About the Item:
An indispensable reference that presents a unified treatment of mathematical models of concrete structural analysis. In Part I, the author considers the experimental data regarding stress and strain characteristics of concrete under biaxial and multiaxial stress states and presents empirical equations for modulus and fracture strength. Part II discusses concrete elasticity, generalized failure, and fracture criteria, while the final part addresses concrete plasticity with applications of limit analysis and finite element analysis to concrete and reinforced structures.
An unabridged J. Ross Publishing republication of the edition published by McGraw-Hill, Inc., New York, 1982, 474pp.
About J. Ross Publishing Classics
J. Ross Publishing Classics are world-renowned texts and monographs written by preeminent scholars. These books have been widely read, discussed, and cited in the literature since their inaugural publications but unavailable for some time to students, researchers, professionals, and libraries. J. Ross Publishing is proudly making these valuable references and texts available once again.
Key Features:
Offers a comprehensive review of the advantages and limitations of constitutive equations and failure criteria with suggestions for improvements and refinements
Test results of the mechanical properties of concrete are provided and summaries of the generally accepted experimental results in the field
Worked examples, chapter summaries, a glossary, chapter references, and a bibliography of finite element applications are included
About the Author(s): Dr. Wai-Fah Chen was Professor and Dean of the College of Engineering at the University of Hawaii from 1999 to 2006. From 1976 to 1999, he was Head of the Department of Structural Engineering at Purdue University and George E. Goodwin Distinguished Professor of Civil Engineering; prior to that he taught at Lehigh University. The author of more than 300 peer-reviewed publications and author or co-author of 20 books, his primary areas of research are constitutive modeling of engineering materials, soil and concrete plasticity, structural connections, and structural stability. He received his Ph.D. from Brown University. He is a member of the U.S. National Academy of Engineering and an Honorary member of the American Society of Civil Engineers.
Table of Contents:
Preface
Notation Part 1 — Basic Concepts and Experiments
Chapter 1 — Introduction
Chapter 2 — Some Basic Properties of Concrete and Steel Part 2 — Concrete Elasticity and Failure Criteria
Chapter 3 — Linear-Elastic Brittle-Fracture Models
Chapter 4 — Nonlinear-Elastic Fracture Models
Chapter 5 — Failure Criteria of Concrete Part 3 — Concrete Plasticity: Theory and Application
Chapter 6 — Elastic Perfectly Plastic Fracture Models
Chapter 7 — Limit Analysis of Perfect Plasticity
Chapter 8 — Elastic-Hardening Plastic-Fracture Models
Chapter 9 — Numerical Implementation of Elastoplastic Fracture Models Author Index Subject Index
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- Theory of Beam-Columns, Volume 2
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Could you please share these materials if you got it
1) P. Gülkan and M.A. Sozen (1999): "A Procedure for Determining Seismic Vulnerability of Building Structures, ACI Structural Journal, Vol. 96, No. 3, May-June, 1999, pp. 336-342.
2) Askan, A., "Stochatsic methods for the estimayion of potential seismic damage" M.Sc thesis, Middle east technical university, Ankara, 2002.
3) PAY, Al., "A NEW METHODOLOGY FOR SEISMIC VULNERABILITY ASSESSMENT OF
EXISTING BUILDINGS IN TURKEY", M.Sc thesis, Middle east technical university, Ankara, 2001.
Author: Timber Piling Council | Size: 4.6 MB | Format:PDF | Quality:Original preprint | Publisher: American Wood Preservers Institute | Year: 2002 | pages: 145
This design manual follows the design methodology presented in the Federal Highway Administration’s Design and Construction of Driven Pile Foundations (FHWA-HI-97-013). The information from this FHWA document has been condensed to focus solely on timber piles and has been supplemented to provide additional guidance with respect to the selection of timber pile structural properties required for design.
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AutoCAD LT 2D drafting and detailing software is the professional choice because we focus on boosting your productivity and enables you to accurately and efficiently create, document, and share your drawings. The genuine DWG file format provides stability and compatibility. Packed with powerful features, AutoCAD LT is built for professional drafting.
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IMPORTANT NOTICE: You may use this software for evaluation purposes only.
If you like it, it is strongly suggested you buy it to support the developers.
By any means you may not use this software to make money or use it for commercial purpose.
BS EN 933-8:2012 Tests for geometrical properties of aggregates. Assessment of fines. Sand equivalent test
Size: 1 MB | Format:PDF | Quality:Original preprint | Publisher: British Standard | Publication Date: 29 February 2012 | pages: 24 | ISBN: 978 0 580 74435 8
Aggregates, Fine aggregates, All-in aggregates, Natural aggregates, Particle size distribution, Sand equivalent, Sand, Specimen preparation, Flocculation, Agitation, Test equipment, Washing, Height measurement, Technical data sheets
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Rapid Load Testing on Piles: Interpretation Guidelines
Author: Paul Holscher, Henk Brassinga, Peter Middendorp, Maarten Profittlich, Frits A. Van Tol, Michael Brown | Size: 2.09 MB | Format:PDF | Quality:Unspecified | Publisher: CRC Press | Year: 2011 | pages: 118 | ISBN: 0415695201
"A Rapid Load Test (RLT) developed to determine the initial stiffness and bearing capacity, is an economical and practical alternative for a Static Load Test (SLT) . However, the application of RLT used to be hampered by uncertainty about the interpretation of the test results. These guidelines attempt to offer clear guidance on the available analysis techniques and their reliability"
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The 11th edition of Analytic Trigonometry continues to offer readers trigonometric concepts and applications. Almost every concept is illustrated by an example followed by a matching problem to encourage an active involvement in the learning process, and concept development proceeds from the concrete to the abstract. Extensive chapter review summaries, chapter and cumulative review exercises with answers keyed to the corresponding text sections, effective use of color comments and annotations, and prominent displays of important material to help master the subject. Analytic Trigonometry, 11e includes updated applications from a range of different fields.
