On Some New Applications of Analytical Techniques for Solving Fractional Physical Models Emerging in Applied Sciences

Mathematics

1. Adomian Decomposition Method 5%
2. Analysis Technique 11%
3. Applied Mathematics 23%
4. Approximates 11%
5. Best Approximation 11%
6. Calculus 17%
7. Caputo Derivative 5%
8. Chebyshev 35%
9. Computer Mathematics 11%
10. Control Theory 5%
11. Daily Life 5%
12. Decomposition Method 11%
13. Differential Equation 35%
14. Diffusion Equation 23%
15. Dimensional Time 5%
16. Dispersive 35%
17. Experimental Data 11%
18. Finite Difference Method 17%
19. Fractional Differential Equations 41%
20. Fractional Diffusion Equation 29%
21. Fractional Integration 5%
22. Fractional Order 82%
23. Fractional Order Derivative 11%
24. Fractional Partial Differential Equation 35%
25. Fredholm 5%
26. Good Agreement 5%
27. Haar Wavelet 23%
28. Heat Conduction 5%
29. Homotopy 88%
30. Homotopy Analysis Method 11%
31. Industrial Mathematics 5%
32. Integer 17%
33. Integral Equation 5%
34. Korteweg-De Vries Equation 41%
35. Laplace Transform 5%
36. Linear Models 5%
37. Mathematical Method 47%
38. Mathematical Modeling 41%
39. Mathematics 29%
40. Minimizes 11%
41. Numerical Approach 11%
42. Numerical Computation 5%
43. Numerical Solution 17%
44. Numerical Technique 17%
45. Open Problem 5%
46. Partial Differential Equation 70%
47. Physical Model 100%
48. Physical Problem 5%
49. Power Series 5%
50. Primary Objective 5%
51. Real Data 11%
52. Research Work 41%
53. Residuals 5%
54. Royal Society 5%
55. Series Solution 5%
56. Signal Processing 5%
57. Soliton Solution 5%
58. Straightforward Implementation 5%
59. Sumudu Transform 5%
60. Systems Of Partial Differential Equations 5%
61. Transform Method 29%
62. Transformation Method 11%
63. Variational Iteration Method 17%
64. Viscous Fluid 5%
65. Wave Equation 5%
66. Wavelet 100%
67. World Problem 11%