Sl.No | Chapter Name | MP4 Download |
---|---|---|
1 | Lec 1 : Introduction to mechanical systems | Download |
2 | Lec 2 : Superposition rule, Commonly used nonlinear equations | Download |
3 | Lec 3 : Equilibrium points: potential function | Download |
4 | Lec 4 : Force and moment based Approach, Lagrange Principle | Download |
5 | Lec 5 : ExtendedHamilton’s principle | Download |
6 | Lec 6 : Use of scaling and book-keeping parameter for ordering | Download |
7 | Lec 7 : Numerical solution, Analytical solutions: Harmonic Balance method | Download |
8 | Lec 8 : Straight forward expansion | Download |
9 | Lec 9 : Lindstd-Poincare’ method | Download |
10 | Lec 10 : Method of Averaging | Download |
11 | Lec 11 : Method of multiple scales | Download |
12 | Lec 12: Method of generalized Harmonic Balance method | Download |
13 | Lec 13 : Free vibration of undamped and damped SDOF systems with quadratic and cubic nonlinearity | Download |
14 | Lec 14: Super and sub harmonic resonance conditions | Download |
15 | Lec 15 : Bifurcation analysis of fixed-point response | Download |
16 | Lec 16 :Nonlinear system with hard excitations | Download |
17 | Lec 17 : Super and sub harmonic resonance conditions | Download |
18 | Lec 18 : Bifurcation analysis of fixed-point response | Download |
19 | Lec 19: Floquet theory, Hill's infinite determinant, Resonance in parametrically excited systems | Download |
20 | Lec 20: Parametrically excited pneumatic artificial muscle | Download |
21 | Lect 21: Parametric instability of sandwich plate | Download |
22 | Lec 22 : Analysis of periodic, quasi-periodic and chaotic systems | Download |
23 | Lec 23 : Stability and bifurcation analysis of periodic and quasi-periodic response | Download |
24 | Lec 24 : Analysis of chaotic system | Download |
25 | Lec 25 : Numerical methods for finding roots and solutions of ODE | Download |
26 | Lec 31 : Cantilever beam with tip mass for principal parametric resonance | Download |
27 | Lec 26 : Time response, phase portraits, frequency response | Download |
28 | Lec 32 : Cantilever beam with tip mass for combination resonance | Download |
29 | Lec 27 : Poincare section, FFT, Lyapunov exponent | Download |
30 | Lec 33 :Cantilever beam based piezoelectric based energy harvestor | Download |
31 | Lec 28 : Pasive and active vibration absorber with displacement and acceleration feedback | Download |
32 | Lec 29 : Active vibration absorber with time delay acceleration feedback by HBM | Download |
33 | Lec 30 : Application of Active vibration absorber with combination feedback | Download |
34 | Lec 34 : Nonlinear dynamics of turning operation with delay and internal resonance | Download |
35 | Lec 35 : Chatter in rolling mills and dynamic analysis of artificial pneumatic muscle | Download |
36 | Lec 36 : Chaotic systems and control of chaos | Download |
Sl.No | Chapter Name | English |
---|---|---|
1 | Lec 1 : Introduction to mechanical systems | Download To be verified |
2 | Lec 2 : Superposition rule, Commonly used nonlinear equations | Download To be verified |
3 | Lec 3 : Equilibrium points: potential function | Download To be verified |
4 | Lec 4 : Force and moment based Approach, Lagrange Principle | Download To be verified |
5 | Lec 5 : ExtendedHamilton’s principle | Download To be verified |
6 | Lec 6 : Use of scaling and book-keeping parameter for ordering | Download To be verified |
7 | Lec 7 : Numerical solution, Analytical solutions: Harmonic Balance method | Download To be verified |
8 | Lec 8 : Straight forward expansion | Download To be verified |
9 | Lec 9 : Lindstd-Poincare’ method | Download To be verified |
10 | Lec 10 : Method of Averaging | Download To be verified |
11 | Lec 11 : Method of multiple scales | Download To be verified |
12 | Lec 12: Method of generalized Harmonic Balance method | Download To be verified |
13 | Lec 13 : Free vibration of undamped and damped SDOF systems with quadratic and cubic nonlinearity | Download To be verified |
14 | Lec 14: Super and sub harmonic resonance conditions | Download To be verified |
15 | Lec 15 : Bifurcation analysis of fixed-point response | Download To be verified |
16 | Lec 16 :Nonlinear system with hard excitations | Download To be verified |
17 | Lec 17 : Super and sub harmonic resonance conditions | Download To be verified |
18 | Lec 18 : Bifurcation analysis of fixed-point response | Download To be verified |
19 | Lec 19: Floquet theory, Hill's infinite determinant, Resonance in parametrically excited systems | Download To be verified |
20 | Lec 20: Parametrically excited pneumatic artificial muscle | Download To be verified |
21 | Lect 21: Parametric instability of sandwich plate | Download To be verified |
22 | Lec 22 : Analysis of periodic, quasi-periodic and chaotic systems | Download To be verified |
23 | Lec 23 : Stability and bifurcation analysis of periodic and quasi-periodic response | Download To be verified |
24 | Lec 24 : Analysis of chaotic system | Download To be verified |
25 | Lec 25 : Numerical methods for finding roots and solutions of ODE | Download To be verified |
26 | Lec 31 : Cantilever beam with tip mass for principal parametric resonance | Download To be verified |
27 | Lec 26 : Time response, phase portraits, frequency response | Download To be verified |
28 | Lec 32 : Cantilever beam with tip mass for combination resonance | Download To be verified |
29 | Lec 27 : Poincare section, FFT, Lyapunov exponent | Download To be verified |
30 | Lec 33 :Cantilever beam based piezoelectric based energy harvestor | Download To be verified |
31 | Lec 28 : Pasive and active vibration absorber with displacement and acceleration feedback | Download To be verified |
32 | Lec 29 : Active vibration absorber with time delay acceleration feedback by HBM | Download To be verified |
33 | Lec 30 : Application of Active vibration absorber with combination feedback | Download To be verified |
34 | Lec 34 : Nonlinear dynamics of turning operation with delay and internal resonance | Download To be verified |
35 | Lec 35 : Chatter in rolling mills and dynamic analysis of artificial pneumatic muscle | Download To be verified |
36 | Lec 36 : Chaotic systems and control of chaos | Download To be verified |
Sl.No | Language | Book link |
---|---|---|
1 | English | Not Available |
2 | Bengali | Not Available |
3 | Gujarati | Not Available |
4 | Hindi | Not Available |
5 | Kannada | Not Available |
6 | Malayalam | Not Available |
7 | Marathi | Not Available |
8 | Tamil | Not Available |
9 | Telugu | Not Available |