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200 12$aA Numerical Approach to the Classical Laminate Theory of Composite Materials$b[electronic resource] $eThe Composite Laminate Analysis Tool?CLAT v2.0 /$fby Andreas Öchsner, Resam Makvandi
205   $a1st ed. 2023.
210  1$aCham :$cSpringer Nature Switzerland :$cImprint: Springer,$d2023.
215   $a1 online resource (181 pages)
225 1 $aAdvanced Structured Materials,$x1869-8441 ;$v189
311 08$aPrint version: Öchsner, Andreas A Numerical Approach to the Classical Laminate Theory of Composite Materials Cham : Springer International Publishing AG,c2023 9783031329746 
327   $a1. Introduction -- 2. Classical Laminate Theory -- 3. Composite Laminate Analysis Tool - CLAT -- 4. Application Examples -- 5. Source Codes.
330   $aThis book first provides a systematic and thorough introduction to the classical laminate theory for composite materials based on the theory for plane elasticity elements and classical (shear-rigid) plate elements. The focus is on unidirectional lamina which can be described based on orthotropic constitutive equations and their composition to layered laminates. In addition to the elastic behavior, failure is investigated based on the maximum stress, maximum strain, Tsai-Hill, and the Tsai-Wu criteria. The solution of the fundamental equations of the classical laminate theory is connected with extensive matrix operations, and many problems require in addition iteration loops. Thus, a classical hand calculation of related problems is extremely time consuming. In order to facilitate the application of the classical laminate theory, we decided to provide a Python-based computational tool, the so-called Composite Laminate Analysis Tool (CLAT) to easily solve some standard questions from the context of fiber-reinforced composites. The tool runs in any standard web browser and offers a user-friendly interface with many post-processing options. The functionality comprises stress and strain analysis of lamina and laminates, derivation of off-axis elastic properties of lamina, and the failure analysis based on different criteria.
410  0$aAdvanced Structured Materials,$x1869-8441 ;$v189
606   $aMaterials science?Data processing
606   $aContinuum mechanics
606   $aComposite materials
606   $aComputational Materials Science
606   $aContinuum Mechanics
606   $aComposites
615  0$aMaterials science?Data processing.
615  0$aContinuum mechanics.
615  0$aComposite materials.
615 14$aComputational Materials Science.
615 24$aContinuum Mechanics.
615 24$aComposites.
676   $a620.100285
700   $aÖchsner$b Andreas$0317948
701   $aMakvandi$b Resam$01372970
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910734849003321
996   $aA Numerical Approach to the Classical Laminate Theory of Composite Materials$93403883
997   $aUNINA