefabricated slabs in his experiments and considered prefabricated units to be best cast in T-sections and placed side by side to form a floor slab. Hyatt is generally credited with developing the principles upon which the analysis and design of reinforced concrete are now based.

A reinforced concrete house was built by W. E. Ward near Port Chester, New York, in 1875. It used reinforced concrete for walls, beams, slabs, and staircases. P. B. In 1877, Write described in the American Architect and Building News the applications of reinforced concrete in Ward's house as a new method in building construction.

E. L. Ransome, head of the Concrete Steel Company in San Francisco, used reinforced concrete in 1879 and deformed bars for the first time in 1884. During 1889-1891, he built the two-story Leland Stanford Museum in San Francisco using reinforced concrete. He also built a reinforced concrete bridge in San Francisco. In 1900, after Ransome introduced the reinforced concrete skeleton, the thick wall system started to disappear in construction. He registered the skeleton type of structure in 1902, using spiral reinforcement in the columns as was suggested by Armand Considére of France. A. N. Talbot, of the University of Illinois, and F. E. Turneaure and M. O. Withney, of the University of Wisconsin, conducted extensive tests on concrete to determine its behavior, compressive strength, and modulus of elasticity.

In Germany, G. A. Wayass bought the French Monier patent in 1879 and published his book on Monier methods of construction in 1887. Rudolph Schuster bought the patent rights in Austria, and the name of Monier spread throughout Europe, which is the main reason for crediting Monier as the inventor of reinforced concrete.

In 1900, the Ministry of Public Works in France called for a committee headed by Armand Considére, chief engineer of roads and bridges, to establish specifications for reinforced concrete, which were published in 1906.

Reinforced concrete was further refined by introducing some precompression in the tension zone to decrease the excessive cracks. This refinement was the preliminary introduction of partial and full prestressing. In 1928, Eugene Freyssinet established the practical technique of using prestressed concrete.

From 1915 to 1935, research was conducted on axially loaded columns and creep effects on concrete; in 1940, eccentrically loaded columns were investigated. Ultimate-strength design started to receive special attention, in addition to diagonal tension and prestressed concrete. The American Concrete Institute Code (ACI Code) specified the use of ultimate-strength design in 1963 and included this method in all later codes. Building codes and specifications for the design of reinforced concrete structures are established in most countries, and research continues on developing new applications and more economical designs.

1.3 ADVANTAGES AND DISADVANTAGES OF REINFORCED CONCRETE

Reinforced concrete, as a structural material, is widely used in many types of structures. It is competitive with steel if economically designed and executed.

The advantages of reinforced concrete can be summarized as follows:

1. It has a relatively high compressive strength.

2. It has better resistance to fire than steel.

3. It has a long service life with low maintenance cost.

4. In some types of structures, such as dams, piers, and footings, it is the most economical structural material. 5. It can be cast to take the shape required, making it widely used in precast structural components. It yields rigid members with minimum apparent deflection. The disadvantages of reinforced concrete can be summarized as follows:

1. It has a low tensile strength of about one-tenth of its compressive strength. 2. It needs mixing, casting, and curing, all of which affect the final strength of concrete.

3. The cost of the forms used to cast concrete is relatively high. The cost of form material and artisanry may equal the cost of concrete placed in the forms. 4. It has a low compressive strength as compared to steel (the ratio is about 1_10, depending on materials), which leads to large sections in columns of multistory buildings.

5. Cracks develop in concrete due to shrinkage and the application of live loads.

1.4 CODES OF PRACTICE

The design engineer is usually guided by specifications called the codes of practice. Engineering specifications are set up by various organizations to represent the minimum requirements necessary for the safety of the public, although they are not necessarily for the purpose of restricting engineers.

Most codes specify design loads, allowable stresses, material quality, construction types, and other requirements for building construction. The most significant code for structural concrete design in the United States is the Building Code Requirements for Structural Concrete, ACI 318, or the ACI Code. Most of the design examples of this book are based on this code. Other codes of practice and material specifications in the United States include the International Code, the Uniform Building Code, Standard Building Code, National Building Code, Basic Building Code, South Florida Building Code, American Association of State Highway and Transportation Officials (AASHTO) specifications, and specifications issued by the American Society for Testing and Materials (ASTM), American Railway Engineering Association (AREA), and Bureau of Reclamation, Department of the Interior.

Different codes other than those of the United States include the British Standard (BS) Code of Practice for Reinforced Concrete, CP 110 and BS 8110; the National Building Code of Canada; the German Code of Practice for Reinforced Concrete, DIN 1045; Specifications for Steel Reinforcement (U.S.S.R.); and Technical Specifications for the Theory and Design of Reinforced Concrete Structures, CC-BA (France), and the CEB Code (Comité European Du Beton).

1.5 DESIGN PHILOSOPHY AND CONCEPTS

The design of a structure may be regarded as the process of selecting the proper materials and proportioning the different elements of the structure according to state-of-the-art engineering science and technology. In order to fulfill its purpose, the structure must meet the conditions of safety, serviceability, economy, and functionality. This can be achieved using design approach-based strain limits in concrete and steel reinforcement.

