Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications

The problem of solving complex engineering problems has always been a major topic in all industrial fields, such as aerospace, civil and mechanical engineering. The use of numerical methods has increased exponentially in the last few years, due to modern computers in the field of structural mechanic...

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Year of Publication:2021
Language:English
Physical Description:1 electronic resource (220 p.)
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spelling Fantuzzi, Nicholas edt
Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
Basel, Switzerland MDPI - Multidisciplinary Digital Publishing Institute 2021
1 electronic resource (220 p.)
text txt rdacontent
computer c rdamedia
online resource cr rdacarrier
The problem of solving complex engineering problems has always been a major topic in all industrial fields, such as aerospace, civil and mechanical engineering. The use of numerical methods has increased exponentially in the last few years, due to modern computers in the field of structural mechanics. Moreover, a wide range of numerical methods have been presented in the literature for solving such problems. Structural mechanics problems are dealt with using partial differential systems of equations that might be solved by following the two main classes of methods: Domain-decomposition methods or the so-called finite element methods and mesh-free methods where no decomposition is carried out. Both methodologies discretize a partial differential system into a set of algebraic equations that can be easily solved by computer implementation. The aim of the present Special Issue is to present a collection of recent works on these themes and a comparison of the novel advancements of both worlds in structural mechanics applications.
English
History of engineering & technology bicssc
direction field
tensor line
principal stress
tailored fiber placement
heat conduction
finite elements
space-time
elastodynamics
mesh adaptation
non-circular deep tunnel
complex variables
conformal mapping
elasticity
numerical simulation
numerical modeling
joint static strength
finite element method
parametric investigation
reinforced joint (collar and doubler plate)
nonlocal elasticity theory
Galerkin weighted residual FEM
silicon carbide nanowire
silver nanowire
gold nanowire
biostructure
rostrum
paddlefish
Polyodon spathula
maximum-flow/minimum-cut
stress patterns
finite element modelling
laminated composite plates
non-uniform mechanical properties
panel method
marine propeller
noise
FW-H equations
experimental test
continuation methods
bifurcations
limit points
cohesive elements
functionally graded materials
porosity distributions
first-order shear deformation theory
shear correction factor
higher-order shear deformation theory
equivalent single-layer approach
3-0365-0136-3
3-0365-0137-1
Fantuzzi, Nicholas oth
language English
format eBook
author2 Fantuzzi, Nicholas
author_facet Fantuzzi, Nicholas
author2_variant n f nf
author2_role Sonstige
title Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
spellingShingle Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_full Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_fullStr Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_full_unstemmed Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_auth Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_new Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
title_sort mesh-free and finite element-based methods for structural mechanics applications
publisher MDPI - Multidisciplinary Digital Publishing Institute
publishDate 2021
physical 1 electronic resource (220 p.)
isbn 3-0365-0136-3
3-0365-0137-1
illustrated Not Illustrated
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is_hierarchy_title Mesh-Free and Finite Element-Based Methods for Structural Mechanics Applications
author2_original_writing_str_mv noLinkedField
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