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Define :

i) Isoparametric 

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Finite representation of infinite bodies.

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Pascal's triangle and its applications

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Hermitian polynomials

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Software's used in finite element analysis

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Brief history of finite element method

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(05 Marks)Obtain the shape function for all the nodes shown in Fig Q7(b) and for all the element using natural co-ordinates. Apply Lagrange interpolation function approach.


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Mention the five conditions to be satisfied by the general shape function, explain any one.

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Derive the shape function in natural coordinate for a CST element from fundamentals. Use the concept of parent element in natural coordination. Also plot the variation of shape function for all the nodes in CST element. 

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Define "shape function" plot the same for

i) 3 noded bar element-one node at mid point

ii) 3 noded CST element

iii) 4 noded Quadrilateral element

[No derivation required, only plot]

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Determine Cartesian co-ordinates for the point shown in Fig Q5(b). , 

  

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Define :

iii) super parametric elements.

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Define :

ii) sub parametric

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What are plane stress and plane strain problem? Explain with examples.

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Determine the direction cosines, element displacement and elemental stress for the turn element shown in Fig Q4(c) Fig. 


@CC For Fig Q4(c), E = 300x103 N/mm', A = 100mm2

Element displacement 


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Mention the steps involved in finite element analysis.

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Mention the advantages and disadvantages of finite element analysis.

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Define local global and natural co-ordinates. Give exemples.

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With usual notation prove that

Apply virtual work principle. 

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Prove that , with usual notation.

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 Determine displacement at loading point and the corresponding stress using Rayleigh Ritz method for a fixed bar at both ends as shown in Fig Q2(n).

Assume 

 Assume second order polynomial function.

                                                           

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Explain briefly the steps involved Galerkin's method. Mention its application.

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 Explain briefly

iv) Body and Traction forces.

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 Explain briefly

iii) The Functional

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 Explain briefly

ii) The principle of minimum potential energy

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 Explain briefly

i) Constitutive law

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