ApL300: Difference between revisions
| [checked revision] | [checked revision] |
Prashantt492 (talk | contribs) Creating course page via bot |
Bot: wrap bare course codes in wikilinks |
||
| Line 4: | Line 4: | ||
| credits = 4 | | credits = 4 | ||
| credit_structure = 3-0-2 | | credit_structure = 3-0-2 | ||
| pre_requisites = APL104/APL105/APL106/APL107/APL108/ | | pre_requisites = [[APL104]]/[[APL105]]/[[APL106]]/[[APL107]]/[[APL108]]/ | ||
| overlaps = | | overlaps = | ||
}} | }} | ||
== ApL300 : Computational Mechanics == | == ApL300 : Computational Mechanics == | ||
CHL231 Concept of continuum; introduction to stress, strain and rate of strain tensors; Principal stress and strains; Equation of equilibrium/motion in solid and fluid mechanics; lagrangian and eulerian view point; constitutive equations in the context of both solids and fluids; System of simultaneous linear and non-linear equations: how they arise in mechanics; Determination of constitute curves; interpolation techniques; Application of numerical integration and differentiation to axial vibration of bars and beams; solution techniques for boundary value problems arising in bending of beams, one dimensional fluid flows and boundary layer equations; stability analysis – computation of eigenvalues; Direct and indirect methods of solution of linear equations; Emphasis will be on using the finite difference method (FDM) to solve problems in solid and fluid mechanics. | [[CHL231]] Concept of continuum; introduction to stress, strain and rate of strain tensors; Principal stress and strains; Equation of equilibrium/motion in solid and fluid mechanics; lagrangian and eulerian view point; constitutive equations in the context of both solids and fluids; System of simultaneous linear and non-linear equations: how they arise in mechanics; Determination of constitute curves; interpolation techniques; Application of numerical integration and differentiation to axial vibration of bars and beams; solution techniques for boundary value problems arising in bending of beams, one dimensional fluid flows and boundary layer equations; stability analysis – computation of eigenvalues; Direct and indirect methods of solution of linear equations; Emphasis will be on using the finite difference method (FDM) to solve problems in solid and fluid mechanics. | ||
Latest revision as of 16:22, 14 April 2026
| ApL300 | |
|---|---|
| Computational Mechanics | |
| Credits | 4 |
| Structure | 3-0-2 |
| Pre-requisites | APL104/APL105/APL106/APL107/APL108/ |
| Overlaps | |
ApL300 : Computational Mechanics
CHL231 Concept of continuum; introduction to stress, strain and rate of strain tensors; Principal stress and strains; Equation of equilibrium/motion in solid and fluid mechanics; lagrangian and eulerian view point; constitutive equations in the context of both solids and fluids; System of simultaneous linear and non-linear equations: how they arise in mechanics; Determination of constitute curves; interpolation techniques; Application of numerical integration and differentiation to axial vibration of bars and beams; solution techniques for boundary value problems arising in bending of beams, one dimensional fluid flows and boundary layer equations; stability analysis – computation of eigenvalues; Direct and indirect methods of solution of linear equations; Emphasis will be on using the finite difference method (FDM) to solve problems in solid and fluid mechanics.