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The Resource A theory of latticed plates and shells, G.I. Pshenichnov

A theory of latticed plates and shells, G.I. Pshenichnov

Label
A theory of latticed plates and shells
Title
A theory of latticed plates and shells
Statement of responsibility
G.I. Pshenichnov
Title variation
Latticed plates and shells
Creator
Subject
Language
eng
Summary
The book presents the theory of latticed shells as continual systems and describes its applications. It analyses the problems of statics, stability and dynamics. Generally, a classical rod deformation theory is applied. However, in some instances, more precise theories which particularly consider geometrical and physical nonlinearity are employed. A new effective method for solving general boundary value problems and its application for numerical and analytical solutions of mathematical physics and reticulated shell theory problems is described. A new method of solving the shell theory's nonlinear problems, substantially simplifying the existing algorithms is given. Questions of optimum design are discussed. Some of the findings are generalized and extended to edged and composite systems. The results of the solutions of a wide range of pressing problems are presented
Member of
Cataloging source
KNOVL
Illustrations
illustrations
Index
no index present
Literary form
non fiction
Nature of contents
  • dictionaries
  • bibliography
Series statement
Series on advances in mathematics for applied sciences
Series volume
v. 5
A theory of latticed plates and shells, G.I. Pshenichnov
Label
A theory of latticed plates and shells, G.I. Pshenichnov
Link
http://libproxy.rpi.edu/login?url=http://app.knovel.com/hotlink/toc/id:kpSAMASVTK/series-on-advances
Publication
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Bibliography note
Includes bibliographical references (pages 303-309)
Carrier category
online resource
Carrier category code
cr
Carrier MARC source
rdacarrier
Color
multicolored
Content category
text
Content type code
txt
Content type MARC source
rdacontent
Contents
1. Reticulated shell theory: equations. 1.1. Anisotropic shell theory: basic equations -- 1.2. Constitutive equations in the reticulated shell theory -- 1.3. More precise constitutive equations in the reticulated shell theory -- 2. Decomposition method. 2.1. Solution of equations and boundary value problems by the decomposition method -- 2.2. Application of the decomposition method for particular problems -- 3. Statics. 3.1. Plane problem -- 3.2. Bending of plates -- 3.3. Shallow shells -- 3.4. Small parameter method in the shallow shell theory -- 3.5. Circular cylindrical shells -- 3.6. Optimum design of a shell with an orthogonal lattice -- 3.7. Shells of rotation -- 3.8. Momentless theory -- 3.9. Simple edge effect in the reticulated shell theory -- 3.10. A new method for solving nonlinear problems -- 4. Stability. 4.1. Stability of plates -- 4.2. Stability of cylindrical shells and shells of rotation -- 5. Vibration. 5.1. Free and parametric vibrations of plates -- 5.2. Free and forced vibrations of shallow shells -- 5.3. Free vibrations of closed cylindrical shells -- 5.4. Vibrations of shells of rotation -- 6. Multilayer systems. 6.1. Structural coatings -- 6.2 Ribbed and multilayer reticulated shells and plates
http://library.link/vocab/cover_art
https://contentcafe2.btol.com/ContentCafe/Jacket.aspx?Return=1&Type=S&Value=9781615838707&userID=ebsco-test&password=ebsco-test
Dimensions
unknown
http://library.link/vocab/discovery_link
{'f': 'http://opac.lib.rpi.edu/record=b3112606'}
Extent
1 online resource (xi, 309 pages)
Form of item
online
Isbn
9781615838707
Media category
computer
Media MARC source
rdamedia
Media type code
c
Other physical details
illustrations.
Specific material designation
remote

Library Locations

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      42.729766 -73.682577
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