AN ELEMENTARY INTRODUCTION TO RECENTLY DEVELOPED ASYMPTOTIC METHODS AND NANOMECHANICS IN TEXTILE ENGINEERING
By Ji-Huan He. 2008
507 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/2fcf0dd9cfedcd1425fbecba6ce6a64bb311d75f
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In Computational Mechanics
In Mathematical Physics
In Statistical and Nonlinear Physics
- G. Domairry
- Mahmoud Bayat
- I. Pakar
- Ji-Huan He
- D. Domiri Ganji
- Qura Tul Ain
- Mohammad Masoud Javidi
- Ahmad Golbabai
Citations in the corpus
- A Tutorial Review on Fractal Spacetime and Fractional Calculus (2014, unknown): “In recent years, based on Finkelstein’s quantum sets [9, 10], fractal and fractional calculus have had quite a triumph in high energy physics, and all conceivable applications in science and technology as well, especially in as nanotechnology [11–15].”
- Recent developments of some asymptotic methods and their applications for nonlinear vibration equations in engineering problems: a review (2012, methodology): “1 Basic idea of Parameter–Expansion Method In order to use the PEM, we rewrite the general form of Duffing equation in the following form[100]:”
- THE VARIATIONAL ITERATION METHOD WHICH SHOULD BE FOLLOWED (2010, unknown): “[6,7]).”
- The simpler, the better: Analytical methods for nonlinear oscillators and fractional oscillators (2019, background): “If we choose w(t)=1, we have Ren–Hu’s modification.41 If we choose wðtÞ ¼ RðtÞ, we have ~R1 ¼ Z T=4 0 R21ðtÞdt (16) ~R2 ¼ Z T=4 0 R22ðtÞdt (17) For simplicity, we can use discrete weighted average ~R1 ¼ XN i¼1 Ax 2 1cosx1ti þ fðAcosx1tiÞ wðx2tiÞ XN i¼1 wðx2tiÞ (18) ~R2 ¼ XN i¼1 Ax 2 2cosx2ti þ fðAco”