The unified design method (UDM) is based on the strength of structural members assuming a failure condition, whether due to the crushing of the concrete or to the yield of the reinforcing steel bars. Although there is some additional strength in the bars after yielding (due to strain hardening), this additional strength is not considered in the analysis of reinforced concrete members. In this approach, the actual loads, or working loads, are multiplied by load factors to obtain the factored design loads. The load factors represent a high percentage of the factor for safety required in the design. Details of this method are presented in Chapters 3, 4, and 11. The ACI Code emphasizes this method of design, and its provisions are presented in the body of the Code. The reason for introducing this approach by the ACI Code relates to the fact that different design methods were developed for reinforced and prestressed concrete beams and columns. Also, design procedures for prestressed concrete were different from reinforced concrete. The purpose of the Code approach is to simplify and unify the design requirements for reinforced and prestressed flexural members and compression members.

A second approach for the design of reinforced and prestressed concrete flexural and compression members is called the strength design method, or the alternative provisions (ADM), as introduced in the ACI Code, Appendix B. When this method is used in the design, the designer must adhere to all sections of Appendixes B and C and substitute accordingly for the corresponding sections of the Code. Reinforcement limits, strength reduction factors, load factors, and moment redistribution are affected. The provisions of this method satisfy the Code and are equally acceptable.

A third approach for the design of concrete members is called the strut and tie method (STM). The provisions of this method are introduced in the ACI Code, Appendix A. It applies effectively in regions of discontinuity such as support and load applications on beams. Consequently, the structural element is divided into segments and then analyzed using the truss analogy approach, where the concrete resists compression forces as a strut, while the steel reinforcement resists tensile forces as a tie.

A basic method that is not commonly used is called the working stress design or the elastic design method. The design concept is based on the elastic theory assuming a straight line stress distribution along the depth of the concrete section under service loads. The members are proportioned on the basis of certain allowable stresses in concrete and steel. The allowable stresses are fractions of the crushing strength of concrete and yield strength of steel. This method has been deleted from the ACI Code. The application of this approach is still used in the design of prestressed concrete members under service load conditions, as shown in Chapter 19.

Limit state design is a further step in the strength design method. It indicates the state of the member in which it ceases to meet the service requirements such as losing its ability to withstand external loads, or suffering excessive deformation, cracking, or local damage. According to the limit state design, reinforced concrete members have to be analyzed with regard to three limiting states:

1. Load carrying capacity (safety, stability, and durability)

2. Deformation (deflections, vibrations, and impact)

3. The formation of cracks.

The aim of this analysis is to ensure that no limiting state will appear in the structural member during its service life.

1.6 UNITS OF MEASUREMENT

Two units of measurement are commonly used in the design of structural concrete. The first is the U.S. customary system (lying mostly in its human scale and its ingenious use of simple numerical proportions), and the second is the SI (Le Systéme International d'Unités), or metric, system.

The metric system is planned to be in universal use within the coming few years. The United States is committed to change to SI units. Great Britain, Canada, Australia, and other countries have been using SI units for several years.

The base units in the SI system are the units of length, mass, and time, which are the meter (m), the kilogram (kg), and the second (s), respectively. The unit of force, a derived unit called the newton (N), is defined as the force that gives the acceleration of 1 meter per second per second (1 m/[s.sup.2]) to a mass of 1 kg, or 1 N x 1 kg x m/[s.sup.2].

The weight of a body, W, which is equal to the mass, m, multiplied by the local gravitational acceleration, g (9.81 m/[s.sup.2]), is expressed in newtons (N). The weight of a body of 1 kg mass is W = mg = 1 kg x 9.81 m/[s.sup.2] = 9.81 N.

Multiples and submultiples of the base SI units can be expressed through the use of prefixes. The prefixes most frequently used in structural calculations are the kilo (k), mega (M), milli (m), and micro (µ). For example,

1 km = 1000 m 1 mm = 0.001 m 1 µm x [10.sup.-6] m

1 kN = 1000 N 1 Mg = 1000 kg = [10.sup.6] g

1.7 LOADS

Structural members must be designed to support specific loads.

Loads are those forces for which a given structure should be proportioned. In general, loads may be classified as dead or live.

Dead loads include the weight of the structure (its self-weight) and any permanent material placed on the structure, such as tiles, roofing materials, and walls. Dead loads can be determined with a high degree of accuracy from the dimensions of the elements and the unit weight of materials.

Live loads are all other loads that are not dead loads. They may be steady or unsteady or movable or moving; they may be applied slowly, suddenly, vertically, or laterally, and their magnitudes may fluctuate with time. In general, live loads include the following:

Occupancy loads caused by the weight of the people, furniture, and goods

Forces resulting from wind action and temperature changes

The weight of snow if accumulation is probable

The pressure of liquids or earth on retaining structures The weight of traffic on a bridge Dynamic forces resulting from moving loads (impact), earthquakes, or blast loading

The ACI Code does not specify loads on structures; however, occupancy loads on different types of buildings are prescribed by the American National Standards Institute (ANSI). Some typical values are shown in Table 1.1. Table 1.2 on page 8 shows weights and specific gravity of various materials.

AASHTO and AREA specifications prescribe vehicle loadings on highway and railway bridges, respectively. These loads are given in Refs. 6 and 7.

Snow loads on structures may vary between 10 and 40 lb/ [ft.sup.2] (0.5 and 2 kN/[m.sup.2]), depending on the local climate.

(Continues...)



Excerpted from Structural Concrete by M. Nadim Hassoun Excerpted by permission.
All rights reserved. No part of this excerpt may be reproduced or reprinted without permission in writing from the publisher.
Excerpts are provided by Dial-A-Book Inc. solely for the personal use of visitors to this web site.


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