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Author: Francesco Cesari
Publisher:
ISBN: 9788837119102
Category : Technology & Engineering
Languages : it
Pages : 672
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Book Description
Author: Francesco Cesari
Publisher:
ISBN: 9788837119102
Category : Technology & Engineering
Languages : it
Pages : 672
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Book Description
Author: Erasmo Carrera
Publisher:
ISBN: 9788879922609
Category : Technology & Engineering
Languages : it
Pages : 362
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Book Description
Author: Francesco Cesari
Publisher:
ISBN: 9788837118518
Category : Technology & Engineering
Languages : it
Pages : 320
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Book Description
Author: Nicola Cefis
Publisher: Società Editrice Esculapio
ISBN: 8835862507
Category : Technology & Engineering
Languages : it
Pages : 328
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Book Description
Il volume presenta le metodologie operative di analisi dei sistemi elastici tipicamente affrontati nei primi corsi universitari in ambito strutturale (Meccanica delle Strutture, Meccanica dei Solidi, Scienza delle Costruzioni). Gli argomenti trattati coprono lo studio dell'equilibrio di sistemi isostatici costituiti da travi e da bielle, il calcolo degli sforzi normali e tangenziali nelle sezioni di trave, l'analisi delle azioni e delle deformazioni in sistemi isostatici e iperstatici (teoria della linea elastica, principio dei lavori virtuali e teoremi energetici), le operazioni sugli stati di sforzo, le verifiche di resistenza e di stabilità. All'inizio di ogni capitolo sono brevemente richiamati gli aspetti teorici di base a cui seguono numerosi esercizi risolti.
Author: Francesco Belloni
Publisher:
ISBN:
Category : Building
Languages : it
Pages : 314
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Book Description
Author: Francesco Cesari
Publisher:
ISBN: 9788837118440
Category : Technology & Engineering
Languages : it
Pages : 352
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Book Description
Author: Valentina Benetello
Publisher:
ISBN: 9788888697352
Category : Technology & Engineering
Languages : it
Pages : 85
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Book Description
Author: Francesco Tornabene
Publisher: Società Editrice Esculapio
ISBN:
Category : Technology & Engineering
Languages : en
Pages : 689
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Book Description
The main aim of this book is to analyze the mathematical fundamentals and the main features of the Generalized Differential Quadrature (GDQ) and Generalized Integral Quadrature (GIQ) techniques. Furthermore, another interesting aim of the present book is to shown that from the two numerical techniques mentioned above it is possible to derive two different approaches such as the Strong and Weak Finite Element Methods (SFEM and WFEM), that will be used to solve various structural problems and arbitrarily shaped structures. A general approach to the Differential Quadrature is proposed. The weighting coefficients for different basis functions and grid distributions are determined. Furthermore, the expressions of the principal approximating polynomials and grid distributions, available in the literature, are shown. Besides the classic orthogonal polynomials, a new class of basis functions, which depend on the radial distance between the discretization points, is presented. They are known as Radial Basis Functions (or RBFs). The general expressions for the derivative evaluation can be utilized in the local form to reduce the computational cost. From this concept the Local Generalized Differential Quadrature (LGDQ) method is derived. The Generalized Integral Quadrature (GIQ) technique can be used employing several basis functions, without any restriction on the point distributions for the given definition domain. To better underline these concepts some classical numerical integration schemes are reported, such as the trapezoidal rule or the Simpson method. An alternative approach based on Taylor series is also illustrated to approximate integrals. This technique is named as Generalized Taylor-based Integral Quadrature (GTIQ) method. The major structural theories for the analysis of the mechanical behavior of various structures are presented in depth in the book. In particular, the strong and weak formulations of the corresponding governing equations are discussed and illustrated. Generally speaking, two formulations of the same system of governing equations can be developed, which are respectively the strong and weak (or variational) formulations. Once the governing equations that rule a generic structural problem are obtained, together with the corresponding boundary conditions, a differential system is written. In particular, the Strong Formulation (SF) of the governing equations is obtained. The differentiability requirement, instead, is reduced through a weighted integral statement if the corresponding Weak Formulation (WF) of the governing equations is developed. Thus, an equivalent integral formulation is derived, starting directly from the previous one. In particular, the formulation in hand is obtained by introducing a Lagrangian approximation of the degrees of freedom of the problem. The need of studying arbitrarily shaped domains or characterized by mechanical and geometrical discontinuities leads to the development of new numerical approaches that divide the structure in finite elements. Then, the strong form or the weak form of the fundamental equations are solved inside each element. The fundamental aspects of this technique, which the author defined respectively Strong Formulation Finite Element Method (SFEM) and Weak Formulation Finite Element Method (WFEM), are presented in the book.
Author: Francesco Belloni
Publisher:
ISBN:
Category :
Languages : it
Pages : 303
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Book Description
Author: Francesco Tornabene
Publisher: Società Editrice Esculapio
ISBN: 8835328993
Category : Technology & Engineering
Languages : en
Pages : 1199
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Book Description
This book aims to present in depth several Higher-order Shear Deformation Theories (HSDTs) by means of a unified approach for the mechanical analysis of doubly-curved shell structures made of anisotropic and composite materials. In particular, the strong and weak formulations of the corresponding governing equations are discussed and illustrated. The approach presented in this volume is completely general and represents a valid tool to investigate the structural behavior of many arbitrarily shaped structures. An isogeometric mapping procedure is also illustrated to this aim. Special attention is given also to advanced and innovative constituents, such as Carbon Nanotubes (CNTs), Variable Angle Tow (VAT) composites and Functionally Graded Materials (FGMs). In addition, several numerical applications are developed to support the theoretical models. Accurate, efficient and reliable numerical techniques able to approximate both derivatives and integrals are presented, which are respectively the Differential Quadrature (DQ) and Integral Quadrature (IQ) methods. Finally, two numerical techniques, named Strong Formulation Finite Element Method (SFEM) and Weak Formulation Finite Element Method (WFEM), are developed to deal with multi-element domains characterized by arbitrary shapes and discontinuities.