-----Topics Covered-----
1 RIGHT TRIANGLE RATIOS 1
1.1 Angles, Degrees, and Arcs 2
1.2 Similar Triangles 13
1.3 Trigonometric Ratios and Right Triangles 22
1.4 Right Triangle Applications 33
Chapter 1 Group Activity: A Logistics Problem 44
Chapter 1 Review 45
2 TRIGONOMETRIC FUNCTIONS 51
2.1 Degrees and Radians 52
2.2 Linear and Angular Velocity 65
2.3 Trigonometric Functions: Unit Circle Approach 72
2.4 Additional Applications 84
2.5 Exact Values and Properties of Trigonometric Functions 98
Chapter 2 Group Activity: Speed of Light in Water 112
Chapter 2 Review 114
3 GRAPHING TRIGONOMETRIC FUNCTIONS 121
3.1 Basic Graphs 123
3.2 Graphing and 138
3.3 Graphing and 157
3.4 Additional Applications 172
3.5 Graphing the Sum of Functions 187
3.6 Tangent, Cotangent, Secant, and Cosecant Functions Revisited 199
Chapter 3 Group Activity: Predator–Prey Analysis Involving Coyotes and Rabbits 211
Chapter 3 Review 212
Cumulative Review Exercise, Chapters 1–3 220
4 IDENTITIES 227
4.1 Fundamental Identities and Their Use 228
4.2 Verifying Trigonometric Identities 235
4.3 Sum, Difference, and Cofunction Identities 245
4.4 Double-Angle and Half-Angle Identities 256
4.5 Product–Sum and Sum–Product Identities 267
Chapter 4 Group Activity: From to 275
Chapter 4 Review 277
5 INVERSE TRIGONOMETRIC FUNCTIONS; TRIGONOMETRIC EQUATIONS AND INEQUALITIES 285
5.1 Inverse Sine, Cosine, and Tangent Functions 286
5.2 Inverse Cotangent, Secant, and Cosecant Functions 307
5.3 Trigonometric Equations: An Algebraic Approach 314
5.4 Trigonometric Equations and Inequalities: A Graphing Calculator Approach 327
Chapter 5 Group Activity: and 336
Chapter 5 Review 337
Cumulative Review Exercise, Chapters 1–5 343
6 ADDITIONAL TOPICS: TRIANGLES AND VECTORS 349
6.1 Law of Sines 350
6.2 Law of Cosines 365
6.3 Areas of Triangles 376
6.4 Vectors 383
6.5 The Dot Product 399
Chapter 6 Group Activity: The SSA Case and the Law of Cosines 409
Chapter 6 Review 410
7 POLAR COORDINATES; COMPLEX NUMBERS 421
7.1 Polar and Rectangular Coordinates 422
7.2 Sketching Polar Equations 431
7.3 The Complex Plane 444
7.4 De Moivre’s Theorem and the nth-Root Theorem 453
Chapter 7 Group Activity: Orbits of Planets 461
Chapter 7 Review 463
Cumulative Review Exercise, Chapters 1–7 467
Appendix A COMMENTS ON NUMBERS 473
A.1 Real Numbers 474
A.2 Complex Numbers 477
A.3 Significant Digits 481
Appendix B FUNCTIONS AND INVERSE FUNCTIONS 489
B.1 Functions 490
B.2 Graphs and Transformations 497
B.3 Inverse Functions 508
Appendix C PLANE GEOMETRY: SOME USEFUL FACTS 515
C.1 Lines and Angles 516
C.2 Triangles 517
C.3 Quadrilaterals 519
C.4 Circles 520
Selected Answers A-1
Index I-1
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Geotechnical and Geological Engineering
Volume 24, Number 4, 1089-1102,
Technical Note
Visualization of rock mass classification systems
Ming Cai and Peter Kaiser
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Rock Mechanics and Rock Engineering
Volume 40, Number 2, 169-192
Estimation of Block Sizes for Rock Masses with Non-persistent Joints
B. H. Kim, M. Cai, P. K. Kaiser and H. S. Yang
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Author: Richard Hammack | Size: 1.2 MB | Format:PDF | Quality:Unspecified | Publisher: Virginia Commonwealth University | Year: 2009 | pages: 270
This textbook is an introduction to the standard methods of proving mathematical theorems. It is written for an audience of mathematics majors at Virginia Commonwealth University, and is intended to prepare the students for more advanced courses. The book is suitable for almost any undergraduate mathematics program.
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The author follows a wandering journey, traveling into the abstract highlands of pure mathematics, pausing to admire the beauty and sights along the way. That means we have a long way to travel: from the basics of abstract or pure mathematics, through topology, manifolds, group theory and abstract algebra, category theory, and more.
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