What is FEA

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    Submitted by:

    PRIYANK GABA

    1209383

    ME B

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    Solutions Using Either Strength of Materials or Theory ofElasticity Are Normally Accomplished for Regions and Loadings

    With Relatively Simple Geometry,

    Many Applications Involve Cases with Complex Shape, BoundaryConditions and Material Behavior.

    Therefore a Gap Exists Between What Is Needed in Applications

    and What Can Be Solved by Analytical Closed-form Methods

    Need for Computational MethodsWHY FEA

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    Dividing the body under study into a finite number ofpieces (subdomains) called elements.

    Through this discretization process, the method setsup an algebraic system of equations for unknownnodal values which approximate the continuous

    solution.

    Basic working procedure

    FUNDAMENTAL CONCEPT

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    BASIC ANALYSISFlow diagram representation of brief concept

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    PHYSICAL INTERPRETATION

    Continuous physical model is divided into finite pieces called

    elements

    Laws nature are applied on the generic element

    The results are then recombined to represent

    the continuum.

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    MATHEMATICAL INTERPRETATION

    Differetional equation representing the

    system is converted into a variational form solved by the linear combination of a finite set

    of trial functions.

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    Steps followed are:

    Discretization e.g. creating mesh of structure

    Selection Displacements or Interpolation e.g. applyingloads and forces acting on structure.

    Defining material behavior choosing list of material fromlist of available.

    Applying Boundary Conditions applying fixtures

    Solution obtaining plots.

    In 3D software

    GENERAL WORKING

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    APPLICATIONSstress analysis Deflection

    Stresses

    Strains

    Forces

    Energies

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    Heat transfer analys is

    Temperature

    Heat fluxes

    Thermal gradients Heat flow from

    convection faces

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    Fluid analys is

    Pressures Gas temperatures

    Convection coefficient

    Velocities

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    Dynamic analysis

    Frequencies

    Deflection (modeshape)

    Stresses Strains

    Forces

    Energies

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    ADVANTAGES OF FEA1. Irregular geometries can be modeled moreaccurately and easily.

    2. Implementation of any type of boundaryconditions is very easy.

    3. With very little effort, heterogeneous andanisotropic materials can be modeled.

    4. Any type of loading can be handled.

    5. The element sizes can be varied throughout the

    model wherever it is necessary. We can use finemeshes.